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Quantum-to-classical transition in the work distribution for chaotic systems

机译:混沌系统的工作分配中的量子 - 古典过渡

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Thework distribution is a fundamental quantity in nonequilibrium thermodynamics mainly due to its connection with fluctuation theorems. Here, we develop a semiclassical approximation to the work distribution for a quench process in chaotic systems that provides a link between the quantum and classical work distributions. The approach is based on the dephasing representation of the quantum Loschmidt echo and on the quantum ergodic conjecture, which states that the Wigner function of a typical eigenstate of a classically chaotic Hamiltonian is equidistributed on the energy shell. Using numerical simulations, we show that our semiclassical approximation accurately describes the quantum distribution as the temperature is increased.
机译:Work分布是非QuibiBribrium热力学的基本量,主要是由于其与波动定理的连接。 在这里,我们为在混沌系统中的淬火过程中的工作分布开发了用于在量子和经典工作分布之间的链路的淬火过程的分配近似。 该方法基于量子Loschmidt回波和量子ergodic猜想的相同表示,其指出了经典混乱的汉密尔顿人的典型特征酯的Wigner函数在能量壳上等分布。 使用数值模拟,我们表明,随着温度的增加,我们的半思法近似准确地描述了量子分布。

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