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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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Electromagnetic fields in a three-dimensional cavity and in a waveguide with oscillating walls

TL;DR: In this article, the authors considered a three-dimensional cavity and in a waveguide with oscillating boundaries of the frequency and the photons created by parametric resonance were distributed in the wavenumber space around along the axis of the oscillation.

Probing QCD critical point and induced gravitational wave by black hole physics

TL;DR: In this paper , a non-perturbative approach from gauge/gravity duality was used to locate the critical endpoint of QCD and the region of a first-order phase transition at finite baryon chemical potential.
Posted Content

The String Worldsheet as the Holographic Dual of SYK State

TL;DR: In this article, it was shown that the fluctuation of an open string in charged BTZ black hole has an asymptotic scaling symmetry and its Euclidean IR fixed point is governed by the quadratic order of Schwarzian action, which is just the low energy effective theory of the SYK model.
Journal ArticleDOI

Probing the cosmic acceleration from combinations of different data sets

TL;DR: In this paper, the authors examined the influence of the systematics in different data sets including type Ia supernova sample, baryon acoustic oscillation data and the cosmic microwave background information on the fitting results of the Chevallier-Polarski-Linder parametrization.
Posted Content

Two 3-Branes in Randall-Sundrum Setup and Current Acceleration of the Universe

TL;DR: In this article, the distribution of the Einstein tensor on two orbifold 3-branes is determined in terms of the discontinuities of the first-order derivatives of the metric coefficients.