从拓扑角度看 4D Dyonic AdS 黑洞中的戴维斯型相变

IF 2.5 3区 物理与天体物理 Q2 PHYSICS, PARTICLES & FIELDS Nuclear Physics B Pub Date : 2024-08-09 DOI:10.1016/j.nuclphysb.2024.116653
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引用次数: 0

摘要

在这项工作中,我们讨论了两类不同的dyonic AdS黑洞(BHs)的戴维斯型相变。第一类是四维时空框架内的dyonic AdS黑洞。第二类是在爱因斯坦-高斯-波奈引力(EGBG)中具有准拓扑电磁学(QE)的dyonic黑洞。首先,我们分析了发散性随不同参数的递增和递减行为,这提供了关于物理稳定区域的有用信息。我们还讨论了 BHs 在三种不同统计集合中的临界行为:典型集合、混合集合和大典型集合。我们注意到,根据拓扑电荷(Q)的离散值 0、+1、-1,可以将玻色体分为不同的拓扑类别。拓扑电荷在决定每个集合中 BH 的相结构和稳定性方面起着关键作用。拓扑电荷为 0 时,对应的是中性拓扑状态,可能表示更复杂的底层结构;而电荷为 +1 或 -1 时,则表示存在额外的结构,如磁单极子或染料子,它们会显著影响系统的热力学性质和相变。
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Davies-type phase transitions in 4D Dyonic AdS black holes from topological perspective

In this work, we discussed the Davies-type phase transitions in two distinct categories of dyonic AdS black holes (BHs). The first one is dyonic AdS BHs within four-dimensional spacetime framework. The second one is the dyonic BHs with quasitopological electromagnetism (QE) in Einstein-Gauss-Bonnet gravity (EGBG). First, we analyze the increasing and decreasing behavior of divergency depending upon different parameters which provides useful information about the region that are physical and stable. We also discuss the critical behavior of BHs in three different statistical ensembles: the canonical, mixed and grand canonical. It is noted that BHs can be classified into distinct topological classes based on their topological charge (Q) which assumes discrete values of 0,+1,1. This topological charge plays a pivotal role in determining the phase structure and stability of the BHs within each ensemble. A topological charge of 0 corresponds to a neutral topological state that could be indicative of a more complex underlying structure, while charges of +1 or −1 indicate the presence of additional structures such as magnetic monopoles or dyons, which significantly influence the thermodynamic properties and phase transitions of the system.

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来源期刊
Nuclear Physics B
Nuclear Physics B 物理-物理:粒子与场物理
CiteScore
5.50
自引率
7.10%
发文量
302
审稿时长
1 months
期刊介绍: Nuclear Physics B focuses on the domain of high energy physics, quantum field theory, statistical systems, and mathematical physics, and includes four main sections: high energy physics - phenomenology, high energy physics - theory, high energy physics - experiment, and quantum field theory, statistical systems, and mathematical physics. The emphasis is on original research papers (Frontiers Articles or Full Length Articles), but Review Articles are also welcome.
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