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Автор Joynt, Robert
Автор Nguyen, Bich Ha
Автор Nguyen, Van Hieu
Дата выпуска 2010-06-01
dc.description We present a systematic formalism for the computation of the density matrix of an N-state quantum system in the presence of classical noise or a coupling to the environment. In this formalism, the density matrix of the system is given as an expansion in the generators of the SU(N) group with real coefficients. This leads to a system of master equations. The parameters in these equations may be approximately expressed in terms of the components of the Redfield tensor, when the Born and Markov approximations are valid. The general form of the solution of the system of master equations is established. All relaxation and dephasing rates are then very simply expressed as eigenvalues of a certain matrix. This gives the formulation its simplicity and makes it uniquely suitable for numerical computation. The spectral representation of the components of the Redfield tensor is derived in the case when the environment is a harmonic oscillator bath in thermal equilibrium. Beyond the Born approximation, the decoherence of the system is determined by the Lindblad formula for the Liouvillian superoperator. The Lindblad formulae of some models of multi-state quantum systems are also presented.
Формат application.pdf
Издатель Institute of Physics Publishing
Копирайт 2010 Vietnam Academy of Science & Technology
Название Theory of decoherence of N-state quantum systems in the Born–Markov approximation
Тип rev
DOI 10.1088/2043-6254/1/2/023001
Electronic ISSN 2043-6262
Print ISSN 2043-6254
Журнал Advances in Natural Sciences: Nanoscience and Nanotechnology
Том 1
Первая страница 23001
Последняя страница 23016
Аффилиация Joynt, Robert; Department of Physics, University of Wisconsin, Madison, WI, USA
Аффилиация Nguyen, Bich Ha; Max-Planck Institute for the Physics of Complex Systems, Dresden, Germany; Institute of Materials Science, Vietnam Academy of Science and Technology, Hanoi, Vietnam
Аффилиация Nguyen, Van Hieu; Max-Planck Institute for the Physics of Complex Systems, Dresden, Germany; Institute of Materials Science, Vietnam Academy of Science and Technology, Hanoi, Vietnam
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