Issues of nonequilibrium quantum statistical physics from the point of view of carrying out numerical computation of ultrafast dynamics, and consequences of the Liouville-von Neumann-Lindblad equation to incorporate dissipative and nonextensive phenomena are discussed.
Quantum transport and counting statistics in closed systems
β Scribed by Maya Chuchem; Doron Cohen
- Publisher
- Elsevier Science
- Year
- 2010
- Tongue
- English
- Weight
- 196 KB
- Volume
- 42
- Category
- Article
- ISSN
- 1386-9477
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β¦ Synopsis
A current can be induced in a closed device by changing control parameters. The amount Q of particles that are transported via a path of motion is characterized by its expectation value /Q S, and by its variance VarΓ°Q Γ. We show that quantum mechanics invalidates some common conceptions about this statistics. We first consider the process of a double path crossing, which is the prototype example for counting statistics in multiple path non-trivial geometry. We find out that contrary to the common expectation, this process does not lead to partition noise. Then we analyze a full stirring cycle that consists of a sequence of two Landau-Zener crossings. We find out that quite generally counting statistics and occupation statistics become unrelated, and that quantum interference affects them in different ways.
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