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- W134485478 abstract "This chapter describes the quantum dynamical methods. Primarily resolvent method for non-hamiltonian systems is described in the chapter. The method of the resolvent superoperator can be applied to solve the quantum Liouville equation. It begins with the construction of the Laplace transform. In Wigner function method for non-Hamiltonian systems, quantum Markovian equations are discussed in the chapter. A quantum Hamiltonian systems can be described by quantum Lindblad equation with Vk = 0. Instead of operator differential equation with Vk = 0, the phase-space equation can be used, which determines the time evolution of the Wigner distribution function. The Wigner distribution functions are useful not only as calculation tools but can also provide the connection between classical and quantum mechanics. The Wigner distribution has been introduced to study quantum corrections to classical statistical mechanics." @default.
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- W134485478 date "2008-01-01" @default.
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- W134485478 title "Chapter 22 Quantum Dynamical Methods" @default.
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- W134485478 doi "https://doi.org/10.1016/s1574-6917(07)00022-0" @default.
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