96
Journal of Luminescence 31 & 32(1984)96-98 North-Holland, Amsterdam
TIME—RESOLVED PHOTOLUMINESCENCE IN SrTiO
3
R.
LEONELLI and -J.L.
DEpartement Canada*.
BREBNER
de physique, Université
de Montréal,
Montréal,
Québec H3C 3J7,
The visible luminescence in SrTiO3 is attributed to the recomabination of bound polarons. At times longer than 500 ~a after excitation, the emission intensity decreases following a power law, characteristic of bimolecular processes. At shorter times, the decay is exponential with a time constant less than 100 Os. Deviation from an exponential law for times less than 10 pa is attributed to defect induced disorder.
1.
INTRODUCTION SrTiO3 is an insulator (band gap energy: withemission atrong band electron— 1. At temperatures below 35 3.27 K, a cv) broad in the
phonon visible interaction is excited by photo—induced This luminescence in other
compounds
The purpose
that
~ x decay
time tails
containing
of this
the luminescence
valence
to conduction hand
transitions2.
does not appear to depend on impurity content
communication
band.
Our results
is to present
is present
time—resolved spectra
differ from those
of the emission intensity
of the exponential
and
titanate octahedra3.
part.
previously
is observed both on the
We present
a model
of
reported4 in ahort
to explain
and long
these
results.
2.
EXPERIMENTAL Nominally
pure SrTiO 3 crystals were
cut and polished into thin platelets. studied
per pulse was reduced damage.
7D20 digitisers *Work
The resistivity
at 25 Hz
(photon
energy:
to less than 1 mJ—cm2
of the two aamples
The luminescence
signal was
3.68
cv)
The energy density
to avoid saturation effects
and
captured by Tektronix 7912 AD and
and stored in an Apple 11+ microcomputer.
partially supported by the Natural
Council
Industries and were
wan above The tO~C—cm at were 300 K,illuminated giving a carrier concentration of less 8 cm3. samples by 3 os—long pulses from a
than SxlO laser operating nitrogen
crystal
obtained from ML
Sciences and Engineering
of Canada and by le Mioistére de l’Educatioo
0022—2313/84/$03OO© Llsevier Science Publishers RN. (North-Holland Physics Publishing Division)
Research
du Québec (FCAC).
R. Leommelli, i. L. Breboer / Time-resolved pltotolumioescence 6t SrTiO
97
3
3.
RESULTS Figure 1 shows luminescent energy spectra between 400 and 650 nm
for the spectral response of the grating and photomultiplier tube.
corrected The shape
of the emission band does not vary appreciably for delay times of between 5 and 500 ia following excitation.
The spectrum taken from sample a) exhibits some
structure on the low energy side.
To sample b) the emission band is broader
and the corresponding structure is smeared out.
10~
I
T
>~
4.2 }<
!::
/<~\~=a2mv 1.8
2.2
2.5
ENERGY
T
3.0
3.4
4.2 1<
________________
10_7
~5
—5
-4
-3
-2
10 10 10 10 10 10 TIME AFTER EXCITATION
(eV)
FIGDRE 1 Luminescence intensity as a function of emission energy for samples a) and b). The spectra were taken 10 ps after excitation.
=
-1
10 Cs)
FIGURE 2 Luminescence intensity as s function of time elapsed after excitation for samples a) and b). +: experimental data; full lines: theoretical fit (see section 4). The spectra were taken at an emission energy of 2.3 eV.
Figure 2 shows time—resolved spectra taken at an emission energy of 2.3 eV. One can dietinguish two different behaviours.
At times
longer than 200
after excitation, the emission decays according to a t a law where m
=
os 0.9.
shorier times, the intensity curves follow an exponential decay law in sample a).
In sample b) the abort
time decay can better be described by a modified
exponential form incorporating a power law ~ n where n
=
0.2.
At
98
4.
/
R. Leonelli, J. L. firebner
Tftne—resolved plmotolmtmomescenc-e in SrTiO
3
DISCUSSION At low temperatures, the electrons in the conduction band are rapidly
trapped to becoae polarons, possibly self—trapped on Ti—O bonds or hound to oxygen vacancies.
The broad emission band indicates strong relaxation of the
lattice around the trapping site. The ~m
behaviour of the decay curves at long times is characteristic of a
bimolecular process for which the probability of recombinatioo depends on the overlap between the electron and hole wavefunctions. 5. The exponent ma depends on the At distribution and density of the trapped species shorter times, the exponential decay can be interpreted as the recombination of either trapped polaronic excitons or of bound polarons with delocalised holes.
The ~n
pre—exponeotial factor observed in sample h) is a
feature that has also been reported in amorphous chalcogenides6.
It can be
attributed to the interaction of an electronic level with a continuum of low energy relaxation states of the lattice, with n proportionnal to the density of states7.
Those states could come from the broadening of the lattice modes due
to deformation caused by defects. The full lines in figure 2 represent a best fit of the data points with the empirical formula:
1(t)
=
T~ [t
n exp(—t/-t) +
C m 1+(t/b)
where for sample a) n
=
0.08,
sample b) n
=
55 pa, m
=
0.22,
-t
¶
97 pa. m
= =
=
0.89 and b
0.91 and b =
140 ps.
=
285 pa, and for The agreement with the
experimental data is good except in the transition region (t observed decrease of
-t
—
200 pa).
The
and broadening of the luminescence band with increasing
n is consistent with an interpretation based on disorder—induced effects.
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0. Rfroack et al., J. Phys.
2)
T. Feng, Phya. Rev. B25 (1982) 627.
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G. Blaese and G.J. Dirkaen,
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C.J. Delbecq et al., Phys. Rev. 817 (1978) 4765.
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19.
21 (1982) L5l2.