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Stochastic quantum thermodynamics, entropy production, and transport properties of a bosonic system

机译:随机量子热力学,熵生产和助振系统的运输特性

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The transport properties of a bosonic chain have been calculated by placing the ends of the chain in contact with thermal and particle reservoirs at different temperatures and chemical potentials. The contact with the reservoirs is described by the use of a quantum Fokker-Planck-Kramers equation, which is a canonical quantization of the classical Fokker-Planck-Kramers equation. From the quantum equation we obtain equations for the covariances of the creation and annihilation boson operators and solve them in the stationary state for small interactions. From the covariances we determine the Onsager coefficients and in particular the conductance, which was found to be finite for any chain size leading to an infinite conductivity and the absence of Fourier's law.
机译:通过将链的端部放置在不同温度和化学电位的热和粒子储存器中与热和颗粒储存器接触的链条来计算旋转链的运输性能。 通过使用量子Fokker-Planck-kramers方程描述与储存器的接触,这是经典Fokker-Planck-kramers方程的规范量化。 从量子方程来看,我们获得了创作和湮灭玻源算子的协方程的方程,并在静止状态下解决了小互动。 从考码中,我们确定onSager系数,特别是导电,这被发现是有限的,导致无限电导率和傅里叶法律的缺失。

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