Simulation and evaluation of a biomass gasification-based combined cooling, heating, and power system integrated with an organic Rankine cycle

Simulation and evaluation of a biomass gasification-based combined cooling, heating, and power system integrated with an organic Rankine cycle

Accepted Manuscript Simulation and evaluation of a biomass gasification-based combined cooling, heating, and power system integrated with an organic R...

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Accepted Manuscript Simulation and evaluation of a biomass gasification-based combined cooling, heating, and power system integrated with an organic Rankine cycle

C.Y. Li, T. Deethayat, J.Y. Wu, T. Kiatsiriroat, R.Z. Wang PII:

S0360-5442(18)31052-1

DOI:

10.1016/j.energy.2018.05.206

Reference:

EGY 13041

To appear in:

Energy

Received Date:

12 January 2018

Accepted Date:

31 May 2018

Please cite this article as: C.Y. Li, T. Deethayat, J.Y. Wu, T. Kiatsiriroat, R.Z. Wang, Simulation and evaluation of a biomass gasification-based combined cooling, heating, and power system integrated with an organic Rankine cycle, Energy (2018), doi: 10.1016/j.energy.2018.05.206

This is a PDF file of an unedited manuscript that has been accepted for publication. As a service to our customers we are providing this early version of the manuscript. The manuscript will undergo copyediting, typesetting, and review of the resulting proof before it is published in its final form. Please note that during the production process errors may be discovered which could affect the content, and all legal disclaimers that apply to the journal pertain.

ACCEPTED MANUSCRIPT 1

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Simulation and evaluation of a biomass gasificationbased combined cooling, heating, and power system integrated with an organic Rankine cycle

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C.Y. Lia, T. Deethayatb, J.Y. Wua,*, T. Kiatsiriroatb, and R.Z. Wanga

2 3

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a Institute

of Refrigeration and Cryogenics, Shanghai Jiao Tong Univerasity, Dongchuan Road

7 8

800, Shanghai 200240, China b Department

of Mechanical Engineering, Faculty of Engineering, Chiang Mai University, Chiang

9

Mai 50200, Thailand

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11 12

*

Corresponding author. Tel.: +86 21 34206776; fax: +86 21 34206814

E-mail address: [email protected] (Jingyi Wu)

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Abstract: A biomass gasification-based combined cooling, heating, and power system

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integrated with an organic Rankine cycle is investigated. The energetic, economic, and

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environmental performances of the system in cooling mode and heating mode are analyzed.

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Based on the electrical and thermal demands of a large office building in Shanghai, the

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monthly and annual operation of the system is simulated and its performance is evaluated.

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Results show that the system has a better performance in its heating mode than in its cooling

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mode. Meanwhile, the advantage of this system over the system without the ORC module

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decreases with the increase of the thermal demand. The annual primary energy saving ratio,

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cost saving ratio, and CO2 emission reduction ratio are 20.7%, 11.1%, and 43.7%,

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respectively. The increments of the above criteria owing to installation of the ORC module

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are 3.2%, 7.1%, and 1.4%, respectively. Sensitivity analysis shows that the equivalence ratio

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of biomass gasification has a relatively greater influence of the system on all aspects, which

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can increase the above criteria by up to 6.6%, 6.3%, and 3.6%, respectively. In addition, the

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parameters of the biomass feedstock and the public grid on different aspects affect the

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system performance on the corresponding aspect significantly.

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Keywords: biomass gasification; combined cooling, heating, and power system; organic

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Rankine cycle; simulation and evaluation

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Nomenclature a, b

coefficients in chemical formula of biomass (-)

ai, bi, ci

fitting coefficients (-)

C

capacity of the equipment (kW)

CE

CO2 emission (kg)

CERR

CO2 emission reduction ratio (-)

COP

coefficient of performance (-)

cost

unit price (Yuan/kW or Yuan/kWh)

COST

cost (Yuan)

cp

specific heat capacity at constant pressure (kJ∙mol-1∙K-1)

CSR

cost saving ratio (-)

E

electric power (kW)

En

energy output per unit time(kW)

ER

equivalence ratio (-)

F

fuel energy consumption rate (kW)

h

specific enthalpy (kJ/kg)

H0 f

heat of formation (kJ/mol)

Hvap

latent heat of vaporization (kJ/kg)

I

interest rate (-)

K

equilibrium constant (-)

l

service life (year)

LHV

lower heating value (kJ/mol)

m

molar flow rate of air per mol biomass (mol/mol)

mi

molar fraction of element (-)



mass flow rate (kg/s)

n

molar generation rate per mol biomass (mol/mol)

N

number (-)

PEC

primary energy consumption (kWh)

PESR

primary energy saving ratio (-)

Q

thermal power (kW)

R

capital recovery factor (-)

SD

standard deviation (-)

T

temperature (K)

W

work (kWh)

w

molar water content per mol biomass (mol/mol)

Y

value of data (unit of the represented data)

x

proportion of waste heat for thermal demand (-)

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xi

molar fraction (-)

Subscripts amb

ambient

b

boiler

bio

biomass or biomass feedstock

c

cooling

cap

capital

cchp

combined cooling, heating, and power system

cg

cold gas

conv

conventional system

d

demand

el

electrical or electricity

exp

experiment

g

public grid

gen

generator of the organic Rankine cycle

h

heating

hr

hour

max

maximum

min

minimum

model

model prediction

ng

natural gas

op

operation

orc

organic Rankine cycle

p

pump of the organic Rankine cycle

pgu

power generation unit

r

reduction zone of the gasifier

rec

waste heat recovery

release

release

s

syngas

sac

single-effect absorption chiller

t

turbine of the organic Rankine cycle

Greek symbols η

efficiency (-)

μ

CO2 emission factor (kg/kWh)

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Abbreviations

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AC

air conditioner

CSWD

Chinese Standard Weather Data

FEL

following the electric load

G

generator

GSHP

ground source heat pump

HX

heat exchanger

ICE

internal combustion engine

LPG

liquefied petroleum gas

NG

natural gas

ORC

organic Rankine cycle

PGU

power generation unit

SAC

single-effect absorption chiller

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1. Introduction

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A combined cooling, heating, and power (CCHP) system, in which the waste heat of the

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prime mover is recovered for cooling and heating purposes, provides an efficient way to

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achieve energy saving, economic saving, and greenhouse gas emission reduction [1].

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However, due to the issues of energy crisis and environment pollutions, an even higher

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advantage can be obtained by feeding the system with renewable energy. Biomass is an

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attractive alternative to fossil fuels of the CCHP system owing to its abundance [2], wide

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distribution [3], and CO2 neutrality [4]. Among the energy conversion technologies of

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biomass, gasification is a self-sufficient thermo‒chemical process that can be used to produce

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clean gaseous fuel [5]. Owing to the optimum utilization of available biomass feedstock,

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since both hydrogen and carbon contribute to the heating value to a great extent, biomass

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gasification has higher energy conversion efficiency than combustion and pyrolysis [6].

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Furthermore, the gasification product, called syngas or producer gas, is applicable to various

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prime movers of CCHP systems, such as solid oxide fuel cells [7], gas turbines [8], internal

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combustion engines (ICEs) [9], and Stirling engines [10]. Therefore, biomass gasification-

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based CCHP systems have attracted increasing attention.

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Studies in biomass gasification-based CCHP systems were conducted on multiple

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aspects. Puig-Arnavat et al. [11] modeled and evaluated different configurations of CCHP

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systems based on biomass gasification. The systems of all the studied configurations could

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be considered as “high efficiency systems” owing to relatively high overall efficiency,

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electrical equivalent efficiency, primary energy saving, and exergy efficiency, with the

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values of 53.2%−64.2%, 34.1%−42.7%, 7.8%−8.9%, and 18.9%−21.8%, respectively. Wang

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et al. [12] investigated the effect of key parameters on the performance of a CCHP system

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integrated with a biomass gasifier. The gasifier could provide syngas with a lower heating

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value (LHV) of 5.665 MJ/m3 and the gasification efficiency is up to 77.45% when it was

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operated at the optimized condition. Meanwhile, for the entire CCHP system, it could have

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lower CO2 and SO2 emissions with total energy efficiency and syngas yield of 75.43% and

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2.476 m3/kg, respectively.

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Besides changing the system itself, combined with other types of energy recourses is

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another approach to improve the system performance. With the co-firing technology proven

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applicable and more efficient for different types of prime movers of CCHP systems, such as

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ICEs [13], micro turbines [14], steam turbines [15], and gas turbines [16], addition of fossil

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fuel into syngas becomes a simple and direct way to improve the performance of biomass

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gasification-based CCHP systems. Wang et al. [17] studied a CCHP system based on co-

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firing of syngas and natural gas (NG). With the mixture ratio of NG to syngas increased from

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0 to 1, the energy and exergy efficiency of the system could be improved from 70.0% to

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79.5% and from 21.9% to 35.6%, respectively. Li et al. [18] evaluated and compared the

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performance of a CCHP system when liquefied petroleum gas (LPG) was added into different

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biomass-derived fuel gases. It was found that the CCHP system fueled by syngas was the

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most attractive to improve system performance by adding LPG. The primary energy ratio,

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exergy efficiency, and energy saving ratio could be improved by up to 7.4%, 5.1%, and

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17.8%, respectively.

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Although the addition of fossil fuel can help to improve the energy performance, it was

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also pointed out that the fossil energy consumption and environment pollution would increase

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[17], which would weaken the advantage of biomass-based systems. To overcome this

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drawback, hybrid energy systems, in which multiple renewable energy resources were

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integrated, were investigated. Wang and Yang [19] proposed a CCHP system integrated with

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a biomass gasifier and a solar evacuated collector. The entire system could achieve the

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primary energy ratio and exergy efficiency of 57.9% and 16.1%. More importantly, the

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carbon emission reduction ratio could reach as high as 95.7%. Besides solar energy, ground

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source heat pump (GSHP), which can be used for spacing cooling [20] and heating [21],

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provides another option of integration. Li et al. [22] conducted research on a combined

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heating and power system coupling biomass partial gasification with GSHP. The coupling

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with GSHP made a better use of flue gas at mid-low temperature and increased the coefficient

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of performance (COP) of the GSHP. The overall efficiency and energy efficiency of the

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system were 72.12% and 40.13%, respectively. In addition to theoretical analysis, Esen and

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Yuksel [23] conducted experiments on a heating system using various renewable energy

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sources, including biogas, solar energy, and GSHP. The system was satisfactorily operated

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without any serious defects for heating greenhouses. Jradi and Riffat [24] tested performance

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of a hybrid solar‒biomass ORC-based micro-CCHP system under different operation

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conditions. The system was observed to be reliable with a smooth and quiet operation. The

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overall efficiency of the system could be up to 83.08%.

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However, for a system that supplies multiple types of energy, if the analysis only focused

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on the system itself, then it should be considered as an analysis of an ideal condition where

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all outputs of the system are fully used. In practice, on the contrary, the mismatch between

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the output and the demand occurs constantly, which leads to the generation of excess energy

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and requirement for auxiliary energy from time to time [25]. Therefore, demands are a

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significant factor that affects the performance of the system. According to the study by Wang

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et al. [26] on a typical biomass gasification-based CCHP system when supplying energy to a

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hotel building, the energy efficiency of the system had the highest value of 37% during

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summer and the lowest value of only 16% in transitional seasons. Some other studies, such

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as Yang et al.’s research on a biomass gasification-based CCHP system [27], Li et al.’s

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research on a solar/autothermal hybrid gasification CCHP system [28], and Palomba et al.’s

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research on a gasification‒SOFC based tri-generation system [29], also indicated the

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importance of energy demands to the performance of the CCHP systems based on biomass

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gasification. The studies on optimization of biomass gasification-based CCHP systems in

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consideration of energy demands are rare, but there are many researches on methods to

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weaken the effect of mismatch between outputs and demands on the CCHP system driven by

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fossil fuels. In general, to deal with the energy shortage situation, supplementing energy, such

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as NG and electricity, is a common treatment. For the excess energy, the possible choices

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can be divided into two types. One is to optimize the operation strategies of the CCHP system

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in order to avoid excess energy as much as possible. Some researchers optimized existing

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operation strategies using different methods including dynamic programming [30], multi-

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objective decision-making methods [31], and some other novel optimization methods [32];

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others came up with novel strategies, such as the minimum distance operation strategy [25],

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and the compromised electric–thermal load strategy [33]. The other way is to make full use

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of the excess energy. If the thermal demand were taken as priority, there would be excess

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electricity. The common approach is to sell it back to public grid, which is strictly limited by

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the local policy and thus not available for many places [34]. Similarly, excess thermal energy

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would be produced if the system were operated in the mode with electrical demand taken as

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priority. To make full use of the excess thermal energy, researchers have focused on two

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approaches: one is to store it in thermal storage units

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with it. The first approach is direct but passive, as the system can only store and release

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thermal energy when conditions permit [35]; whereas the second one is indirect but flexible,

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as it can dynamically adjust the electrical and thermal output of the system to match user

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demands.

and the other is to generate electricity

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With development and maturity of organic Rankine cycle (ORC) technology on utilizing

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waste heat from CCHP system’s prime movers, including the gas turbine [36], the NG engine

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[37], and the marine diesel engine [38], studies about the effect of ORC integration with

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CCHP systems were carried out. Fang et al. [35] evaluated a CCHP system integrated ORC

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and electric chiller using simulated demands of representative days in different seasons. It

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was found that comparing with the CCHP system without ORC and electric chiller, the

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primary energy consumption, CO2 emission, and total cost could all be reduced in the

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representative days owing to favorable match between outputs and demands. Hajabdollahi

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[39] introduced a method to determine the optimum prime mover of a CCHP−ORC system

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and to find its benefit at different load demands. Results showed that the highest annual

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benefit was obtained when there was the most heating load demand. Comparatively, the gas

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turbine was more profitable with lower electrical and higher heating demands, while the

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diesel engine was more advantageous when both electrical and heating demands were high.

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Wu et al. [40] proposed and evaluated CCHP−ORC systems based on natural gas, solar

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energy, and a biomass boiler. Results indicated that the ORC unit had higher potential to

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reduce CO2 emission than annual total cost. The solar−ORC system and the biomass−ORC

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system had the best economic and environmental performance, respectively. Meanwhile, it

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was also observed that the variation of different energy demands had different effects on the

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three CCHP−ORC systems.

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According to the literature review above, it can be found that the CCHP system based

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on biomass gasification suffers from the issue of mismatch between energy outputs and

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demands. The ORC integration provides an option for this system to solve this problem by

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enabling the original system to recover excess waste heat, which can be deduced from Refs.

152

[35, 39, 40]. However, there is no research on the biomass gasification-based CCHP system

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integrated with an ORC module. On the other hand, as indicated in Ref. [40], the effect of

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ORC integration varies with the energy resources and configurations of the system. As for

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the system based on biomass gasification, for instance, the parameters of gasification, the

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cost factors involving the gasifier and biomass feedstock, and the environmental benefit from

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usage of biomass, have a great effect on the energy, economic, and environmental

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performances of the system, respectively. Therefore, the conclusions of existed studies

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cannot provide effective reference quantitatively for ORC integration with a biomass

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gasification-based CCHP system. In addition, as a result of relatively low LHV of syngas, the

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efficiency of the prime mover of the system is low [41], and the proportion of the waste heat

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is high accordingly, which makes the investigation on making full use of excess waste heat

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more necessary.

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For the above reasons, in this study, a biomass gasification-based CCHP system

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integrated with an ORC is evaluated. In this system, other than being the prime mover as in

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many biomass systems, the ORC module is powered by excess waste heat of the prime mover

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as a complement component to obtain higher energy conversion ratio. The main objective of

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the present work is to analyze the energetic, economic, and environmental performance of

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the proposed system considering characteristics of both biomass and CCHP systems. The

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specific objectives are:

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 To evaluate hourly performance of the system under different demand conditions and to

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analyze the advantages and disadvantages of the system over the conventional system.

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 To evaluate monthly and annual performance of the system based on operation simulation.

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 To compare performance of the proposed system and the system without the ORC module,

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and find out under what seasonal conditions the proposed system performs better than the

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system without the ORC module.

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 To analyze the effect of variations of key parameters on the performance of the system.

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In order to achieve the objectives above, the paper is organized as follows. First, the

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configuration and operation strategy of the system is introduced. Second, the key components

180

of the system are modeled and the criteria on energetic, economic, and environmental aspects

181

are presented. Third, the performances of the system in cooling and heating modes are

182

analyzed respectively. Fourth, the monthly and annual performances of the system are

183

evaluated based on operation simulations, and the sensitivity analysis of the annual

184

performance is carried out. Finally, the main conclusions are presented.

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2. System description

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2.1. Energy demands of the building

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In this study, a hypothetic office building with a cover area of 55584 m2, located in

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Shanghai, is selected as a case for analysis and evaluation. Shanghai is a city with a typical

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subtropical monsoon climate. According to the database of Chinese Standard Weather Data

190

(CSWD) [42], the annual average temperature is 15.6°C, and the temperature range of the

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whole year is from −4.5°C to 36.8°C [43]. The monthly relative humidity ranges from 67%

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to 83%. In summary, Shanghai has a hot summer, a not too cold winter and mild transient

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seasons. The humidity is high all year round. The hourly temperature and relative humidity

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[43] are shown in Fig. 1. In this building, the energy demands compromise electricity supply,

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cooling energy for space cooling, and heating energy for space heating and domestic hot

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water. Electricity supply and domestic hot water are required in each season. Space heating

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and cooling are required mainly in winter and summer, respectively, and also in a little time

198

in transient seasons. The hourly energy demands of the building are obtained from the

199

simulation software EnergyPlus V8.8.0 [44] using meteorological data from CSWD. The

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simulation results are shown in Fig. 2. It can be found out that generally the heating load in

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winter is much smaller than the cooling load in summer. Besides the weather factors, the

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operation pattern of the building also has an impact on this result. In an office building, the

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operation time is mainly during the daytime, which has higher temperature among the hours

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in a day. As a result, the cooling requirement in summer gets higher and the heating demand

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in winter gets lower. The peak electrical, cooling, and heating demands are 1515.3 kW,

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2695.5 kW and 1484.2 kW, respectively.

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2.2. The biomass gasification-based CCHP system integrated with an ORC

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As shown in Fig. 3, the CCHP system consists of a main system and an auxiliary system.

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The main system comprises a biomass gasifier, an ICE, a generator, an ORC module, a

210

single-effect absorption chiller (SAC), a fan coil and some heat exchangers. In this subsystem,

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biomass is converted into fuel gas, called syngas, in the gasifier. The ICE and generator

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constitute the power generation unit (PGU), which is fueled by the syngas. During the power

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generation process, waste heat is produced in the jacket water and exhaust gas. The waste

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heat is recovered through hot water in exchangers in series. Then the hot water is used as a

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heat source of the ORC module to generate more power, of the SAC for space cooling, of the

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fan coils for space heating and of the domestic hot water. When the main system fails to

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provide sufficient energy for the building, the auxiliary system will activate. The electricity

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is supplemented from the grid, and the cooling energy is supplied by an electric air

219

conditioner (AC), which also consumes the electricity from the grid. Heating load for space

220

heating and domestic hot water is supplemented by a boiler fueled by NG. It is noted that the

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conventional system, used as the base case, shares the same configuration as the auxiliary

222

system.

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2.3. The operation strategy of the system

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Generally, the system is operated in following the electrical load (FEL) mode with some

225

modifications, which means that the system satisfies the demand of electricity prior to

226

thermal energy. The operation status of the system is mainly determined by electrical

227

demand. Unlike common CCHP systems, in this system, if there is excess waste heat, instead

228

of being released, it is converted into electricity through the ORC module. Specifically, the

229

dimensionless energy demand area is divided into five areas according to the relation between

230

heat and power, as shown in Fig. 4. AB is the output curve of a typical PGU from ASHRAE

231

Handbook [45]. In the idle operation condition of the PGU, part or all of the waste heat can

232

be used for power generation through the ORC module, which forms the curve of AD.

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Similarly, each operation point of the PGU becomes a curve through distributing waste heat

234

for electrical and thermal usage. Ultimately, the output curve of the PGU turns into an output

235

area, with BC as the right boundary, which is the output curve of the PGU in full-load

236

condition. BF and BG are two rays, as the boundaries of area that both electrical and thermal

237

demands exceed the maximum of corresponding output of the PGU. Thus, the whole demand

238

area is divided by the boundaries of this output area of the PGU and the rays of BF and BG.

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The characteristics of each area are shown in Table 1, and the detailed operation strategy of

240

the system in different areas is as follows.

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(1) When the demand point is located in Area 1, both thermal and electrical demands are

242

small. The PGU runs in the idle condition. The electrical demand is satisfied with ORC, the

243

thermal demand is satisfied with the waste heat, and the remaining waste heat is released to

244

the environment, as expressed in Eqs. (1) and (2): Eorc  Ed ,

(1)

Qrelease  Q pgu,min  Eorc / ηorc  Qd ,

(2)

245

where Eorc is the power generation by ORC. Ed and Qd are the electrical and thermal demand,

246

respectively. Qd is the sum of waste heat demand for both heating load and cooling load, as

247

expressed in Eq. (3). Qrelease is the excess waste heat of PGU which is released to the

248

environment. Qpgu,min is the recoverable waste heat of the PGU in the idle condition. ηorc is

249

the efficiency of ORC. Qd 

Qh, d Q  c, d , ηh, rec COPsac

(3)

250

where Qh,d, and Qc,d are demands of heating and cooling, respectively. ηh,rec is the efficiency

251

of waste heat recovery for heating, and is assumed as 0.8 [46]. COPsac is the COP of the

252

SAC, and is assumed as 0.7 [47].

253 254

(2) Area 2 is the output area of the PGU. In this area, the system operates at the matching point between demand and output, which satisfies the following relations:

E pgu  Eorc  Ed ,

(4)

x  Q pgu  Qd ,

(5)

Eorc  (1  x)  Q pgu  ηorc ,

(6)

255

where x is the proportion of waste heat for thermal demand. Epgu and Qpgu are electrical output

256

and recoverable waste heat of the PGU, respectively.

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(3) In Area 3, the main system is capable of satisfying thermal demand by operating the

258

PGU in full-load condition. However, in case that the thermal demand is satisfied, even if all

259

the remaining waste heat is used for ORC, there is not enough power for electrical demand.

260

Due to the priority of electrical demand, the PGU is operated in full-load mode to generated

261

power as much as possible. Meantime, the excess waste heat is also used for power generation

262

with ORC. The insufficient part of electrical demand is supplemented from the grid. The

263

relevant relations are expressed in Eqs. (7−9):

E pgu,max  Eorc  E g , el  Ed ,

(7)

x  Q pgu,max  Qd ,

(8)

Eorc  (1  x)  Q pgu,max  ηorc ,

(9)

264

where Eg,el is the electricity from the grid as supplement. Epgu.max and Qpgu.max are the electrical

265

and thermal output of the PGU as full-load condition.

266

(4) Area 4 represents the demand situation that the electrical demand is less than the

267

maximum power output of the PGU but the thermal output is insufficient when matching

268

electrical output with demand. In this case, the short part of thermal energy is supplemented

269

from the auxiliary system. Due to the higher efficiency to generate heating energy than

270

cooling energy, the heating demand takes the priority over cooling demand. Because the

271

thermal energy is insufficient, the ORC module is off. The relevant relations are expressed

272

as Eqs. (10−15).

273

If Q pgu 

E pgu  Ed ,

(10)

Eorc  0 .

(11)

Q pgu  ηh,rec  Fng  ηb  Qh,d ,

(12)

Qh, d , then ηh, rec

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E g,c  COPel  Qc ,d ,

(13)

274

where Fng is the energy consumption of NG. ηb is the efficiency of the auxiliary boiler. Eg,c

275

and COPel are the grid electricity consumption and the COP of electric AC. The value of

276

COPel is assumed as 3.5.

277

278 279 280

If

Qh, d Q Q  Q pgu  h, d  c , d , then ηh, rec ηh, rec COPsac Q pgu , h  ηh, rec  Qh, d ,

(14)

(Q pgu  Q pgu ,h )  COPsac  E g ,c  COPel  Qc ,d ,

(15)

where Qpgu,h is the waste heat of the PGU used for heating. (5) In Area 5, both electrical and thermal demands are more than output of the PGU in full-load condition. In this case, the PGU operates in full-load condition: E pgu  E pgu , max ,

(16)

Q pgu  Q pgu ,max .

(17)

281

Because there is no excess waste heat, the ORC module is also off. Both electricity and

282

thermal energy are required from the auxiliary system. The electricity from the grid as

283

supplement is calculated by Eq. (18), and the energy consumption of the auxiliary system for

284

thermal demand is calculated by Eqs. (12−15).

E pgu  E g , el  Ed . 285 286

(18)

For all the above cases, the cooling and heating demands satisfied by recovering waste heat of the PGU (Qc,pgu and Qh,pgu, respectively) can be calculated as Qc , pgu  Qc , d  E g , c  COPel ,

(19)

Qh, pgu  Qh,d  Fng  ηboiler .

(20)

287

In this way, except for minor operating points in Area 1, there is no excess energy for all

288

the other operating points in other areas, which can further improve the energy utilization

289

rate of the whole system. Meantime, in the area below the curve A-B-G, because a part of

ACCEPTED MANUSCRIPT 17 of 55

290

the electrical demand is satisfied with the ORC module, the biomass consumption is reduced.

291

Based on the operation strategy above, a MATLAB code has been developed to simulate the

292

operation of the system with the energy demand data obtained in Section 2.1. The flow chart

293

of the code is shown in Fig. 5. Besides the energy demand of the building and necessary

294

parameters of the operation parameters, the following models of the components are also

295

required: (1) the model of the PGU, to calculate power and thermal output when heating

296

value of syngas input (Qs) changes; (2) the model of biomass gasifier, to reveal the relation

297

between Qs production and various gasification parameters, including heating value of the

298

biomass feedstock (Qs), molar fraction of water (w) and dry-basis mass fraction of the

299

elements (mi) of the biomass feedstock, and equivalence ratio (ER); (3) the model of the ORC

300

model, to obtain efficiency of ORC at different operational temperatures (T). The above-

301

mentioned models are introduced in the next section in detail. Ultimately, through the

302

operation simulation, the detailed input, output and process parameters of the whole system

303

can be obtained.

304

To analyze the effect of addition of the ORC module on this system, the operation of a

305

CCHP system without ORC is also simulated. Except that there is no ORC module in this

306

comparative system, it has an identical layout to the other parts of the proposed system. The

307

comparative system is operated with standard FEL strategy, which can be referred to Ref.

308

[46].

309

3. Mathematical models

310

The methodology of this study is outlined in Fig. 6. It consists of demand simulation,

311

operation simulation, and evaluation. The input and output data of each process can be found

312

in Fig. 5. The simulations of demand and operation have been introduced in the previous

313

section. The criteria can be calculated with simulation results and characteristic parameters

314

of corresponding energy sources. The simulation models and evaluation criteria are

315

introduced in this section.

ACCEPTED MANUSCRIPT 18 of 55

316

3.1. Model of the biomass gasifier [48]

317

The equilibrium model developed by Shama and Sheth, called “3-reaction model”, is

318

adopted to simulate gasification process in this study. The detailed basic assumptions of this

319

model can be referred to Ref. [48]. This model comprises elemental molar balances,

320

thermodynamic balance and equilibrium balances. The former two are based on the global

321

gasification reaction, which can be written as CH a O b  wH 2 O  m(O 2 3.76 N 2 )  ns ( x1H 2  x2 CO  x3CO 2  x4 H 2 O  x5CH 4  x6 N 2 )  nc C , (21)

322

where CHaOb is the chemical formula of biomass feedstock based on a single atom of carbon,

323

which can be calculated with weight percentage of the element C, H and O; m is the molar

324

flow rate of air per mol of biomass feedstock. 3.76 represents the approximate molar ratio of

325

N2 to O2 of air. ns and nc are production of syngas and char, respectively, in mol per mol

326

CHaOb. x1 to x6 are the molar fraction of the corresponding gaseous compositions of syngas,

327

respectively. Therefore, the elemental molar balance for C, H, O and N can be written as

1  ns  ( x2  x3  x5 )  nc ,

(22)

2 w  a  ns  (2 x1  2 x4  4 x5 ) ,

(23)

w  b  2m  ns  ( x2  2 x3  x4 ) ,

(24)

2  3.76  m  ns  2 x6 .

(25)

328

The gasification is assumed adiabatic, which means the sum of enthalpy heat of

329

formation of all compositions at the initial state is equal to that at equilibrium state.

330

Thermodynamic balance can be expressed as H 0f ,bio  w( H 0f ,H 2O(l)  H vap )  m( H 0f ,O2  3.76 H 0f , N 2 )  ΔQ  n g

x H i

0 f ,i

 nc H 0f ,C 

Tr



Tamb

(ns

x c

i p ,i

 nc c p ,C ) , (26)

331

where H0 f,bio is the heat of formation of biomass feedstock; H0 f,H2o(l) is the heat of

332

formation of liquid water; Hvap is the vaporization heat of water. It is noted that the heat of

333

formation is defined as the change of enthalpy during formation from its constituent elements.

334

Therefore, all elements, such as O2, N2, H2 and C in this case, have a heat of formation of

ACCEPTED MANUSCRIPT 19 of 55

335

zero, as there is no change of enthalpy involved in their formation. The H0 f of compounds

336

involved in this article can be found in Table 2. ∆Q is the heat input (such as by increasing

337

the temperature of the inlet air or the biomass feedstock) to the gasifier. cp,i is the specific

338

heat capacity of component i. Tamb and Tr are temperature of the ambient and the reduction

339

zone of the gasifier, respectively. Tamb is also considered as the temperature of biomass

340

feedstock and air input to the system. The polynomial fittings of cp,i are adopted, as expressed

341

in Eq. (27). The polynomial coefficients are obtained from Ref. [49], as listed in Table 3. c p  (a0  a1  T  a2  T 2  a3  T 3  a4  T 4 )  103 .

342 343

(27)

The equilibrium balances are based on three reversible reactions of the gasification process: C  2H 2  CH 4 ,

(28)

CO  H 2 O  CO 2  H 2 ,

(29)

CH 4  H 2 O  CO  3H 2 .

(30)

344

In the equilibrium state, the molar fractions of gaseous species of the reversible reactions

345

are bounded by equilibrium constant (K). The relations between xi and K of the above-

346

mentioned three reactions are given by Eqs. (31−33) in turn: K1 

x5 x12

,

(31)

K2 

x1 x3 x2 x4

,

(32)

K3 

x13 x2 . x5 x4

(33)

347

The equilibrium constant is a function of reaction temperature T, as expressed in Eq.

348

(34). The coefficients of the functions of the three reactions are listed in Table 4. In this model,

349

Tr is considered as the reaction temperature of the three related reversible reactions.

ln K  b1  T 1  b2  ln T  b3  T  b4  T 2  b5  T 2  b6 .

(34)

ACCEPTED MANUSCRIPT 20 of 55

350

The molar fractions of gaseous species are bounded by Dalton’s law of partial pressure: 6

x

i

 1.

(35)

i 1

351

Thus, after obtaining the parameters of biomass feedstock such as a, b and w, and the

352

ambient temperature, there are ten variables (Tr, m, x1~x6, ns, and nc) and nine equations.

353

Therefore, the gasification temperature and syngas production per mol of biomass feedstock

354

can be calculated after determining the air input. The flow chart of gasification process

355

simulation can be referred to Ref. [48]. Generally, ER, defined as the ratio of the actual air

356

input to the air required for complete combustion, is used to measure the air input. The

357

relation between ER and m is expressed as ER 

358 359

m . 1  0.25  a  0.5  b

(36)

The gasification is evaluated by cold gas efficiency (ηcg), which is defined as the lower heating value ratio of syngas to biomass feedstock, as expressed in Eq. (37).

ηcg 

( x1  LHV1  x2  LHV2  x5  LHV5 )  ns . LHVbio

(37)

360

The model is validated with the experimental data reported in Ref. [50]. The validation

361

results are shown in Fig. 7. The standard deviation (SD) [48], which is defined as Eq. (38), is

362

used to assess the error of each data group.

 SD    



[(Yexp  Ymodel ) / Yexp ]2  i 1   N 1  N

1/ 2

.

(38)

363

where Yexp and Ymodel are the values from the experiment and the model, respectively. N is the

364

number of data. It can be observed that the model agrees well with the experiment results

365

when ER changes. The predictions for molar fractions of CO and H2, which are the main

366

components of the syngas, are accurate. The SDS of molar fractions of CO2 and CH4 are

367

relatively larger, but the ranges of them are still within 10%. Moreover, as noncombustible

ACCEPTED MANUSCRIPT 21 of 55

368

and minor component respectively, they have little effect on the prediction of ηcg. As a result,

369

ηcg has a satisfying SD with the value of 1.26%.

370

Eventually, the biomass energy input to the system can be estimated by

Qbio  Qs / ηcg .

(39)

371 372

In this study, it is assumed that the gasifier is operated with a fixed ER of 0.35. The input

373

rate of air and biomass feedstock can be adjusted to stabilize operation of the gasifier on the

374

fixed ER and to satisfy syngas requirement of PGU. The influence of the changing of the set

375

value of ER is discussed in the sensitivity analysis section. Meanwhile, in Shanghai, the

376

ambient temperature ranges from about 270 K to 310 K. According to the simulation results

377

and summary in Ref. [51], Tr ranges from 973 K to 1373 K. Therefore, the ambient

378

temperature is assumed as a constant value of 290 K and the error caused by this is considered

379

negligible. The properties of the biomass feedstock [50] adopted in this article and the

380

simulation results of syngas at nominal condition are listed in Table 5.

381

3.2. Model of the organic Rankine cycle

382

According to the results from Ref. [52], R245fa is a low temperature working fluid and

383

commercially available for waste heat recovery. It also has comparatively high molecular

384

weight, which can make the system compact due to reducing the mass flow rate of working

385

fluid. Besides, as a hydrofluorocarbon, it has zero value of ozone depletion potential.

386

Therefore, R245fa is selected as the working fluid of the ORC module in this article.

387

Thermodynamic model [52] is widely used in simulating the performance of the ORC

388

module. As shown in Fig. 8(a), the ORC module is composed of an evaporator, a turbine with

389

a generator, a condenser, and a pump. Four processes are included in the ideal ORC:

390

isentropic compression (1→2), isobaric heating (2→3), isentropic expansion (3→4) and

391

isobaric heat rejection (4→1), as can be seen in Fig. 8(b). Due to the energy loss in the pump

ACCEPTED MANUSCRIPT 22 of 55

392

and turbine, the process of 3→4 and 1→2 become non-isentropic. As a result, the actual cycle

393

is 1→2a→3→4a→1. The work output of the ORC module (Worc) is the difference between

394

work output of turbine (Wt) and the work consumption of the pump (Wp):

Worc  Wt  W p . 395

(40)

Wt and Wp can be calculated with Eqs. (41) and (42):  orc  ( h3  h4 ) , Wt  ηt  m

Wp 

(41)

m orc  (h2  h1 ) , ηp

(42)

396

where ηt and ηp are the efficiencies of the turbine and pump, respectively, and are both

397

assumed as 0.8 [40]. hi is the enthalpy of the working fluid at state point i, which is obtained

398

from REFPROP 9.1 [53] developed by the National Institute of Standards and Technology

399

of the United States. ṁorc is the mass flow rate of the ORC fluid, which is determined by

m orc  400

Qorc , h3  h2

(43)

where Qorc is heat obtained from waste heat of the PGU in the evaporator.

401

According to the equations above and considering the efficiency of the electric generator

402

(ηgen), the total efficiency of the ORC module can be written as Eq. (44). The value of ηgen is

403

assumed as 0.85 [35].

ηorc 

404

[(h3  h4 )  ηt  (h2  h1 )  η p1 ]  ηgen h3  h2

.

(44)

3.3. Model of the power generation unit

405

The performance of the PGU is related to its size. Therefore, the size of the PGU is

406

determined first. As mentioned in the previous section, the operation strategy of the system

407

is actually a modified FEL, so the size of the PGU is determined by the maximum power

408

output of the system. The maximum rectangle method is adopted to choose the size of the

409

PGU [54]. The maximum area XY of the cumulative electricity demand curve in Fig. 9,

ACCEPTED MANUSCRIPT 23 of 55

410

determines the size of the PGU, and Y, with the value of 843.24 kW, is the maximum power

411

output of the system. In this system, electricity is generated by PGU and ORC module.

412

Therefore, the energy output of the PGU should satisfy following equation: E pgu , max  Q pgu , max  ηorc  843.24 kW .

(45)

413

The output characteristics of the PGU with different sizes are based on the manufacture’s

414

database of GE Jenbacher modules especially adapted to work with syngas. According to

415

comparing output characteristics of PGU in database and Eq. (44), the J312 GS, with

416

maximum electrical output of 765 kW by itself and maximum electrical output of 80 kW by

417

ORC is selected as the PGU of this system, which is close to the restriction of Eq. (44). J316

418

GS, with maximum electrical output of 850 kW is selected as the PGU of the comparative

419

system. The part-load performance, including electrical output and recoverable waste heat

420

from jacket water and exhaust gas with respect to syngas heating value input, is obtained

421

from Ref. [11]. They are all fitted into linear relations, as expressed in Eq. (46), and the

422

correlation results are list in Table. 6.

En pgu  c0  c1  Qs , 423

where Enpgu stands for energy of electricity or waste heat.

424

3.4. Evaluation criteria

(46)

425

The advantage or disadvantage of a CCHP system is usually reflected by comparing with

426

the conventional system. In this article, the evaluation includes energetic, economic, and

427

environmental aspects. The related criteria are as follows.

428

3.4.1. Primary energy saving ratio (PESR)

429 430

Primary energy saving ratio is defined as the ratio of primary energy saved by the CCHP system to that consumed by the conventional system, which is expressed as

ACCEPTED MANUSCRIPT 24 of 55

PECconv  PECcchp

PESR 

(47)

,

PECconv

431

where PECconv and PECcchp are primary energy consumption of the conventional system and

432

the CCHP system in a period of time, respectively. They can be calculated as

PECconv 

 ((E

PECcchp 

 (Q

d

 Qc / COPel ) / ηg  Qh / ηb )

,

(48)

 ( E g ,el  E g ,c ) / ηg  Fng )

433

(49) , where ηg is the energy conversion efficiency of the grid regarding the energy loss during

434

power generation and transmission. The value of ηg is 0.323 in China [46].

435

3.4.2. Cost saving ratio (CSR)

bio

436

The cost of the system includes the capital cost and operation cost, where capital cost is

437

the sum of all equipment in the system considering capital recovery, and operation cost

438

includes cost of all types of energy resources, as expressed in Eqs. (50−52):

COST  COSTcap  COSTop COSTcap  R 

COSTop 

 (cost

bio

N hr  365  24

 cost

(50)

,

cap ,i

 Ci ,

 Qbio  costel  E g  costng  Fng ) ,

(51) (52)

439

where COST, COSTcap and COSTop are total cost of the system, capital cost, and operation

440

cost, respectively. R is the capital recovery factor, which can be calculated with Eq. (53).

441

Conventionally, R is an annualized factor. Therefore, Nhr/(365∙24) is added to calculate the

442

cost of any period of time such as a month or an hour, where Nhr is the number of hours in

443

this period of time. costcap,i and Ci are the unit cost and the capacity of equipment i,

444

respectively. The unit prices of the equipment are listed in Table 7. costbio, costel, and costng

445

are the unit price of biomass, electricity from the public grid and NG, which are listed in

446

Table 8.

ACCEPTED MANUSCRIPT 25 of 55

R

I  (1  I )l (1  I )l  1 ,

(53)

447

where I is the interest rate, which is 6.55% in China. n is the service life of the equipment, in

448

year. In this article, the service lives of all equipment are assumed as 20 years.

449 450

The cost of the conventional system can also be calculated with Eqs. (50−52), with some changes on the calculation of electricity and NG consumption in Eq. (52):

COSTop ,conv  451

 (COST

el

 ( Ed  Qc / COPel ) / ηg  COSTng  Qh / ηb )

(54)

Thus, the cost saving ratio (CSR) can be calculated as CSR 

452

.

COSTconv  COSTcchp COSTconv

.

(55)

3.4.3. CO2 emission reduction ratio (CERR)

453

The issue of global warming is one of the world’s greatest concerns. As was previously

454

mentioned, this system has great potential in reducing CO2 due to utilization of biomass and

455

recovery of waste heat. Therefore, CO2 emission of the system is evaluated in this article.

456

Similarly, CO2 emission reduction ratio is adopted for the evaluation: CERR 

CEconv  CEcchp CEconv

,

(56)

457

where CEcchp and CEconv are the CO2 emission of the conventional system and the CCHP

458

system, respectively, which are estimated as

CEconv  CEcchp 

 (μ

 (μ

 ( Ed  Qc / COPel ) / ηg  μng  Qh / ηb ) ,

(57)

 Qbio  μel  ( E g ,el  E g ,c ) / ηg  μng  Fng ) ,

(58)

el

bio

459

where μel, μng and μbio are the CO2 conversion factors of the electricity from the grid, NG and

460

biomass feedstock, respectively, whose values are listed in Table 9. It should be noted that,

461

owing to the neutrality of biomass in relation to global warming, the CO2 emission of biomass

462

feedstock is estimated with the effect of production and transportation of it [59].

ACCEPTED MANUSCRIPT 26 of 55

463

4. Results and discussion

464

4.1. Performance analysis of the system

465

In this section, the performance of the system along with the change of electrical and

466

thermal demands is analyzed. The performance of the system in cooling and heating mode is

467

studied respectively. It is noted that although domestic hot water is required all year round,

468

in the most time of summer, the cooling demand is much more than this part of heating

469

demand. Therefore, the system is considered to be operated in cooling mode in summer.

470

4.1.1. Comparison among the criteria

471

The PESR, CSR and CERR of the system in cooling and heating mode are shown in Figs.

472

10 and 11, respectively. Among the three criteria, CERR has the highest value because of the

473

neutrality of biomass in relation to global warming. The CO2 emission of biomass is only

474

derived from production and transportation, which results in much lower CO2 conversion

475

factor of biomass than other energy resources. Therefore, the value of CERR is high in the

476

whole map. CSR has the lowest value, and is the only criteria with negative values because

477

the capital cost of the system is very high. Meanwhile, as the cost of the biomass has no

478

significant advantage over other energy resources, the difference of capital cost is even more

479

difficult to offset.

480

4.1.2. The variations of criteria with respect to demands

481

It can be observed that each of the three criteria has a maximum value as a center and

482

the value of the criterion decreases from the center to the border. The features of decrease of

483

the three criteria along with energy demands are different. Generally, PESR and CSR

484

decrease more sharply as energy demands decrease, whereas CERR decreases more evidently

485

as energy demands increase. This reflects that the advantages of the system on different

486

aspects result from different factors. The saving of primary energy and cost is mainly because

ACCEPTED MANUSCRIPT 27 of 55

487

of the waste heat utilization. Therefore, with low energy demand, due to the low efficiency

488

of the PGU and high capital cost of the system, it is difficult to save primary energy and cost.

489

As the increase of energy demands, the efficiency of the PGU is higher; this results in higher

490

efficiency of the main system. Meanwhile, the capital cost is easier to offset with the increase

491

of the energy saving, owing to utilization of the waste heat. In this occasion, the effect of

492

supplementary energy from the auxiliary system is weak. On the contrary, the CO2 reduction

493

is mainly because of the replacement of fossil fuel with biomass. When energy demands are

494

low, even if the efficiency of the system is low, the system demand can be satisfied with

495

biomass alone. Because the fossil fuel is fully replaced by biomass, the CO2 reduction ratio

496

is still high. However, when energy demands exceed the output capacity of the main system,

497

electricity and NG consumption from the auxiliary system make CO2 emission increase

498

greatly with the growth of energy demands. Therefore, CERR decreases slowly on the lower

499

direction of the preferable zone, and decreases sharply on the upper right direction. To

500

summarize, it is more important to improve waste heat utilization efficiency for the better

501

performance of the system on energy and economic aspects, while it is more effective to

502

utilize biomass as energy recourse to improve environmental performance of the system.

503

4.1.3. Comparison between cooling and heating modes

504

Comparatively, the system performs better in heating mode than in cooling mode in

505

consideration of all three criteria. Because for the conventional system, the cooling demand

506

and heating demand are satisfied by electric AC and gas furnace, respectively. The COP of

507

SAC is lower than the efficiency of waste heat recovery of heating. On the other hand, in the

508

conventional system, the cooling energy is generated by electric AC, whose COP is 3.5. The

509

efficiency of the public grid is 0.323, and therefore, the efficiency of generating cooling

510

energy is greater than 1. However, owing to the heat loss in the boiler, the efficiency of

511

heating energy generation in the conventional system is only 0.8. To sum up, in the CCHP

ACCEPTED MANUSCRIPT 28 of 55

512

system, the waste heat is more efficiently used in heating mode, whereas in the conventional

513

system, the efficiency of cooling energy generation is higher. As a result, the effect of the

514

waste heat recovery is more apparent for heating than for cooling. Energy price is another

515

factor for the difference of the economic performance of the system between heating mode

516

and cooling mode. According to the corresponding ways to generate energy, energy

517

generation efficiency and energy source price, the prices of the cooling and heating energy

518

per unit are 0.267 Yuan/kWh and 0.481 Yuan/kWh, respectively, in the conventional system.

519

That is to say, the conventional system has lower efficiency and much higher cost when

520

generating heating energy than cooling energy. Therefore, economic advantage of CCHP

521

system in heating mode over cooling mode is the greatest among the three aspects. However,

522

according to the calculation with corresponding efficiencies and CO2 conversion factors, the

523

CO2 emission rates of generating cooling energy and heating energy are 0.264 kg/kWh and

524

0.275 kg/kWh, respectively, which are very close. Meanwhile, as analyzed previously, the

525

replace ratio of fossil fuel with biomass is the key to reduce CO2 emission. Therefore, the

526

gap of CERR between the cooling mode and the heating mode is the narrowest, and the

527

descending trends from the areas with maximum values are similar. In addition, it can be

528

observed that the areas with better performance, which are colored red and yellow, are larger

529

in heating mode than in cooling mode. Therefore, it is indicated that the system also has

530

higher possibility to have better performance in heating mode than in cooling mode.

531

4.2. Evaluation of the system based on operation simulation

532

In this section, the system is evaluated based on operation simulation and is compared

533

with the system without the ORC module.

534

4.2.1. Monthly performance on the energetic aspect

535

As shown in Fig. 12, the PESR of the system with and without the ORC module ranges

536

from 18.7% to 24.2% and from 11.8% to 20.0%, respectively. The system with ORC module

ACCEPTED MANUSCRIPT 29 of 55

537

has better performance from January to May and from October to December, and has a

538

performance that is not as good as in the rest months. Besides the efficiency factor as analyzed

539

before, the demand factor is also important. As shown in Fig. 2, the cooling demand of the

540

system is relatively high. In cooling mode, the system is operated in thermally overloaded

541

condition for many hours. For the system with the ORC module, in these hours, there is no

542

excess waste heat for the ORC module. Thus, the energy performance cannot be improved

543

by the ORC module. On the contrary, because of the smaller capacity of the PGU, more

544

electricity is required from the grid for the electrical and cooling demands, which leads to a

545

decrease of primary energy that can be saved. Although, as can be observed from Fig. 2, there

546

are also many hours with a low cooling demand, in which there is excess waste heat for ORC

547

to improve the energy performance of the system, the value of monthly PESR still decreases.

548

Therefore, the energy performance of the system with the ORC module is not as good as than

549

that of the system without the ORC module in summer. However, in winter and transient

550

seasons, the circumstance is the opposite. Owing to the low thermal demand, there is much

551

excess waste heat. The system with the ORC module performs better by generating electricity

552

with the excess waste heat. Therefore, it can be concluded that the energy performance of the

553

system is improved by the ORC module when there is much excess waste heat, and is

554

deteriorated when the system is thermally overloaded. By using ORC module, the energy

555

performance is improved by 6.1%−8.1% in the months with relatively low thermal demand,

556

and the variations of PESR are from −1.2% to 0.8% in the months with relatively high thermal

557

demand. Therefore, it can be concluded that the addition of ORC module can satisfactorily

558

solve the problem of recovering excess waste heat and thus, improve the energy performance

559

of the system.

560

4.2.2. Monthly performance on the economic aspect

ACCEPTED MANUSCRIPT 30 of 55

561

As shown in Fig. 13, the CSR ranges from 8.4% to 17.7% and from −3.2% to 8.6% for

562

the system with and without the ORC module, respectively. The variation trend of the CSR

563

in each system is similar to that of the PESR. Because of the purchase of grid electricity for

564

cooling demand during thermally overloaded hours, the CSR is lower from May to September

565

than in other months, ranging from 9.6% to 10.3%. Unlike the PESR, the CSR can be

566

improved in every month by adding the ORC module, with the variation ranging from 3.1%

567

to 11.8%. As previously mentioned, even in the months with high cooling demand, there are

568

many hours with low cooling demand. In these hours, owing to the power generation of the

569

ORC, the consumption of biomass feedstock decreases, thus, the operation cost of the system

570

is reduced. Meanwhile, in the thermally overloaded hours, the operation cost increases as the

571

increase of cooling demand. However, as can be observed from Fig. 10, the value of the CSR

572

decreases little with the increase of the cooling demand. Thus, the saved operation cost in the

573

hours with low thermal load exceeds the incremental cost in thermally overloaded hours,

574

which leads to increase of CSR in the month with more thermal demand. From the analysis

575

above and results shown in Fig. 13, it can be deduced that, the increase of the grid electricity

576

for cooling affects less significantly on the economic performance of the system. It is more

577

important to reduce biomass consumption by making use of the waste heat. For this reason,

578

the increment of the CSR by installation of the ORC is the largest among the three criteria.

579

The smallest and largest increment is in August and November respectively. In addition, after

580

installing the ORC module, the economic benefit can be achieved in every month.

581

4.2.3. Monthly performance on the environmental aspect

582

The CERRs of the system with and without the ORC module and their difference are

583

shown in Fig. 14. As discussed previously, the CO2 reduction of the CCHP system based on

584

biomass gasification is mostly due to the replacement of fossil fuel with biomass. Because

585

both systems have high ratios of the replacement, they both own relatively high monthly

ACCEPTED MANUSCRIPT 31 of 55

586

CERR, ranging from 35.5% to 45.8% and from 36.8% to 41.7%, respectively, for the system

587

with and without the ORC module. In the months with high thermal demand, under the dual

588

influence of lower efficiency and lower ratio of replacement of fossil fuel with biomass, the

589

decrease of the CERR due to the installation of the ORC module is higher than that of the

590

PESR, ranging from 0.5% to 1.3%. Furthermore, for the same reason, the effect of thermal-

591

demand overload is more noticeable on the environmental performance than on energetic and

592

economic performance for both systems. In the system with the ORC module, the decrease

593

of the CERR due to the overload of thermal demand is the sharpest, with the difference of

594

10.3% between the maximum and minimum value. Meanwhile, the CERRs of the system

595

without the ORC module in the thermally overloaded month are much lower than the other

596

months except November. In the months with low thermal demand, there is excess waste heat

597

for ORC, thus the environmental performance is improved. However, because the ratio of

598

replacement of fossil fuel with biomass in the CCHP system is relatively high, the

599

improvement by the ORC module is limited. As a result, the increment of CERR in these

600

months is the smallest among the three criteria, ranging from 4.0% to 5.8%.

601

4.2.4. Summary of monthly performance and analysis of annual performance

602

In summary, from May to September, the system is operated in cooling mode, which is

603

at a disadvantage on all the three aspects compared with heating mode. More importantly,

604

the system is in thermally overloaded condition in these months, which leads to even poorer

605

performances in the system with ORC, and little increase or even decrease of the criteria by

606

installing the ORC module. However, in the other months, owing to the utilization of excess

607

waste heat by ORC, the system has greater improvement in terms of all the three aspects. The

608

improvement is different due to the different influence factors of each aspect. The economic

609

performance is influenced by efficiency and economic factors simultaneously. The improve

610

the CSR, the key is to reduce biomass consumption. The ORC module has a positive effect

ACCEPTED MANUSCRIPT 32 of 55

611

on CSR in every month. As such, the installation of ORC module has the most significant

612

improvement of the annual CSR, which is improved from 4.0% to 11.1%, as shown in Fig.

613

15. Nevertheless, due to the capital cost to be set off, the annual CSR has lowest value among

614

all the three criteria. Owing to the much lower CO2 conversion factor of biomass than that of

615

fossil fuel and relatively high ratio of replacement of fossil fuel with biomass, the value of

616

the annual CERR is much higher than PESR and CSR. However, because of relatively high

617

decrease in overload condition and low increase in low-thermal-demand condition of the

618

CERR, the installation of the ORC module can only help improve the annual CERR from

619

42.3% to 43.7%, which is the least increment among the three criteria. The annual PESR can

620

be improved from 17.4% to 20.6%. It is only influenced by the efficiency factor. However,

621

similar to CERR, the most effective way to improve PESR is also to reduce the energy

622

consumption from the auxiliary system. By installing the ORC module, the decrease of PESR

623

in overload condition is mostly due to the reduction of the PGU capacity, and the increase in

624

the months with low thermal demand is only due to the utilization of excess waste heat. As a

625

result, the increment of annual PESR is between the annual CSR and CERR.

626

Although the results are obtained only from the operation simulation in Shanghai, the

627

results can also be expanded. From the seasonal comparison between the system with and

628

without the ORC module, the feasibility to integrate an ORC module with biomass

629

gasification-based CCHP system in different climate regions can be deduced. Generally, the

630

effectiveness of integration decreases with the increase of thermal demands. The integration

631

is relatively effective in the regions with a wild climatic condition as there is plenty of excess

632

waste heat. Meanwhile, as analyzed previously, the system has better performance and larger

633

advantage to integrate an ORC module in heating mode than in cooling mode. Therefore, for

634

the same amount of thermal demand, the system in hot zones is preferable to add an ORC

635

module than in cold zones.

636

4.2.5. Result comparison with references

ACCEPTED MANUSCRIPT 33 of 55

637

The comparison among results from this study and those from some references are

638

presented in Table 10. The system is compared with CCHP‒ORC systems of other types

639

before and after integrating the ORC module. Herein, in all these studies, the ORC module

640

is a supplementary device. The comparison comprises annual performance, highest/lowest

641

performance on a single aspect, and most/least beneficial to integrate an ORC module in

642

consideration of variation of each criterion. The numbers of study and the corresponding

643

system type are:

644

(1) This study. A CCHP‒ORC system based on biomass gasification.

645

(2) Ref. [57]. A CCHP‒ORC system fueled by natural gas and coupled with GSHP.

646

(3) Ref. [58]. A combined heating and power‒ORC system fueled by natural gas.

647

(4) Ref. [35]. A CCHP‒ORC system fueled by natural gas.

648

As can be observed from Table 10, among the four systems, the ORC integration makes

649

the least beneficial for the system in this study. One reason is that some energy is lost in the

650

process of biomass gasification, which cannot be recovered by the ORC module. On the other

651

hand, during the selection of the ORC fluid in this study, environment and commercial

652

availability are also taken into consideration. As a result, the efficiency of the ORC module

653

is lower than that in other studies. It is indicated that to improve the performance of this

654

system, to recover heat from gasification is one of the approaches. Overall, except for the

655

CCHP‒ORC system assisted by GSHP, the addition of the ORC module makes the most

656

benefit on economic aspect. For the performance of the entire system, the biomass

657

gasification based CCHP‒ORC system has higher performance on the environmental aspect,

658

but lower performance on the energetic and economic aspects. Due to the energy loss during

659

biomass gasification, as mentioned previously, and the low efficiency of the PGU caused by

660

low heating value of the syngas, the efficiency of the system is lower than the other ones.

661

This also affects the economic performance of the system. However, the main reason of lower

662

economic performance is the high capital cost of the additional components, the gasification

ACCEPTED MANUSCRIPT 34 of 55

663

device of the system. The same situation can also be observed in the CCHP‒ORC system

664

assisted by GSHP, which can save more on the operation cost (monthly CSR) but less on the

665

total cost (annual CSR) due to the expense on GSHP. Actually, high initial investment is a

666

common problem for renewable energies. Meanwhile, because the relatively high expense

667

on the treatment of biomass feedstock, the cost of the biomass feedstock has no distinct

668

advantage. For the above reasons, the overall economic performance of the investigated

669

system is worse than the CCHP‒ORC system driven by fossil fuels. Comparatively, the major

670

advantage of the investigated system lies in its environmental performance, owing to the

671

large difference of CO2 emission characteristics between biomass and fossil fuels. In terms

672

of operation mode, it can be found that all the systems perform better in heating mode, such

673

as in cold months or places, than in cooling mode, which reflects the advantage of the system

674

in cooling mode, as analyzed previously. The most benefits are obtained mainly in spring,

675

autumn, and places with mild climate, while the least amounts of benefits appear mainly in

676

summer, winter, and cold places. This agrees with the relative findings in previous sections.

677

In summary, to make more benefit, the ORC module should be integrated with the system

678

where there is less thermal demand, which agrees with the conclusion in this study.

679

4.3. Sensitivity analysis

680

In previous simulation and evaluation, some key parameters were assumed as constant.

681

Therefore, a sensitivity analysis is carried out to assess the effect of variation of the relevant

682

parameters on performances of the system. This can also help to find out the improvement

683

potential of the system by changing the parameters. The parameters involved in the sensitivity

684

analysis and the ranges of their possible values are listed in Table 11. It is noted that, to

685

reduce the number of involved parameters, the change of performance of the ORC module is

686

represented by the change of the working fluid. The change of other parameters of the ORC

687

module, including efficiencies of the pump, turbine and generator, are considered equivalent

688

to that of the working fluid, for they all influence ηorc ultimately. The efficiencies of the ORC

ACCEPTED MANUSCRIPT 35 of 55

689

module when using working fluids from Ref. [43], which are proven available for low-grade

690

waste heat, are calculated. According to the results, R134a and R11, with the ηorc values of

691

7.58% and 8.77%, respectively, are the least and most efficient working fluids. Therefore,

692

their values are considered as the range of the ηorc.

693

The results of the sensitivity analysis for PESR, CSR, and CERR are shown in Figs.

694

16−18, respectively. Generally, with the variations of various parameters, the advantage of

695

the system on energetic and economic aspects may be close to non-existent. However, owing

696

to the quite low CO2 conversion factor of biomass, the influence of the parameter variations

697

on CERR is relatively small. In the worst case, the value of CERR can still be as high as

698

38.0%, which means the integration would be environmentally effective in any circumstance

699

that one of the parameters was changed. Specifically, it can be observed that among the first

700

six parameters, which are relevant to all the three criteria, the gasification parameter, ER, has

701

the most noticeable effect on the performances of the system. If the ER were set as 0.25, the

702

PESR, CSR, and CERR could be improved by 6.6%, 6.3% and 3.6%, respectively. This is

703

because biomass is the major energy source of the system; therefore, reducing the

704

consumption of the biomass feedstock can effectively improve the performance of the system

705

on all aspects. Without considering some technical problems such as relatively low reaction

706

speed and high tendency to agglomerate, operating the gasifier under lower ER has great

707

potential to make comprehensive improvement on the system performance. Besides the

708

efficiency factor, the cost and CO2 emission factor, COSTf and μf respectively, also have large

709

effect on the corresponding criterion. Due to the change of COSTf and μf, the variations of

710

CSR and CERR range from −7.5% to 7.5% and −4.4% to 4.3%, respectively. The parameters

711

of the grid can also have great influence on the performance of the system. With the increase

712

of the grid efficiency, the value of PESR can be reduced to as low as 6.3%. Meanwhile, the

713

cost saving ratio would be only 1.5% if the cost of electricity were at the minimal value.

714

Owing to the much lower CO2 conversion factor of biomass than the other energy resources,

ACCEPTED MANUSCRIPT 36 of 55

715

the minimum CERR is still as high as 42.2% when the minimum value of μf is adopted. In

716

other words, in terms of energetic and economic aspects, the integration would not be

717

effective for the system located in places with high grid efficiency. It is noted that the

718

efficiency of the ORC module, with a relatively low value and a narrow variation range, can

719

barely influence the performance of the system on any aspect. The relevant variations are

720

within ±0.3% for all three criteria. This means, in terms of the existing ORC fluids that are

721

mature and commercially available, any change should not be considered as an improvement

722

the performance of the entire system. The parameters relevant to thermal energy, such as

723

COPs of chillers and some other efficiencies, only affect on the waste heat utilization. The

724

influence of their variations on the performance of the system is also very limited. In

725

summary, efficiency of the grid, cost of the grid electricity and biomass feedstock, and

726

emission factor of biomass feedstock have noticeable effect on energetic, economic, and

727

environmental aspects, respectively. Meanwhile, all three criteria are sensitivity to the

728

variation of equivalence ratio of biomass gasification.

729

5. Conclusions

730

In this study, a biomass gasification-based combined cooling, heating, and power system

731

integrated with organic Rankine cycle is simulated and evaluated. The simulation is based on

732

a large office building located in Shanghai and the evaluation is composed of energetic,

733

economic, and environmental aspects. The main conclusions that can be drawn are as follows:

734

(1) Generally, this system can achieve benefits on energetic, economic and

735

environmental aspects. The primary energy saving ratio, cost saving ratio, and CO2

736

emission reduction ratio are 20.6%, 11.1%, and 43.7%, respectively. Comparing with

737

the system without the ORC module, the increments of the above criteria are 3.2%,

738

7.1%, and 1.4%, respectively.

ACCEPTED MANUSCRIPT 37 of 55

739

(2) Because of different energy conversion efficiencies of generating heating and

740

cooling energy in this system and the conventional system, the performance of this

741

system is better in heating mode than in cooling mode on all the three aspects.

742

(3) Thermal demand is a decisive factor for the performance of the system. In the month

743

that the system is operated in thermally overloaded condition, it performs poorly;

744

meanwhile, the effect of installation of ORC module is slightly positive or even

745

negative. When the thermal load is low, the system has good performance as well as

746

obvious improvement owing to the ORC module. Therefore, the climate regions in

747

preferable order to install an ORC module are mild-climate regions > cold regions>

748

hot regions.

749

(4) Sensitivity analysis shows that the equivalence ratio of gasification has large effect

750

on the performances of the system on all the three aspects. The increment of PESR,

751

CSR, and CERR with the decrease of the ER can be up to 6.6%, 6.3%, and 3.6%,

752

respectively. The parameters of the grid and biomass feedstock can also affect the

753

corresponding criteria significantly. The efficiencies of the components of the system

754

have little influence on the performance of the system.

755

Acknowledgments: This work is supported by the Key Project of the National Science

756

Foundation of China for international academic exchanges under the contract No.

757

51561145012. The support from the Sino-Thai Cooperation Research Project under National

758

Research Council of Thailand is also appreciated.

759

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[54] Sanaye S. Khakpaay N. Simultaneous use of MRM (maximum rectangle method) and

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optimization methods in determining nominal capacity of gas engines in CCHP (combined

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cooling, heating and power) systems. Energy 2014, 72, 145-158.

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[55] Wang JJ, Xu ZL, Jin HG, Shi GH, Fu C, Yang K. Design optimization and analysis of

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a biomass gasification based BCHP system: A case study in Harbin, China. Renew. Energy

899

2017, 71, 572−583.

900

[56] Wang C, Chang Y, Zhang L, Pang M. Hao Y. A life-cycle comparison of the energy,

901

environmental and economic impacts of coal versus wood pellets for generating heat in

902

china. Energy 2017, 120, 374−384.

903

[57] Kang L, Yang J, An Q, Deng S, Zhao J, L, Z, Wang Y. Complementary configuration

904

and performance comparison of CCHP‒ORC system with a ground source heat pump under

905

three energy management modes. Energy Convers. Manage. 2017, 135, 244‒255.

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[58] Mago PJ, Hueffed A, Chamra LM. Analysis and optimization of the use of CHP–ORC

907

systems for small commercial buildings. Energy Build. 2010, 42(9), 1491‒1498.

908

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909

Tables

910

Table 1. Characteristics of demand areas divided by boundaries of output area of the PGU.

Area No. Characteristic 1

Operating PGU in the idle condition. On. Matching Eorc with electrical demand. Releasing excess waste heat. Sufficient Epgu and Qpgu. Operating the system at the matching point. On. Sufficient Qpgu but insufficient Epgu. Operating PGU in the full-load condition. On. Operating ORC with excess waste heat. Supplementing electricity from the grid. Sufficient Epgu but insufficient Qpgu. Matching Epgu with electrical demand. Off. Supplementing thermal energy from the auxiliary system. Insufficient Epgu and Qpgu. Operating PGU in full-load condition. Off. Supplementing electricity from the grid. Supplementing thermal energy from the auxiliary system.

4 5

911

Table 2. Heat of formation of compound species related to the gasification model [49]. Species

H0 f(kJ/mol)

CO CO2 H2O(l) CH4

−110.6 −393.8 −285.8 −74.9

Table 3. Polynomial coefficients of cp of the species related to the gasification model [49]. Species

a0

a1

a2

a3

a4

H2 CO CO2 H2O CH4 N2 C

25.399 29.566 27.437 33.933 34.942 29.342 -0.832

2.0178×10−2 -6.5807×10-3 4.2315×10-2 -8.4186×10-3 -3.9660×10-2 -3.5935×10-3 3.4846×10-2

-3.8549×10-5 2.0130×10-5 -1.9555×10-5 2.9906×10-5 1.9184×10-4 1.0076×10-5 -1.3223×10-5

3.1880×10-8 -1.2227×10-8 3.9968×10-9 -1.7825×10-8 -1.53×10-7 -4.3166×10-9 0

-8.7585×10-12 2.2617×10-12 -2.9872×10-13 3.6934×10-12 3.9321×10-11 2.5935×10-13 0

913

Table 4. Coefficients of equilibrium constant functions [48]. K1 K2 K3

914

ORC

Excess Epgu and Qpgu.

2 3

912

Strategy

b1

b2

7082.848 5870.53 -22784.85

-6.567 1.86 7.951

b3

b4

b5

3.733×10-3 -3.6067×10-7 3.505×10-6 0 -2.7×10-4 -5.82×104 -4.354×10-3 3.6067×10-7 4.85×103

b6 32.541 -18.007 -24.899

Table 5. The properties of the biomass feedstock [50] and the syngas at nominal condition. Item

Value

ACCEPTED MANUSCRIPT 45 of 55

biomass

a (-) b (-) w (-) LHV (kJ/mol) H0 f (kJ/mol) x1 (-) x2 (-) x5 (-) LHV (kJ/mol)

syngas

915

1.49 0.69 0.10 439.1 -122.9 0.161 0.176 0.022 106.5

Table 6. Correlation results of Epgu and Qpgu from jacket water and exhaust gas [11]. PGU J312 GS J316 GS

Epgu c0 -81.821 -100.71

Qpgu from jacket water

c1 0.430 0.421

916

R2 1.00 0.99

c0 68.433 91.782

c1 0.243 0.182

Qpgu from exhaust gas

R2

c0 -2.303 1.897

1.00 0.99

c1 0.200 0.244

R2 1.00 0.99

Table 7. Unit prices of the equipment [55].

Equipment

Gasifier

PGU

ORC

Boiler

Heating coil SAC

Electric AC

Unit price (Yuan/kW)

2500

6800

12000

375

200

970

917

1200

Table 8. Unit prices of energy resources [55]. Energy resource

Electricity

Unit price (Yuan/kWh) 0.936

918

NG

Biomass feedstock

0.385

0.345

Table 9. CO2 conversion factors of different energy sources [25, 56]. Energy resource

Electricity

NG

Biomass feedstock

μ (kg/kWh)

0.923

0.220

0.030

919

Table 10. Comparison on results from this study and Refs. [35, 57, 58]. No.

Energetic

Economic

Environmental

Annual

(1)

PESR=20.6%, ΔPESR=3.2%

CSR=11.1%, ΔCSR=7.1%

CERR=43.7%, ΔCERR=1.4%

performance

(2)

PESR=76.5%, ΔPESR=22.4%

CSR=8.3%, ΔCSR=11.8%

CERR=50.1%, ΔCERR=17.7%

PESR=29.7%‒34.9%,

CSRa=13.8%‒55.1%,

CERR=0.5%‒28.6%

ΔPESR=12.4%‒19.3%

ΔCSRa=6.7%‒24.1%

ΔCERR=-4.5%‒17.9%

(4)b, c, d

ΔPEC=14.7%

ΔCOST=26.1%

ΔCE=24.1%

Highest

(1)

PSER=24.2%, Jan.

CSR=17.7%, Jan.

CERR=45.8%, Jan.

performance

(2)

PSER=93.4%, Dec.

CSRa=49.6%, Mar.

CERR=62.1%, Mar.

(3)

PESR=34.9%, hot‒humid

CSRa=55.1%, severe cold

CERR=38.6%, very cold

(4)d

-

-

-

Lowest

(1)

PESR=18.7%, Aug.

CSR=8.4%, Oct.

CERR=35.5%, Aug.

performance

(2)

PESR=49.6%, Jul.

CSRa=25.5%, Aug.

CERR=33.7%, Jul.

PESR=29.7%, hot‒dry

CSRa=13.9%,

CERR=-0.4%, hot‒dry

and variation

(3)

(3)

mixed‒humid

ACCEPTED MANUSCRIPT 46 of 55

Most beneficial to integrate Least

(4)d

-

-

-

(1)

ΔPESR=8.1%, Nov.

ΔCSR=11.8%, Nov.

ΔCERR=4.6%, Mar.

ΔPESR=60.2%, Jan.

ΔCSRa=29.0%,

Mar.

ΔCERR=37.0%, Dec.

(3)

ΔPESR=19.3%, hot‒dry

ΔCSRa=24.1%,

mixed‒humid

ΔCERR=17.9%, mixed‒humid

(4)b

ΔPEC=24.8%, summer

ΔCOST=32.7%, autumn

ΔCER=34.1%, autumn

(1)

ΔPESR=-1.2%, Aug.

ΔCSR=3.1%, Aug.

ΔCERR=-1.6%, Aug. ΔCERR=0.1%, Jul.

(2)

beneficial to

(2)

ΔPESR=-0.4%, Oct.

ΔCSRa=-0.8%,

integrate

(3)

ΔPESR=12.4%, very cold

ΔCSRa=6.7%, severe cold

920 921 922 923 924 925 926 927

929

ΔCERR=-4.5%, hot‒dry

(4)b

ΔPEC=4.9%, winter ΔCOST=18.1%, winter ΔCE=15.0%, winter Refers to operational cost saving ratio. b The energy consumption of the conventional system is not provided. ΔPEC = (PEC cchp-PECcchp-orc)/ PECcchp. ΔCOST and ΔCE are calculated in the same way. c The annual performance is based on the assumption that the number of days in each season equals and the daily energy consumption equals to that of representative day. d The energy consumption of the conventional system is not provided. Therefore, the performance of the system cannot be judged just by criteria of absolute value. a

Table 11. Adopted values and ranges of the parameters for sensitivity analysis [47, 48]. No. Parameter Value 1 ER (-) 0.35 2 ηorc (-) 0.0827 3 ηb (-) 0.8 4 ηrec (-) 0.8 5 COPel (-) 3.5 6 COPSAC (-) 0.7 7 ηg (-) 0.323 8 I (-) 0.0655 9 COSTf (Yuan/kWh) 0.345 10 COSTel (Yuan/kWh) 0.936 11 COSTng (Yuan/kWh) 0.385 12 μf (g/kWh) 31.2 13 μel (g/kWh) 923 14 μng (g/kWh) 220

928

Jul.

Range 0.25−0.35 0.0758−0.0877 0.7−0.9 0.7−0.9 3.0−4.0 0.6−0.75 0.230−0.416 0.0594−0.0774 0.293−0.397 0.796−1.076 0.327−0.443 26.5−35.9 877−968 185−255

Relevant criteria PESR, CSR, CERR PESR, CSR, CERR PESR, CSR, CERR PESR, CSR, CERR PESR, CSR, CERR PESR, CSR, CERR PESR CSR CSR CSR CSR CERR CERR CERR

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Figures 100

30

80 60

20

40

10

20

Temperature Relative humidity

0 0

1095

2190

6570

7665

Relative humidity (%)

40

Temperature (°C)

930

0 8760

931

3285 4380 5475 Number of hours

932

Fig. 1. Hourly temperature and relative humidity of Shanghai [46].

933 3000

electricity demand

cooling demand

heating demand

Demand (kW)

2500 2000 1500 1000 500 0

934 935

0

1095

2190

3285 4380 5475 Number of hours

6570

7665

8760

Fig. 2. Energy demands of a large office building located in Shanghai.

936 937

Fig. 3. Schematic of the biomass gasification based CCHP system integrated with ORC.

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output curve of PGU boundaries of output area of PGU with ORC demand operation

Q/Epgu,max

1.5

1.0 Qaux

F Eg,el

B

G Eg,el

① Qpgu for ORC

0.5



Qaux



A matching point



Qrelease

0.0

0.0 ①

938 939

C

D

0.5

E/Epgu,max

1.0

1.5

Fig. 4. Operation strategy of the biomass gasification-based CCHP system integrated with an ORC.

940 941

Fig. 5. Flow chart of operation simulation of the system.

ACCEPTED MANUSCRIPT 49 of 55

942 943

Fig. 6. The methodology of this study.

944 945

Fig. 7. Comparison between simulative and experimental results [50] of the gasification model.

946 947

Fig. 8. (a) Schematic and (b) T-s diagram of the ORC module.

ACCEPTED MANUSCRIPT 50 of 55

3000 electricity demand cooling demand heating demand

Demand (kW)

2500 2000 1500 1000

(3583, 843.24)

Y

500 0

948 949

0

1095

2190

3285 X 4380 5475 Number of hours

6570

Fig. 9. Cumulative demands of the building.

7665

8760

ACCEPTED MANUSCRIPT 51 of 55

950 951

Fig. 10. Contour maps of PESR, CSR and CERR of the system in cooling mode.

ACCEPTED MANUSCRIPT 52 of 55

952 953

Fig. 11. Contour maps of PESR, CSR and CERR of the system in heating mode.

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system with ORC system without ORC ΔPESR

8 6

PESR(%)

20

4 2

15

ΔPESR(%)

25

0 10

Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec

-2

954

Month

955

Fig. 12. Monthly PESR and ∆PESR of the system with and without the ORC module.

CSR(%)

15

system with ORC system without ORC ΔCSR

12 10 8

10

6 5

4

0 -5

ΔCSR(%)

20

2 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec

0

956

Month

957

Fig. 13. Monthly CSR and ∆CSR of the system with and without the ORC module.

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6 system with ORC system without ORC ΔCERR

45

40

2

ΔCERR(%)

CERR(%)

4

0 35

Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec

-2

958

Month

959

Fig. 14. Monthly CERR and ∆CERR of the system with and without the ORC module. 17.4%

PESR

system without ORC system with ORC

Criterion

20.6% 4.0%

CSR

11.1% 42.3%

CERR

43.7% 0

10

960 961

20

30 40 Percentage (%)

50

60

Fig. 15. Annual PESR, CSR and CERR of the system with and without the ORC module. 35 ηg

Annual PESR (%)

30

ER

25 20 21.5

15 10

21.0 20.5 20.0

5

19.5

Minimum

962

COPel ηb PESR = 20.6%

ηrec ηorc COPsac Adopted

Value of parameter

Maximum

ACCEPTED MANUSCRIPT 55 of 55

963

Fig. 16. The sensitivity of the PESR of the system integrated with ORC module. 20 COSTel

COSTf ER

Annual CSR (%)

15

COSTng

COPsac

10 11.6 11.4

5

11.2 11.0

I CSR = 11.1%

COPel

ηrec ηorc

10.8

0

Minimum

Maximum

Adopted

Value of parameter

964 965

ηb

Fig. 17. The sensitivity of the CSR of the system integrated with ORC module.

Annual CERR (%)

48

μf ER

46 44 42 40

COPsac

μel

ηb 43.7 43.6 43.5

COPel

ηrec

μng ηorc

38 43.4

Minimum

966 967 968

Adopted

Maximum

Value of parameter

Fig. 18. The sensitivity of the CERR of the system integrated with ORC module.

ACCEPTED MANUSCRIPT



A biomass gasification-based CCHP system integrated with ORC was investigated.



The performance of the system in cooling/heating mode was analyzed.



The system was evaluated based on operation simulation of a building in Shanghai.



Analysis and evaluation comprised energy, economic and environmental aspects.