First-order quantum correction of thermodynamics in a charged accelerating AdS black hole with gauge potential

IF 2.1 3区 物理与天体物理 Q2 PHYSICS, MATHEMATICAL International Journal of Geometric Methods in Modern Physics Pub Date : 2024-03-13 DOI:10.1142/s0219887824501494
Riasat Ali, Rimsha Babar, Houcine Aounallah, Ali Övgün
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Abstract

In this paper, we study the tunneling radiation from a charged-accelerating AdS black hole with gauge potential under the impact of quantum gravity. Using the semi-classical phenomenon known as the Hamilton–Jacobi ansatz, it is studied that tunneling radiation occurs via the horizon of a black hole and also employs the Lagrangian equation using the generalized uncertainty principle. Furthermore, we investigate the impact of charge, gauge potential, and first order correction parameters on the temperature as well as the stable and unstable states of the black hole. We also compute thermodynamic properties such as entropy, internal energy, Helmholtz free energy, enthalpy, specific heat, and Gibbs free energy under the impact of the correction parameter for the black hole. We calculate the logarithmic modification terms for entropy around the equilibrium state to analyze the impacts of logarithmic correction. In the presence of the correction terms, we also check the validity of the thermodynamics. It examines the graphical representation of the influence of logarithmic correction on the thermodynamic properties of black hole stability as well as charged, accelerating, and gauge potential parameters.

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带有规势的带电加速 AdS 黑洞中热力学的一阶量子修正
本文研究了在量子引力作用下,带电加速AdS黑洞的隧穿辐射。利用被称为汉密尔顿-贾科比方差的半经典现象,研究了隧道辐射是通过黑洞的视界发生的,还利用广义不确定性原理运用了拉格朗日方程。此外,我们还研究了电荷、规势和一阶修正参数对黑洞温度以及稳定和不稳定状态的影响。我们还计算了黑洞修正参数影响下的热力学性质,如熵、内能、亥姆霍兹自由能、焓、比热和吉布斯自由能。我们计算了平衡态附近熵的对数修正项,以分析对数修正的影响。在存在修正项的情况下,我们还检查了热力学的有效性。它研究了对数修正对黑洞稳定性的热力学性质以及带电、加速和规势参数的影响的图示。
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来源期刊
CiteScore
3.40
自引率
22.20%
发文量
274
审稿时长
6 months
期刊介绍: This journal publishes short communications, research and review articles devoted to all applications of geometric methods (including commutative and non-commutative Differential Geometry, Riemannian Geometry, Finsler Geometry, Complex Geometry, Lie Groups and Lie Algebras, Bundle Theory, Homology an Cohomology, Algebraic Geometry, Global Analysis, Category Theory, Operator Algebra and Topology) in all fields of Mathematical and Theoretical Physics, including in particular: Classical Mechanics (Lagrangian, Hamiltonian, Poisson formulations); Quantum Mechanics (also semi-classical approximations); Hamiltonian Systems of ODE''s and PDE''s and Integrability; Variational Structures of Physics and Conservation Laws; Thermodynamics of Systems and Continua (also Quantum Thermodynamics and Statistical Physics); General Relativity and other Geometric Theories of Gravitation; geometric models for Particle Physics; Supergravity and Supersymmetric Field Theories; Classical and Quantum Field Theory (also quantization over curved backgrounds); Gauge Theories; Topological Field Theories; Strings, Branes and Extended Objects Theory; Holography; Quantum Gravity, Loop Quantum Gravity and Quantum Cosmology; applications of Quantum Groups; Quantum Computation; Control Theory; Geometry of Chaos.
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