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The modified first laws of thermodynamics of anti-de Sitter and de Sitter space-times

机译:改进的anti-de sitter和de的热力学第一定律   sitter space-times

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摘要

We modify the first laws of thermodynamics of a Reissner-Nordstrom anti-deSitter black hole and a pure de Sitter space-time by the surface tensions. Thecorresponding Smarr relations are obeyed. The cosmological constants are firsttreated as fixed constants, and then as variables associated to the pressures.For the black hole, the law is written as $\delta E = T \delta S - \sigma\deltaA$ when the cosmological constant is fixed, where $E$ is the Misner-Sharp massand $\sigma$ is the surface tension. Adopting the varied constant, we modifythe law as $\delta E_0 = T \delta S - \sigma_{eff}\delta A +V\delta P$, where$E_0=M-\frac{Q^2}{2r_+}$ is the enthalpy. The thermodynamical properties areinvestigated. For the de Sitter space-time, the expressions of the modifiedlaws are different from these of the black hole. The differential way to derivethe law is discussed.
机译:我们通过表面张力修改了Reissner-Nordstrom反deSitter黑洞和纯de Sitter时空的热力学第一定律。遵守相应的Smarr关系。首先将宇宙常数视为固定常数,然后作为与压力相关的变量。对于黑洞,当宇宙常数固定时,定律写为$ \ delta E = T \ delta S-\ sigma \ deltaA $其中$ E $是Misner-Sharp质量,而$ \ sigma $是表面张力。采用变化的常数,我们将定律修改为$ \ delta E_0 = T \ delta S-\ sigma_ {eff} \ delta A + V \ delta P $,其中$ E_0 = M- \ frac {Q ^ 2} {2r_ + } $是焓。研究了热力学性质。对于de Sitter时空,修改定律的表达式与黑洞的表达式不同。讨论了推导定律的微分方法。

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