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Electron spin lifetimes in long-wavelengthHg1xCdxTeand InSb at …
Author(s) -
P. Murzyn,
C. R. Pidgeon,
P. J. Phillips,
J-P. R. Wells,
Neil T. Gordon,
T. Ashley,
J. H. Jefferson,
T. M. Burke,
J. Giess,
M. Merrick,
B. N. Murdin,
C. D. Maxey
Publication year - 2003
Publication title -
physical review. b, condensed matter
Language(s) - English
Resource type - Journals
eISSN - 1095-3795
pISSN - 0163-1829
DOI - 10.1103/physrevb.67.235202
Subject(s) - physics , condensed matter physics , relaxation (psychology) , degenerate energy levels , band gap , spin (aerodynamics) , order (exchange) , atomic physics , quantum mechanics , thermodynamics , psychology , social psychology , finance , economics
We have made direct pump-probe measurements of spin lifetimes in long-wavelength narrow-gap semiconductors at wavelengths between 4 and 10 \ensuremath{\mu}m and from 4 to 300 K. In particular, we measure remarkably long spin lifetimes ${\ensuremath{\tau}}_{\mathrm{s}}\ensuremath{\sim}300\mathrm{ps}$ even at 300 K for epilayers of degenerate n-type InSb. In this material the mobility is approximately constant between 77 and 300 K, and we find that ${\ensuremath{\tau}}_{\mathrm{s}}$ is approximately constant in this temperature range. In order to determine the dominant spin relaxation mechanism we have investigated the temperature dependence of ${\ensuremath{\tau}}_{\mathrm{s}}$ in nondegenerate lightly n-type ${\mathrm{Hg}}_{0.78}{\mathrm{Cd}}_{0.22}\mathrm{Te}$ of approximately the same bandgap as InSb and find that ${\ensuremath{\tau}}_{\mathrm{s}}$ varies from 356 ps at 150 K to 24 ps at 300 K. In this material lattice scattering dominates giving a ${T}^{\ensuremath{-}3/2}$ dependence for the mobility, and we expect a strong temperature dependence of ${\ensuremath{\tau}}_{\mathrm{s}}.$ There are two main models that have been invoked for describing spin relaxation in narrow-gap semiconductors: the Elliott-Yafet (EY) model which gives a ${T}^{\ensuremath{-}7/2}$ dependence of ${\ensuremath{\tau}}_{\mathrm{s}}$ in this limit and the D'yakonov-Perel model which gives a ${T}^{\ensuremath{-}3/2}$ dependence. Our results, both in magnitude and temperature dependence of ${\ensuremath{\tau}}_{\mathrm{s}},$ imply that the EY model dominates in these materials.

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