Weak localization in macroscopically inhomogeneous two-dimensional systems: a simulation approach
A. V. Germanenko, G. M. Minkov, O. É. Rut
Abstract
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A. V. Germanenko, G. M. Minkov, O. É. Rut
Abstract
Open-access reader
A weak-localization effect has been studied in macroscopically inhomogeneous two-dimensional system. It is shown that there is a regime where fits of the low-field negative magnetoresistance with the standard weak localization theory for a uniform system give a dephasing time which saturates as one goes to lower temperatures, even though the true dephasing time diverges as the temperature goes to zero.
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A weak-localization effect has been studied in macroscopically inhomogeneous two-dimensional system. It is shown that there is a regime where fits of the low-field negative magnetoresistance with the standard weak localization theory for a uniform system give a dephasing time which saturates as one goes to lower temperatures, even though the true dephasing time diverges as the temperature goes to zero.
Key concepts: Dephasing, Weak localization, Magnetoresistance, Zero (linguistics), Condensed matter physics, Physics, Anderson localization, Field (mathematics)