Complexity factor for black holes in the framework of the Newman-Penrose formalism
arXiv:2208.09044 · doi:10.1016/j.aop.2022.169012
Abstract
In this work, we introduce the {\it complexity factor} in the context of self--gravitating fluid distributions for the case of black holes by employing the Newman-Penrose formalism. In particular, by working with spherically symmetric and static AdS black holes, we show that the complexity factor can be interpreted in a natural way at the event horizon. Specifically, a thermodynamic interpretation for the aforementioned complexity factor in terms of a pressure partially supporting a Van der Waals-like equation of state is given.
References in corpus (8)
- All static spherically symmetric anisotropic solutions of Einstein's equations
- Towards an automated tool to evaluate the impact of the nuclear modification of the gluon density on quarkonium, D and B meson production in proton-nucleus collisions
- Physically viable solutions of anisotropic spheres in gravity satisfying the Karmarkar condition
- Conformally flat polytropes for anisotropic matter
- Statistical complexity, Fisher-Shannon information, and Bohr orbits in the H-atom
- Complexity and neutron stars structure
- Class I polytropes for anisotropic matter
- An analytical anisotropic compact stellar model of embedding class I
Cited by in corpus (7)
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