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Brans-Dicke theory and thermodynamical laws on apparent and event horizons

机译:视在和事件视界上的布朗斯-迪克理论和热力学定律

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In this work, we describe the Brans–Dicke (BD) theory of gravity and give a particular solution by choosing anpower law form for the scalar field f and constant u. If we assume that the first law of thermodynamics and the entropy formulanhold on the apparent horizon, then we recover the Friedmann equations. Next, assuming the first law of thermodynamicsnholds, the validity conditions of the generalized second law (GSL) on the event horizon are presented. If we impose thenentropy relation on the horizon, without using the first law, then we also obtain the validity condition of the GSL on thenevent horizon. The validity of the GSL completely depends on the BD model scalar field solutions. We have justified thatnthe two processes are equivalent on the apparent horizon, but on the event horizon they are not equivalent. If the first law isnvalid on the event horizon, then the GSL may be satisfied by the BD solution, but if the first law is not satisfied then thenGSL is not satisfied by the BD solution. Therefore, the first law always favours the GSL on the event horizon. In our effectivenapproach, the first law and the GSL are always satisfied on the apparent horizon, which does not depend on the BDntheory of gravity.
机译:在这项工作中,我们描述了Brans–Dicke(BD)引力理论,并通过选择标量场f和常数u的幂定律形式给出了特定的解决方案。如果我们假设热力学第一定律和熵公式在视界上成立,那么我们将恢复弗里德曼方程。接下来,假设热力学第一定律成立,则给出了广义第二定律(GSL)在事件视界上的有效性条件。如果我们在不使用第一定律的情况下在地平线上施加熵关系,那么我们还将在当时的地平线上获得GSL的有效性条件。 GSL的有效性完全取决于BD模型的标量场解。我们已经证明,这两个过程在视域上是等效的,但在事件视域上它们是不等效的。如果第一定律在事件范围内无效,则BD解决方案可以满足GSL,但是如果第一定律不满足,则BD解决方案就不能满足GSL。因此,第一部法律始终在事件范围内偏爱GSL。在我们的有效方法中,第一定律和GSL总是在视界上得到满足,这并不依赖于BD重力理论。

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