Accepted Manuscript Reducing aeration energy consumption in a large-scale membrane bioreactor: Process simulation and engineering application Jianyu Sun, Peng Liang, Xiaoxu Yan, Kuichang Zuo, Kang Xiao, Junlin Xia, Yong Qiu, Qing Wu, Shijia Wu, Xia Huang, Meng Qi, Xianghua Wen PII:
S0043-1354(16)30085-9
DOI:
10.1016/j.watres.2016.02.026
Reference:
WR 11842
To appear in:
Water Research
Received Date: 25 October 2015 Revised Date:
18 January 2016
Accepted Date: 11 February 2016
Please cite this article as: Sun, J., Liang, P., Yan, X., Zuo, K., Xiao, K., Xia, J., Qiu, Y., Wu, Q., Wu, S., Huang, X., Qi, M., Wen, X., Reducing aeration energy consumption in a large-scale membrane bioreactor: Process simulation and engineering application, Water Research (2016), doi: 10.1016/ j.watres.2016.02.026. 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.
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Date: Jan. 18, 2016
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Resubmitted to: Water Research
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Reducing aeration energy consumption in a large-scale membrane bioreactor:
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process simulation and engineering application
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Jianyu Suna, Peng Lianga, Xiaoxu Yana, Kuichang Zuoa, Kang Xiaoa,b,**, Junlin Xiaa,
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Yong Qiua, , Qing Wua, Shijia Wua, Xia Huanga,*, Meng Qia, Xianghua Wena
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a
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School of Environment, Tsinghua University, Beijing 100084, China
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b
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Beijing 100049, China
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* Corresponding author, Tel: +86 10 62772324; E-mail:
[email protected]
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** Co-corresponding author, Tel: +86 10 88256452; E-mail:
[email protected]
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College of Resources and Environment, University of Chinese Academy of Sciences,
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State Key Joint Laboratory of Environment Simulation and Pollution Control,
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ACCEPTED MANUSCRIPT Abstract
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Reducing the energy consumption of membrane bioreactors (MBRs) is highly
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important for their wider application in wastewater treatment engineering. Of
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particular significance is reducing aeration in aerobic tanks to reduce the overall
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energy consumption. This study proposed an in situ ammonia-N-based feedback
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control strategy for aeration in aerobic tanks; this was tested via model simulation and
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through a large-scale (50,000 m3/d) engineering application. A full-scale MBR model
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was developed based on the activated sludge model (ASM) and was calibrated to the
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actual MBR. The aeration control strategy took the form of a two-step cascaded
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proportion-integration (PI) feedback algorithm. Algorithmic parameters were
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optimized via model simulation. The strategy achieved real-time adjustment of
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aeration amounts based on feedback from effluent quality (i.e., ammonia-N). The
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effectiveness of the strategy was evaluated through both the model platform and the
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full-scale engineering application. In the former, the aeration flow rate was reduced
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by 15–20%. In the engineering application, the aeration flow rate was reduced by
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20%, and overall specific energy consumption correspondingly reduced by 4% to 0.45
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kWh/m3-effluent, using the present practice of regulating the angle of guide vanes of
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fixed-frequency blowers. Potential energy savings are expected to be higher for
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MBRs
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ammonia-N-based aeration control strategy holds promise for application in full-scale
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MBRs.
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with
variable-frequency
blowers.
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This
study
indicated
that
the
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Keywords:
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Membrane bioreactor, ammonia-N-based aeration control strategy, simulation,
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engineering application
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1 Introduction
Membrane bioreactors (MBRs) have been widely used for wastewater treatment
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and reclamation engineering over the past decade (Huang et al., 2010; Judd & Judd,
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2011; Xiao et al., 2014). Compared with conventional activated sludge (CAS)
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processes, MBRs possesses advantages such as high effluent quality and low sludge
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production, and provide promising alternatives in areas facing water crises and
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needing to meet stringent pollutant discharge standards. However, the operational cost
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of MBRs, especially related to energy consumption, has typically been greater than
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that of CAS systems (Judd & Judd, 2011). The majority of energy is consumed for
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aeration, both in biological tanks for pollutant degradation, and in membrane tanks for
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retarding membrane fouling (Brepols et al., 2010; Yan et al., 2015). The energy
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consumption of aeration accounts for 70–80% of total consumption of the wastewater
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treatment process. A total of 40–60% of aeration energy is consumed in biological
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tanks (Xiao et al., 2014). The optimization of aeration in MBRs is therefore of
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practical importance to reduce operational costs and increase the competitiveness of
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MBRs.
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The optimization of aeration could be achieved via regulation of blowers,
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including by altering the angle of the guide vanes for fixed-frequency blowers and by 3
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Aeration can be controlled manually or automatically, on the basis of process
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parameters, e.g., mixed liquor suspended solids (MLSS) concentrations (Zha et al.,
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2006), dissolved oxygen (DO) concentrations (Ingildsen et al., 2002), and
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oxidation-reduction potential (ORP) (Fatone et al., 2008). Among these, DO-based
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automatic aeration control has attracted most attention in both simulations and
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experimental validations aiming to reduce energy consumption (Gabarron et al., 2015;
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Ingildsen et al., 2002; Pittoors et al., 2014; Wang et al., 2007). DO-based aeration
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control aims to maintain a stable DO concentration in biological tanks. Energy
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consumption reduction and better nutrient removal performance can be achieved by
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optimizing the DO setpoint of the control (Gabarron et al., 2015). However, DO is
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merely an intermediate variable between aeration and effluent quality. The
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determination of optimal aeration demand is a trade-off between aeration amount and
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effluent quality. Moreover, maintaining DO concentrations at a so-called “optimal”
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level during operations could still lead to real-time fluctuations in effluent quality
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under dynamic influent conditions, meaning that aeration is never fully optimized.
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Given the above, a feedback control mechanism that has its starting point in effluent
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quality (rather than DO) might have greater potential for aeration optimization and
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hence energy saving.
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Model tools are essential for automatic feedback control, which is expected to
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enable real-time determination of aeration demand according to effluent quality.
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Establishment of a quantitative relationship between effluent quality and aeration is of 4
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for calculation that allows real-time control. However, the well-known activated
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sludge model (ASM), which has been broadly used for describing the wastewater
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treatment process (Hauduc et al., 2013), consists of multiple differential formulas
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(Henze et al., 1999). The solving process is complicated, making it difficult to meet
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real-time control requirements. If a straightforward empirical relationship, which is
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simple in terms of calculation but matches well with the complete ASM, could be
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extracted from the latter, this would be of great benefit for real-time feedback control
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in practical wastewater treatment systems.
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When describing the wastewater treatment process of MBRs via the ASM, the
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following considerations are particularly important. First, membrane rejection
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prolongs solid retention time (SRT) and lowers the food-to-microorganisms (F/M)
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ratio in MBR, resulting in significant differences in kinetic parameters between MBR
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and CAS (Fenu et al., 2010). Second, near-saturated DO concentrations are achieved
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in membrane tanks due to abundant aeration for membrane scouring (Sun et al., 2014).
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The DO-enriched mixed liquor of the membrane tank is usually recirculated back to
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the aerobic zone of the biological tanks, which can render the oxygen balance
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between MBR and CAS systems quite different (Sun et al., 2015). This study aimed to reduce aeration energy consumption in a large-scale MBR
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via process simulation and engineering application. First, an MBR-adapted ASM
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model was calibrated to achieve an acceptable simulation of the full-scale MBR.
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Second, an effluent-quality-based feedback control strategy for aeration in biological 5
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control process; this involved establishing a simple mathematical relationship
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between aeration and effluent quality, which was also accordance with the ASM. The
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strategy calculated a dynamic DO setpoint according to in situ ammonia-N
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concentrations, then calculating a dynamic aeration flow rate for adjusting the blowers.
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The algorithmic parameters were optimized via tentative model simulation. Third, this
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strategy with optimized parameters was applied to practical operation of a large-scale
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MBR, to validate the feasibility of the control strategy. Energy saving potential was
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assessed via model simulation, and actual effectiveness was further examined via
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practical application, by comparing energy levels and in situ ammonia-N
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concentrations before and after application of the aeration control strategy.
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2 Material and methods
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2.1 Full-scale MBR
The full-scale MBR was installed in a municipal wastewater treatment plant
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(WWTP). The WWTP, with a capacity of 50,000 m3/d, was located in Wuxi (30°36’ N,
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120°19’ E, Jiangsu Province, south of China) and treated a cocktail of domestic and
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industrial wastewaters. The MBR process was operated at hydraulic and solid
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retention times of 13 h and 15 d, respectively. The hollow fiber membrane in use was
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of hydrophilic polyvinylidene fluoride (PVDF), with a nominal pore size of 0.2 µm,
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and was supplied by OriginWater (China).
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The overall process consisted of four parallel identical series, with the process flow 6
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Switzerland) were placed at the ends of aerobic tanks. Concentrations of DO and
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ammonia-N were monitored via selective electrode analysis. An electromagnetic flow
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meter (E+H, Switzerland) was placed at the influent pump to monitor the flow rate.
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Three high-speed centrifugal blowers (GL-TURBO, China) were installed for
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aeration in aerobic tanks. Each blower could provide a maximum aeration flow rate of
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4800 m3/h at a pressure of 68.6 kPa. The nominal power of each blower was 132 kW.
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Output aeration flow rate could be adjusted by changing the opening angle of the
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guide vane, achieving an aeration range of 60–100% of maximum flow rate. The
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blowers were operated with one in service and two on standby at high temperatures,
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and with two in service and one on standby at low temperatures, as determined by the
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operators of the WWTP.
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2.2 Software for modeling and simulation
The Activated Sludge Model 2d (ASM2d) was used to simulate the municipal
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wastewater treatment process due to its suitable description of carbon oxidation,
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nitrification, denitrification, biological and chemical phosphorus removal, and
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denitrification by PAOs (Henze et al., 1999). Biowin software (Envirosim Corp.,
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Canada), based on ASM2d, was used as the simulation platform in this study. The
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membrane unit was described as a biological tank with additional parameters of
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membrane rejection. The rejection rate of membrane for particles and colloids was set
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as default values (100% and 95%, respectively) in this study. The software consisted
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of simulation and control modules. Steady-state and dynamic-state simulation could
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be achieved in the simulation module. Various control strategies (e.g., on/off, step,
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and PI/PID) could be operated along with the process simulation.
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2.3 Establishment of the full-scale MBR model
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The biological treatment process consisted of four parallel series, each of which
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included an anoxic tank (A2), an anaerobic tank (A1), an interchangeable A/O tank (X),
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an aerobic tank (O), and membrane tanks (M). The treatment capacity of each series
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was 12500 m3/d (Fig. S1). Each tank was modeled according to its length, width, and
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height. Sludge recirculation ratios were set according to actual operational conditions
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(500% from M to O, 100% from O to A2, and 200% from O to X). A2 and A1 were set
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up with no aeration (DO = 0 mg/L). X and O were set up with constant-flow aeration.
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The total aeration flow rate was set at 2400 m3/h (in winter) and 1200 m3/h (in
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summer), according to the actual operation of blowers. The aeration distribution ratio
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of X to O was 0.15:0.85.
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2.4 Parameter calibration ASM2d involved 21 biological and chemical reaction processes, with 45 kinetic
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parameters and 22 stoichiometric parameters (Henze et al., 1999). Sensitivity analysis
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was conducted under steady-state simulation conditions to identify parameters that
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significantly affected simulation results (Sui et al., 2014). These parameters were then
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manually adjusted until the simulation result was acceptably close to experimental 8
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results. Experiments were conducted as follows. Continuous sampling and monitoring were conducted for one week. Two automatic
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samplers were installed at the influent of the anoxic tank and at the effluent of the
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membrane tank, respectively. The sampling intervals of influent and effluent were 1 h
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and 2 h, respectively. All samples were characterized in terms of their chemical
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oxygen demand (COD), biological oxygen demand (BOD5), ammonia-N, total
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nitrogen (TN), phosphate, total phosphorus (TP), and suspended solids (SS). The
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soluble fraction of influent was separated via 0.45-µm membrane filtration (HAWP,
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Millipore, USA), and was characterized in terms of COD, TN, and TP. Mixed liquor
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from every tank was sampled daily to measure MLSS and volatile MLSS (MLVSS)
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concentrations. The soluble fraction of mixed liquor was separated as filtrate of
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0.45-µm membrane filtration, and was characterized in terms of COD, ammonia-N,
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TN, phosphate, and TP. All measurements were conducted according to standard
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methods (S.E.P.A., 2002). Temperature, pH, and DO were measured daily using
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portable devices (Thermo Orion, USA). In addition, the flow rate of influent was
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recorded hourly by the central control system.
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2.5 Aeration control strategy
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2.5.1. Algorithm for the strategy
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A two-step cascade control system was designed for aeration control in aerobic
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tanks. The strategy commenced with obtaining in situ ammonia-N concentrations in
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the aerobic tank and calculating the deviation of the ammonia-N setpoint from actual 9
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thence the aeration demand was corrected. The whole calculation procedure from
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ammonia-N to DO and then to aeration was performed in the PI framework, which
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has been widely applied in industrial control systems (Piotrowski et al., 2012). PI
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feedback control is to eliminate the error of target variable from a desired setpoint, by
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altering the control variable. The calculation procedure from DO to aeration was
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linked to that from ammonia-N to DO in a cascaded structure. Fig. 2 shows a
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structural diagram of the control system, with the detailed procedure described below:
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(i) Manually assign a setpoint of ammonia-N concentration (denoted as
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NH_setpoint) based on effluent requirements and temperature conditions; (ii) Measure real-time ammonia-N concentration (NH_RT), and calculate the ammonia-N error (e_NH):
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e_NH = NH_setpoint − NH_RT ;
(iii) Run the first-step PI to obtain the setpoint of DO (DO_setpoint):
DO_setpoint = Bias1 + Kp1 ⋅ e_NH + K p1 ⋅
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where Bias1, Kp1, and τ1 are controller parameters, and ti−ti-1 is the control interval (30
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min). The three terms on the right-hand side of the equation represent baseline,
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real-time error, and historically accumulated error, respectively;
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(iv) Measure the real-time DO concentration (DO_RT), and calculate the DO error
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(e_DO):
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e_DO = DO_setpoint − DO_RT
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(v) Run the second-step PI to obtain the aeration flow rate (Q_air0): 10
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Q_air0 = Bias2 + Kp2 ⋅ e_DO + Kp2 ⋅
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ti
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e_DO dt
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where Bias2, Kp2, and τ2 are controller parameters. (vi) Make corrections to variations in wastewater load (actual wastewater influent
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flow rate, Q_influent, compared to the designed value, Q_design), to calculate the
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aeration offset (Q_air_offset):
e_influent = Q_design − Q_influent K ⋅e_influent e_influent ⋅ e_NH > 0 Q_air_offset = inf 0 e_influent ⋅ e_NH ≤ 0
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where Kinf is the controller parameter (−2000 (m3-air/h)/(m3-influent/d)). The aeration
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offset is positive in the case of excess ammonia-N and influent flow rate, and negative
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in the case of under-setpoint ammonia-N and insufficient influent flow rate.
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(vii) Calculate the corrected aeration flow rate (Q_air): Q_air = Q_air0 + Q_air_offset
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Q_air was transformed into suitable digital signals for the main control panel (MCP)
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of the blowers, which controlled the angle of the guide vane in this study. The control
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strategy was tested in Biowin software to optimize the parameters, and then in
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engineering application to finely regulate parameters and evaluate the practical energy
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saving performance.
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2.5.2. Optimization of algorithmic parameters
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The already calibrated full-scale MBR model (cf. Sections 2.3 & 2.4) was
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employed as a referee platform for the optimization of algorithmic parameters (i.e.,
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Bias1, Kp1, τ1, Bias2, Kp2, and τ2) for the aeration control strategy. Optimization was 11
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model, with parameters refined iteratively via tentative calculations. Theoretically, an
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ideal set of parameters in this platform should result in perfectly constant ammonia-N
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concentrations in the aerobic tank (i.e., e_NH = 0 over time lapse).
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Operationally, for the optimization, the influent conditions used in the simulation
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were randomly generated, compared to the normal range of these parameters in the
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WWTP. The algorithmic parameters were qualified as optimized when calculated
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ammonia-N concentrations in the aerobic tank became acceptably stable.
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2.5.3. Engineering application of the aeration control strategy
On the basis of optimized algorithmic parameters, energy saving potential was
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evaluated by comparing aeration flow rates obtained from the simulation, with and
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without the aeration control strategy.
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The aeration control strategy was programed in C# language on Windows XP SP3
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and .Net framework 4.0. The program was installed into the central control system of
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the full-scale MBR. The program read the database to obtain essential data, calculated
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the output, and transported the control signal to the blower control system. All the
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read calculations and controls were available in real-time (within seconds).
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3 Results and discussion
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3.1 Long-term monitoring of energy consumption of the full-scale MBR
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The full-scale MBR has been in commission since January 2012. Stable pollutant 12
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S1). MBR effluent is able to meet the requirements of the National Standard I-A of
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China, which specifies that concentrations of COD, BOD5, SS, TP, TN, and
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ammonia-N should be below 50 mg/L, 10 mg/L, 20 mg/L, 0.5 mg/L, 15 mg/L, and 5
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mg/L, respectively. Membrane filtration ensured high removal efficiency of COD and
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SS. High biomass concentrations and prolonged SRT due to membrane rejection
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contributed to good N removal performance.
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Energy consumption of the full-scale MBR during long-term operation was
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monitored monthly (Fig. 3a). The MBR was operated at half capacity (25000 m3/d) in
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2012 due to incomplete construction of the wastewater pipe network but has been
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operated at full capacity (50000 m3/d) since 2013. Total monthly energy consumption
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varied between 295.7–355.5 MWh in 2012, and between 549.3–648.8 MWh from
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2013. Specific energy consumption has ranged between 0.35–0.65 kWh/m3-effluent
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during the past three years. The average is 0.47 kWh/m3-effluent, a little lower than
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the typical average specific energy consumption value of MBR in China (0.50
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kWh/m3-effluent) obtained in a study by Xiao et al. (2014). Specific energy
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consumption was a little higher than in Japan (0.39 kWh/m3-effluent) (Itokawa et al.,
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2014) and Singapore (0.39 kWh/m3-effluent, under optimized conditions) (Tao et al.,
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2010), and significantly lower than in Europe (0.8–2.4 kWh/m3-effluent) (Barillon et
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al., 2013; Krzeminski et al., 2012) as reported. Specific energy consumption varied
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seasonally, mostly maintained at a lower level from April to September and at a
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higher level from November to January. The constitution of the energy consumption since 2012 was listed in Fig. 3b. Nearly
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60% of the total power was consumed in aerobic tanks and membrane tanks. Aeration
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for biological degradation and membrane scouring was the process of highest energy
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consumption. The ratio of energy for biological degradation to membrane scouring
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ranged within 0.85:1 in the full-scale MBR, suggesting that the aeration energy
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consumption in aerobic tanks was comparable with that in membrane tanks. Hence,
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reducing the energy consumption in aerobic would be of significance towards
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lowering the overall energy consumption of the full-scale MBR.
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3.2 Model calibration
The full-scale MBR model was established on Biowin software and was calibrated
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to the actual WWTP. The input of the model included influent characteristics and
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operational conditions (e.g. SRT, DO concentration, etc.). The output of the model
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included effluent characteristics and aeration demand in each tank, which was
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calculated via numerically solving a series of differential equations.
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The simulation of the wastewater treatment process involved 21 biochemical
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processes with 45 kinetic and 22 stoichiometric parameters. The default values of
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these parameters were provided by the software, which were mostly obtained from
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conventional activated sludge (CAS) processes. Since the full-scale MBR was
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operated with longer SRT and lower F/M ratio, the default parameters of CAS might
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be inappropriate for simulating the MBR process (Fenu et al., 2010). However, 14
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large amount of total parameters. Hence, sensitivity analysis was conducted to
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identify the key parameters before the calibration. Under steady-state simulation with
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constant influent characteristics (Table S2), variation of simulation output against the
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variation of parameters was plotted in Fig. S2, suggesting significant impact of
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maximum growth rate and aerobic decay rate of ammonia oxidation bacteria (AOB)
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and nitrite oxidation bacteria (NOB) on ammonia simulation output, and maximum
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growth rate, aerobic decay rate and yield coefficient of heterotrophic bacteria (HB) on
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BOD, COD and TN simulation output (Machado et al., 2014).
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The selected parameters were manually calibrated according to experiments and
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references (Table 1). The parameters of influent fractions differed from the default
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value due to the induction of industrial wastewater, resulting in higher proportion of
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soluble undegradable COD and TKN. The phosphate concentration in influent was
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extremely low, which was possibly contributed by the aluminiferous wastewater from
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electronic and mechanical manufacturing (Table S3). As to process parameters,
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prolonged SRT and low F/M ratio, compared with CAS process, issued in decrease of
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maximum growth rate and increase of decay rate of AOB, NOB and HB. The yield
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coefficient of HB was also lower than the default value (Ruiz et al., 2013; Sui et al.,
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2014). As to oxygen transfer process, the alpha factor was set to 0.75 according to an
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oxygen-transfer experiment.
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The model simulation was conducted with calibrated parameters under
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dynamic-state simulation condition. The input of the model was real influent 15
ACCEPTED MANUSCRIPT characteristics of 1-h interval obtained from a 4-d monitoring. The simulation results
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was compared with experimental monitoring to evaluate the fitness of the model to
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the full-scale MBR (Fig. 4). Concentration variations of COD, ammonia-N and TN
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were of particular concern. The simulation result of COD acceptably matched the
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experimental monitoring on the variation trend. The average deviation was 14.2 mg/L.
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The fluctuation of simulation result was less drastic than that of experimental
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monitoring. Since real influent contained irregular industrial wastewater, the actual
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parameters of influent fractions might change. Nevertheless, parameters of influent
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fractions could only set as constant value in the current model, leading to the
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inaccurate simulation of COD variation. As to ammonia-N and TN removal, the
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model showed good fitness. The average deviation in ammonia-N and TN removal
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simulation was 0.36 mg/L (12%) and 0.44 mg/L (3%), respectively. TP removal was
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not discussed in this study since TP and soluble TP concentrations were extremely
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low in the influent (Table S3). Overall, the comparison of simulation results with
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experimental monitoring indicated the validity of the model on wastewater treatment
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process, especially ammonia-N removal process, which could provide a reliable base
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for analyzing the energy saving potential of aeration control strategies.
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3.3 Evaluation of energy saving potential of the aeration control strategy
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The calibrated model (established in Section 3.2) could be used to simulate the
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wastewater treatment process under certain influent conditions given constant
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aeration flow rate. However, a drawback of the model is that the model cannot run 16
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effluent requirements. As a result, aeration control and energy saving cannot be
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achieved directly via the current model. Therefore, a straightforward relationship
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(empirical and process-specific, but highly applicable) between aeration demand and
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influent/effluent conditions, was required to establish based on the current model. A
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feedback algorithm was implemented to extract the relationship from the model. The
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algorithm started from effluent characteristics, and should be of simple calculation,
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towards a real-time control of aeration in aerobic tanks.
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The aeration control strategy used in this study was an in-situ ammonia-N-based
355
feedback control with influent-flow-rate-based feedforward control. The detail of the
356
aeration control strategy was listed in Section 2.5. In order to achieve the control
357
strategy along with the simulation of wastewater treatment process, the control
358
strategy was programmed in Biowin language. The energy saving potential could be
359
analyzed by dint of process simulation with aeration control strategy. Under dynamic
360
simulation condition, the variation of aeration flow rate and ammonia-N concentration
361
in aerobic tank could be calculated from the influent characteristics, which was
362
random generated according to actual ranges of influent flow rate and pollutant
363
concentrations (Fig. S3). Simulation was conducted under two representative
364
temperatures of winter and summer, 13 and 26 °C. Aeration control strategy was
365
compared with constant aeration in terms of aeration flow rate, ammonia-N
366
concentration in aerobic tank, and ammonia-N and TN concentrations in effluent, to
367
evaluate the performance of the control strategy (Fig. 5). Aeration flow rate under
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369
significantly lower than constant aeration flow rate, which represented current
370
operation condition, at both temperatures. Aeration flow rate was reduced by 15% and
371
20% in winter and summer, respectively. The ammonia-N concentration in aerobic
372
tank increased slightly, while that in effluent stably reached the standard (5 mg/L) due
373
to ammonia degradation in membrane tanks. The TN concentration also reached the
374
standard (15 mg/L), indicating that the aeration control strategy would have negligible
375
impact on N removal performance of the MBR. In summer particularly, the aeration
376
control strategy achieved a more stable ammonia-N concentration in aerobic tank and
377
effluent. The fluctuation of ammonia-N concentration, in terms of coefficient of
378
variation (standard deviation divided by average), decreased from 29.2% to 10.4%,
379
while that of influent was 19.2%. This suggested that the more stable effluent
380
characteristics could be achieved via the aeration control. However, the improvement
381
of the stability was not obvious in winter. The coefficient of variation only decreased
382
from 29.8% to 21.6%, which was possibly attributed to the impact of low temperature
383
on microorganism activity and kinetic parameters.
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According the simulation, aeration flow rate could reduce by 15% to 20% via the
385
aeration control strategy. The simulation results suggested that the aeration control
386
strategy possessed a promising energy saving potential for full-scale engineering
387
application.
388
In current DO-based aeration control systems, accurate control of effluent
389
characteristics (e.g. ammonia-N) could not be achieved since DO was just an 18
ACCEPTED MANUSCRIPT intermediate variable. While the ammonia-N-based aeration control directly used
391
in-situ water characteristics as originate, leading to more accurate control of water
392
quality and more stable response to influent fluctuation. The key of the control
393
aeration strategy was two PI equations from ammonia-N to DO, and from DO to
394
aeration flow rate. The parameters were set as different values (see Table S4 in
395
Supplementary Material) and then dynamic simulations were conducted. The
396
simulation result, which was of both stable ammonia-N concentration variation and
397
appropriate aeration flow rate variation, indicated the suitable combination of
398
parameters. The optimized control parameters were: Kp1 = −2 (mgDO/L)/(mgN/L), τ1
399
= 20 min, Bias1 = 1 mg/L, Kp2 = 350 (m3-air/h)/(mgDO/L), τ2 = 15 min, Bias2= 2000
400
(13 °C) or 800 (26 °C) m3-air/h. This control strategy was a promising improvement
401
on current DO-based control, which was also verified through the simulation
402
comparison between DO-based control and ammonia-N-based control (Fig. 5). The
403
ammonia-N-based control strategy performed better in summer according to
404
simulation results. In winter, the ammonia-N concentration was occasionally over 5
405
mg/L at high influent load (Fig. 5(b)). The concentration in effluent was all below 5
406
mg/L due to the degradation of ammonia-N in membrane tanks (blue solid line in Fig.
407
5(c)).
408
could be achieved by optimization of aeration distribution of X and O tanks, sludge
409
recirculation from membrane tanks, etc.
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While the performance in winter is still of improvement potential, which
410 411
3.4 Engineering application 19
ACCEPTED MANUSCRIPT In the engineering application of the control strategy, ammonia-N and DO
413
concentrations were monitored by in-situ meters. Aeration flow rate was calculated
414
and then was transformed into blower control signal, which was the angle of guide
415
vane of blowers in this full-scale MBR. The control signal was transferred to the MCP
416
of blowers in order that automatic control of blowers was achieved. The
417
above-mentioned was attained via programming using C# language. The program
418
performed functions of parameter configuration and controlled process calculation
419
(Fig. S4). The parameters in use was optimized as discussed in Section 3.3.
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Short-term monitoring of the full-scale MBR was performed during the operation
421
of the aeration control strategy for over one week, focusing on the aeration output of
422
blowers, actual power of blowers, and variation of ammonia-N concentration (Fig. 6).
423
After the aeration control strategy was applied, significant reduction of aeration flow
424
rate and power of blowers occurred. Aeration flow rate was reduced by 20%, while
425
the actual power of blowers for aerobic tank was reduced by 14%. The ammonia-N
426
concentration in aerobic tank increased but was still lower than the standard (5 mg/L).
427
Considering ammonia degradation in membrane tanks, the effluent quality could
428
safely meet the discharge requirement. The ammonia-N load in influent was similar
429
between the two weeks (5.02 ± 0.26 gN/(m3·d) in the first week and 5.22 ± 0.16
430
gN/(m3·d) in the second week). Consequently, the less variated influent conditions
431
might lead to a plus benefit on stable ammonia-N concentration aerobic tank, but the
432
reduction of aeration flow rate and actual power of blowers was attributed to the
433
operation of the aeration control strategy.
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ACCEPTED MANUSCRIPT Overall, the control strategy could function well in the full-scale MBR, resulting in
435
a specific energy consumption reduction of 4% in the whole wastewater treatment
436
process. In an early study, Verrecht et al. (2010) achieved a 23% reduction in energy
437
consumption, from 4.03 to 3.10 kWh/m3-effluent, by fixing the aeration intensity to a
438
lower level in relatively small MBR (25 m3/d). In the present study where the energy
439
consumption had already been as low as 0.47 kWh/m3-effluent, a further 4%
440
reduction was enabled by employing the real-time dynamic aeration control strategy.
441
Furthermore, a much higher energy reduction rate is expected when the present
442
strategy is applied to the cases of variable-frequency blowers (rather than
443
fixed-frequency blowers employed in this study).
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As to long-term operation, the aeration control strategy would lead to an annual
445
energy saving of 142 MWh. The price of power for industrial use in China was 0.6‒
446
0.9 RMB/kWh. And the cost of two ammonia-N probes were 120,000‒240,000 RMB.
447
The annual energy saving of 142 MWh would result in a payback period of this
448
control strategy is 0.9‒2.8 years, which was shorter than typical service time of a
449
well-maintained ammonia-N probe (3‒4 years). This suggested a worthy investment
450
on the aeration control system in large-scale MBR application. Comparing with
451
DO/ORP-based control and MLSS-based control, the ammonia-N-based aeration
452
control strategy achieved better effluent stability (Fatone et al., 2008; Zha et al., 2006).
453
However, the practical energy saving performance was limited in this full-scale
454
application. With consideration of safe operation of the full-scale MBR, the
455
adjustment amplitude of aeration flow rate was smaller than that in simulation.
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457
configuration. The rotating speed of motor was as a constant value once the blower
458
was turned on. Energy saving was achieved via altering the opening angel of guide
459
vanes and then the pressure loss. The percentage of power reduction was significantly
460
lower than that of aeration flow rate. As to variable-frequency blowers, the rotating
461
speed of motor could be altered based on the requirement of aeration output. The
462
aeration flow rate was adjusted via altering the frequency of the alternating current
463
and then the rotating speed, resulting in greater power reduction than fixed-frequency
464
blowers under same aeration reduction condition (Monclús et al., 2015). Thus, the
465
energy saving would be greater for those WWTPs where variable-frequency blowers
466
were applied. In general, engineering application in this study indicated that the
467
ammonia-N-based aeration control strategy could function well in full-scale MBR,
468
and possessed a promising application potential. The control strategy was also tested
469
effective by simulation of another large-scale MBR with different influent conditions
470
and treatment process in China. Besides, it is noteworthy that the stability of this
471
control system during long-time operation is of great importance and will be
472
investigated thoroughly in following studies.
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4 Conclusion
475
This study proposed an aeration control strategy for aerobic tanks of MBR based on a
476
two-step cascaded PI algorithm, and optimized the algorithmic parameters via
477
simulation on a calibrated full-scale MBR model. The strategy was applied in model 22
ACCEPTED MANUSCRIPT platform, and the simulation indicated an aeration reduction potential of 15 to 20%
479
under the condition of the present MBR. The feasibility of the strategy in the
480
full-scale MBR was verified via engineering application, indicating 20% reduction of
481
aeration flow rate, and 4% reduction of overall specific energy consumption in the
482
case of fixed-frequency blowers. Greater reduction of energy consumption is
483
promising for those MBR installed with variable-frequency blowers.
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Acknowledgement
486
This work was supported by the Program for Outstanding PhD thesis of Beijing
487
(No.2131000306) and the Major Science and Technology Program for Water
488
Pollution Control and Treatment (No.2011ZX07301-002). The authors also gave
489
thanks to Mr. Mingda Qian and Mr. Wei Liu from the WWTP for the assistance for
490
providing basic information of the MBR and helping conducting the experiments. The
491
authors additionally acknowledged Dr. Xiaolin Li from OriginWater Corp. and Mr.
492
Xinglin Ge from Wuxi GL-TURBO Corp. for the assistance in programming and
493
debugging in the engineering application.
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References
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201(8), 983-1002. Ruiz, L.M., Perez, J., Gomez, M.A. 2013. Influence of operational parameters over
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Sui, J., Li, J., Zhang, F. 2014. Optimization of Design and Operation of Sewage
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full-scale membrane bioreactor. J. Membr. Sci., 453, 168-174.
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Verrecht, B., Maere, M., Benedetti, L., Nopens, I., Judd, S. 2010. Model-based energy
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optimisation of a small-scale decentralised membrane bioreactor for urban 26
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Huang, X. 2014. Engineering application of membrane bioreactor for
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Zha, F., Liu, W., Jordan, E., Kuzma, M., Jordan, E.J., Kuchlma, M., 2006. Controlling
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583
Fig. 1. Schematic process diagram of the full-scale MBR. The interchangeable A/O
584
tank can be operated under either anoxic or aerobic condition, depending on practical
585
circumstances.
586
Fig. 2. Structural diagram of the two-step proportion-integration cascade control
587
system for aeration control in the aerobic tank.
588
Fig. 3. Long-term monitoring of the energy consumption and its constitution in the
589
full-scale MBR.
590
Fig. 4. Experimental monitoring of influent and effluent concentrations of COD (a),
591
ammonia-N (b), and TN (c) compared with simulation results.
592
Fig. 5. Simulation of the aeration control strategy on Biowin software under random
593
influent condition. Performances of constant aeration, DO-based aeration control, and
594
ammonia-N-based control were simulated at summer and winter temperatures. The
595
aeration flow rate, ammonia-N concentration in aerobic tank, and effluent quality at a
596
winter temperature (13 °C) are shown in (a), (b) and (c); those at a summer
597
temperature (26 °C) are shown in (d), (e) and (f).
598
Fig. 6. Profile of aeration flow rate, actual power of blowers, ammonia-N
599
concentration in aerobic tank and effluent during the operation of the aeration control
600
strategy.
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603
Table 1. Calibrated parameters for the simulation in Biowin software.
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ACCEPTED MANUSCRIPT Table 1. Calibrated parameters for the simulation in Biowin software. Unit
Default value
Calibrated value
gCOD/gTCOD
0.05
0.07
g-Ammoia-N/gTKN
0.66
0.495
Soluble undegradable CODa Ammoniaa Particle organic Na
0.50
0.394
0.5
0.022
0.02
0.08
0.9
0.72
d-1
0.17
0.23
d-1
0.70
0.50
d-1
0.17
0.23
d-1
3.20
2.80
d-1
0.62
0.70
d-1
0.23
0.25
Yield coefficient (HB)b
-
0.666
0.40
Alpha factorc
-
0.5
0.75
Phosphatea
g-Phosphate-P/gTP
Soluble undegradable TKNa
g-Ammonia-N/gTKN
Aerobic decay rate (AOB)b Maximum growth rate (NOB)b Aerobic decay rate (NOB)b
Aerobic decay rate (HB)b
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Abbreviations: AOB, ammonia oxidation bacteria; COD, chemical oxygen
demand; HB, heterotrophic bacteria; NOB, nitrate oxidation bacteria; TKN, total Kjeldahl nitrogen; TP, total phosphorus. a
b
Parameters were calibrated according to experimental tests of influent. Parameters were manually calibrated around values obtained from former
researches and local experiments.
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Parameter was calibrated according to an oxygen-transfer experiment
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Primary effluent
NH DO Anoxic tank
Anaerobic Interchangeable A/O tank tank
Aerobic tank
Membrane tank
Sludge recirculation
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Excess sludge
Fig. 1. Schematic process diagram of the full-scale MBR. The interchangeable A/O
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ACCEPTED MANUSCRIPT e_NH NH_RT
(1) In situ ammonia probe (2) In situ DO probe (3) Error calculator of ammonia (4) Ammonia-DO PI controller (5) Error calculator of DO (6) DO-aeration PI controller (7) Influent flow rate meter (8) Influent-aeration offset controller (9) Aerobic tank (10) Blower for aerobic tank
(5)
NH-DO PI
DO_setpoint
(6) e_DO
+
-
DO-Aeration PI Q_air0
DO_RT NH
DO
(1)
(2) Q_air (9)
(10) (7)
Q
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Qinfluent Influent-aeration offset (8)
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ACCEPTED MANUSCRIPT 1000
0.5
600
0.4 400
0.3 0.2
200
Half capacity 25000 m3/d
Grit chamber & Fine screen 6.8% Super-fine screen 1.5% Anoxic tank 3.5% Anaerobic tank 1.8% Simultaneous A/O tank 3.2%
Membrane tank 32.1%
Full capacity 50000 m3/d
0.0
Influent 14.5%
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Total energy consumption (MWh)
0.7
0.1
Effluent 10.6%
Specific energy consumption Total energy consumption
0
Aerobic tank 26.0%
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Fig. 3. Long-term monitoring of the energy consumption and its constitution in the
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(b) Ammonia
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Effluent (Simulation)
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Effluent (Experiment)
48 Time (h)
72
96
72
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Concentration (mg/L)
Influent (Experiment) 1200 1000 (a) COD 800 600 400 200
24
48 Time (h)
Fig. 4. Experimental monitoring of influent and effluent concentrations of COD (a), ammonia-N (b), and TN (c) compared with simulation results.
ACCEPTED MANUSCRIPT 1500
2000 1500
Average Average Constant aeration Ammonia-N-based control DO-based control
500
1200 900 600
0 48
72 96 Time (h)
120
144
168
0
4
(b) Ammonia concentration in aerobic tank (13 °C) Concentration (mg/L)
5 4 3
1 0
24
48
72 96 Time (h)
120
144
168
(e) Ammonia concentration in aerobic tank (26 °C)
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120
144
168
120
144
168
(f) Effluent quality (26 °C) Solid line: Ammonia; Dash line: TN
10
168
5
0 0
24
48
72 96 Time (h)
Fig. 5. Simulation of the aeration control strategy on Biowin software under random
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(c) Effluent quality (13 °C) Solid line: Ammonia; Dash line: TN
10
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Concentration (mg/L)
24
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20
Average Average
300
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6
(d) Sum of aeration flow rate (26 °C)
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Aeration flow rate (m3/h)
(a) Sum of aeration flow rate (13 °C)
2500
Concentration (mg/L)
Aeration flow rate (m3/h)
3000
influent condition. Performances of constant aeration, DO-based aeration control, and ammonia-N-based control were simulated at summer and winter temperatures. The aeration flow rate, ammonia-N concentration in aerobic tank, and effluent quality at a winter temperature (13 °C) are shown in (a), (b) and (c); those at a summer temperature (26 °C) are shown in (d), (e) and (f).
ACCEPTED MANUSCRIPT
200
3600
150
2400
100
Aeration flow rate in biological tanks Actual power
0 4
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(b)
Ammonia N concentration in aerobic tank (mg/L)
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Actual power (kW)
Ammonia-N-based aeration control
4800
Ammonia N concentration in aerobic tank (mg/L)
Aeration flow rate in biological tanks (m3/h)
Constant aeration flow rate
6
8 Time (d)
10
12
14
16
Fig. 6. Profile of aeration flow rate, actual power of blowers, ammonia-N
AC C
EP
strategy.
TE D
concentration in aerobic tank and effluent during the operation of the aeration control
ACCEPTED MANUSCRIPT A model with calibrated parameters was established to simulate a full-scale MBR. A two-step cascaded PI algorithm was proposed for aeration control in aerobic tank.
RI PT
Aeration could be reduced by 15–20% according to simulation of the algorithm. Aeration and energy consumption was reduced by 20% and 4% in the full-scale
AC C
EP
TE D
M AN U
SC
MBR.