The second law of thermodynamics in the quantum Brownian oscillator at an arbitrary temperature

Physics – Quantum Physics

Scientific paper

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Accepted for publication in EPJ B

Scientific paper

10.1140/epjb/e2007-00354-5

In the classical limit no work is needed to couple a system to a bath with sufficiently weak coupling strength (or with arbitrarily finite coupling strength for a linear system) at the same temperature. In the quantum domain this may be expected to change due to system-bath entanglement. Here we show analytically that the work needed to couple a single linear oscillator with finite strength to a bath cannot be less than the work obtainable from the oscillator when it decouples from the bath. Therefore, the quantum second law holds for an arbitrary temperature. This is a generalization of the previous results for zero temperature [1,2]; in the high temperature limit we recover the classical behavior.

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