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The Gaussian entropy of fermionic systems

机译:费米子系统的高斯熵

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We consider the entropy and decoherence in fermionic quantum systems. By making a Gaussian Ansatz for the density operator of a collection of fermions we study statistical 2-point correlators and express the entropy of a system fermion in terms of these correlators. In a simple case when a set of N thermalised environmental fermionic oscillators interacts bi-linearly with the system fermion we can study its time dependent entropy, which also represents a quantitative measure for decoherence and classicalization. We then consider a relativistic fermionic quantum field theory and take a mass mixing term as a simple model for the Yukawa interaction. It turns out that even in this Gaussian approximation, the fermionic system decoheres quite effectively, such that in a large coupling and high temperature regime the system field approaches the temperature of the environmental fields.
机译:我们考虑费米子量子系统中的熵和退相干。通过为一组费米子的密度算符制作一个高斯安萨兹,我们研究了统计两点相关器,并根据这些相关器来表示系统费米子的熵。在一个简单的情况下,当一组N个热化环境费米子振荡器与系统费米子双线性相互作用时,我们可以研究其时间相关的熵,这也代表了去相干和经典化的定量度量。然后,我们考虑相对论的费米子量子场论,并采用质量混合项作为Yukawa相互作用的简单模型。事实证明,即使在这种高斯近似下,铁离子系统也能相当有效地进行衰减,从而在较大的耦合和高温状态下,系统场接近环境场的温度。

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