R
Rong-Gen Cai
Researcher at Chinese Academy of Sciences
Publications - 331
Citations - 20039
Rong-Gen Cai is an academic researcher from Chinese Academy of Sciences. The author has contributed to research in topics: Black hole & Dark energy. The author has an hindex of 72, co-authored 310 publications receiving 18028 citations. Previous affiliations of Rong-Gen Cai include Kavli Institute for Theoretical Physics & Seoul National University.
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Black plane solutions in four-dimensional spacetimes.
Rong-Gen Cai,Yuan-Zhong Zhang +1 more
TL;DR: The static, plane symmetric Solutions and cylindrically symmetric solutions of Einstein-Maxwell equations with a negative cosmological constant are investigated and these black configurations are asymptotically anti-de Sitter-type not only in the transverse directions, but also in the membrane or string directions.
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Topological Black Holes in Horava-Lifshitz Gravity
TL;DR: In this article, a duality in Hawking temperature between topological black holes in Horcava-Lifshitz theory and Einstein's general relativity was shown. But the duality was not shown for the case of topological charged black holes with a constant scalar curvature.
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Hawking radiation of an apparent horizon in a FRW universe
TL;DR: In this article, it was shown that the cosmological event horizon of the Friedmann-Robertson-Walker universe is also a thermal spectrum of a black hole with a temperature T = 1/2 pi(r) over tilde (A), where r is the apparent horizon radius.
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Thermodynamic Behavior of Field Equations for f(R) Gravity
M. Akbar,Rong-Gen Cai +1 more
TL;DR: Eling et al. as mentioned in this paper showed that the horizon thermodynamics is non-equilibrium one for the f ( R ) gravity, whose action is a function of the curvature scalar R.
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A Note on Thermodynamics of Black Holes in Lovelock Gravity
TL;DR: In this article, it was shown that for black holes in the gravity theory of Ricci scalar plus a 2n-dimensional Euler density with a positive coefficient, thermodynamically stable small black holes always exist in D = 2n+1 dimensions.