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Vacuum and Thermal Energies for Two Oscillators Interacting Through A Field

机译:用于两个振荡器的真空和热能通过场互动

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摘要

We consider a simple (1+1) -dimensional model for the Casimir–Polder interaction consisting of two oscillators coupled to a scalar field. We include dissipation in a first-principles approach by allowing the oscillators to interact with heat baths. For this system, we derive an expression for the free energy in terms of real frequencies. From this representation, we derive the Matsubara representation for the case with dissipation. We consider the case of vanishing intrinsic frequencies of the oscillators and show that the contribution from the zeroth Matsubara frequency is modified in this case and no problem with the laws of thermodynamics appears.
机译:我们考虑一个简单的(1 + 1)-dimimensional模型,用于Casimir-Bolder交互,由两个振荡器组成,耦合到标量场。 我们包括通过允许振荡器与热浴相互作用来耗散第一原理方法。 对于该系统,我们在真正的频率方面获得了自由能的表达。 从这个代表来看,我们派出了耗散案件的Matsubara表示。 我们考虑消失振荡器的内在频率的情况,并表明在这种情况下修改了Zeroth Matsubara频率的贡献,并且出现了热力学规律的问题。

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