Journal of Luminescence, volume 87-89, pages 381-383
Temperature-dependent line widths of single excitons and biexcitons
Publication type: Journal Article
Publication date: 2000-05-01
Journal:
Journal of Luminescence
Q2
Q2
SJR: 0.589
CiteScore: 6.7
Impact factor: 3.3
ISSN: 00222313, 18727883
General Chemistry
Biochemistry
Biophysics
Atomic and Molecular Physics, and Optics
Condensed Matter Physics
Abstract
The coupling of single zero-dimensional excitons and biexcitons to acoustic and optical phonons is studied in epitaxially grown Zn1−xCdxSe/ZnSe quantum structures. From the temperature-dependent line width of the exciton photoluminescence (PL) an enhanced coupling to acoustic phonons is found which we explain by the quantum confinement. The LO-phonon coupling is reduced compared to CdSe bulk material. The temperature dependence of the line width of the biexciton PL is similar, indicating a similar coupling strength of the exciton and the exciton–biexciton transition to the crystal lattice.
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Gindele F. et al. Temperature-dependent line widths of single excitons and biexcitons // Journal of Luminescence. 2000. Vol. 87-89. pp. 381-383.
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Gindele F., Hild K., Langbein W., Woggon U. Temperature-dependent line widths of single excitons and biexcitons // Journal of Luminescence. 2000. Vol. 87-89. pp. 381-383.
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TY - JOUR
DO - 10.1016/S0022-2313(99)00409-3
UR - https://doi.org/10.1016/S0022-2313(99)00409-3
TI - Temperature-dependent line widths of single excitons and biexcitons
T2 - Journal of Luminescence
AU - Gindele, F
AU - Hild, K.
AU - Langbein, Wolfgang
AU - Woggon, U.
PY - 2000
DA - 2000/05/01
PB - Elsevier
SP - 381-383
VL - 87-89
SN - 0022-2313
SN - 1872-7883
ER -
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@article{2000_Gindele,
author = {F Gindele and K. Hild and Wolfgang Langbein and U. Woggon},
title = {Temperature-dependent line widths of single excitons and biexcitons},
journal = {Journal of Luminescence},
year = {2000},
volume = {87-89},
publisher = {Elsevier},
month = {may},
url = {https://doi.org/10.1016/S0022-2313(99)00409-3},
pages = {381--383},
doi = {10.1016/S0022-2313(99)00409-3}
}