论文标题

4-D高斯广告广告的热力学,相变和Joule Thomson扩展

Thermodynamics, Phase Transition and Joule Thomson Expansion of 4-D Gauss-Bonnet AdS Black Hole

论文作者

Hegde, Kartheek, Kumara, A. Naveena, Rizwan, C. L. Ahmed, M., Ajith K., Ali, Md Sabir, Punacha, Shreyas

论文摘要

我们探讨了爱因斯坦 - 高斯 - 邦网重力内渐近广告黑洞的热力学和相变特性,重点是焦耳汤姆森(Joule Thomson)的扩张。热力学在扩展的相空间中进行了研究,其中宇宙常数用作热力学压力。我们观察到,黑洞经历了类似于范德华系统的相变。我们分别分析带电和中性病例,以区分电荷和高斯引擎盖参数对临界行为的影响并检查相结构。我们发现高斯河网耦合参数的行为与黑洞电荷或自旋相似,从而指导相结构。为了理解由高斯河网系数$α$确定的基本相结构,我们引入了一个新的订单参数。我们发现,共轭变量对高斯参数的变化充当顺序参数,在关键点附近证明了$ 1/2 $的临界指数。由于相结构类似于范德华流体的相似,因此我们研究了黑洞的焦耳thomson膨胀。我们通过分析研究焦耳thomson的扩展,重点介绍了三个关键特征:焦耳 - 汤姆森系数,反转曲线和静脉曲线。我们在$ t-p $平面中获得了静脉曲线,并说明了冷热区域。

We explore the thermodynamic and phase transition properties of asymptotically AdS black holes within Einstein-Gauss-Bonnet gravity, focusing on Joule Thomson expansion. Thermodynamics is studied in the extended phase space, where the cosmological constant serves as thermodynamic pressure. We observe that the black hole undergoes a phase transition similar to that of a van der Waals system. We analyze charged and neutral cases separately to distinguish the effect of charge and Gauss Bonnet parameter on critical behavior and examine the phase structure. We find that the Gauss-Bonnet coupling parameter behaves similarly to black hole charge or spin, guiding the phase structure. To understand the underlying phase structure determined by the Gauss-Bonnet coefficient $α$, we introduce a new order parameter. We discover that the change in the conjugate variable to the Gauss-Bonnet parameter acts as an order parameter, demonstrating a critical exponent of $1/2$ in the vicinity of the critical point. Since the phase structure is analogous to that of a van der Waals fluid, we investigate the Joule-Thomson expansion of the black hole. We analytically study the Joule-Thomson expansion, focusing on three key characteristics: the Joule-Thomson coefficient, inversion curves, and isenthalpic curves. We obtain isenthalpic curves in the $T-P$ plane and illustrate the cooling-heating regions.

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