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Energy transport in the integrable system in contact with various types of phonon reservoirs

机译:与各种声子储集层接触的可积系统中的能量传输

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We study how energy transport in an integrable system is affected by the spectral densities of heat reservoirs. The model investigated here is the quantum harmonic chain with both ends in contact with two heat reservoirs at different temperatures. The master equation for the reduced density matrix is derived on the assumption that the reservoirs are composed of an infinite number of independent harmonic oscillators. We evaluate temperature profile and energy flux in the stationary state for the master equation and discuss how they depend on the types of spectral densities. When we attach the reservoirs of the same type of spectral density, we find that the temperature profile is independent of the types. On the other hand, when the two reservoirs have different types of spectral densities, the energy profile near the ends of the chain depends on the types. When the coupling is finite, the temperature profile near the ends shows a wide variation of behavior dependent on spectral densities and temperatures of reservoirs. This dependence is discussed with the Fokker-Planck equations obtained in the classical Limit. [References: 23]
机译:我们研究了可积系统中的能量传输如何受热库的光谱密度影响。这里研究的模型是量子谐波链,其两端与处于不同温度的两个储热器接触。假设密度场由无数个独立的谐波振荡器组成,则可以得出密度降低矩阵的主方程。我们针对主方程式评估稳态下的温度曲线和能量通量,并讨论它们如何取决于光谱密度的类型。当我们附上相同类型的光谱密度的储层时,我们发现温度剖面与类型无关。另一方面,当两个储层具有不同类型的光谱密度时,靠近链末端的能量分布取决于类型。当耦合是有限的时,端部附近的温度曲线显示出行为的广泛变化,这取决于光谱密度和储层温度。用经典极限中获得的Fokker-Planck方程讨论了这种依赖性。 [参考:23]

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