论文标题
爱因斯坦 - 加斯 - 尼特重力中的海沃德黑洞
Hayward black holes in Einstein-Gauss-Bonnet gravity
论文作者
论文摘要
Hayward度量是一个带球体对称的常规黑洞，对爱因斯坦方程的Reisnner-Nordstr $ \ ddot {O} $ M黑洞的修饰，与非线性电动力学结合。我们认为Einstein-Gauss-Bonnet重力（EGB）与非线性电动力学结合在一起，以呈现出具有常规中心的五个维度（$ 5D $）Hayward黑洞，具有内部（cauchy）和外部（事件）和外部（事件）地平线，当电荷关闭时，它将转移到Boulware-Desser黑洞，当时电荷是在电荷开关时（$ e = 0 $ e = 0 $）。电荷$ e $的存在导致了热力学量的修改，并且还显示出可以实现鹰式页面的相似。特定的热量显示在地平线半径上的差异$ r = r_c $（临界半径），其中温度具有最高。我们的限制结果，$ e \ to0 $，将Vis-A-Vis减少到$ 5D $ Boulware-Desser解决方案。
The Hayward metric is a spherically symmetric charged regular black holes, a modification of the Reisnner-Nordstr$\ddot{o}$m black holes of Einstein's equations coupled to nonlinear electrodynamics. We consider Einstein-Gauss-Bonnet gravity (EGB) coupled to nonlinear electrodynamics to present an exact five dimension ($5D$) Hayward black holes with a regular center, having inner (Cauchy) and outer (event) horizons which go over to Boulware-Desser black holes when the charge is switched off ($e=0$). The presence of charge $e$ leads the modification in thermodynamical quantities, and it has also been shown that the Hawking-Page like phase transition can be achieved. The specific heat shows divergence at the horizon radius $r=r_C$ (critical radius), where the temperature has a maximum. Our result in the limit, $e\to0$, reduces vis-a-vis to the $5D$ Boulware-Desser solutions.
