Horizon area spectrum and entropy spectrum of a noncommutative geometry inspired regular black hole in three dimensions  

Horizon area spectrum and entropy spectrum of a noncommutative geometry inspired regular black hole in three dimensions

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作  者:Jun Liang 

机构地区:[1]College of Science,Shannxi University of Science and Technology

出  处:《Research in Astronomy and Astrophysics》2014年第1期77-84,共8页天文和天体物理学研究(英文版)

基  金:supported by the Natural Science Foundation of Education Department of Shannxi Provincial Government(Grant No.12JK0954);the Doctorial Scientific Research Starting Fund of Shannxi University of Science and Technology(Grant No.BJ12-02)

摘  要:By employing an adiabatic invariant and implementing the Bohr- Sommerfield quantization rule, I study the quantization of a regular black hole in- spired by noncommutative geometry in AdS3 spacetime. The entropy spectrum as well as the horizon area spectrum of the black hole is obtained. It is shown that the spectra are discrete, and the spacing of the entropy spectrum is equidistant; in the limit rh2/4θ ≥1, the area spectrum depends on the noncommutative parameter and the cos- mological constant, but the spacing of the area spectrum is equidistant up to leading order √θe- 2Ml2/θ in θ, and is independent of the noncommutative parameter and the cosmological constant.By employing an adiabatic invariant and implementing the Bohr- Sommerfield quantization rule, I study the quantization of a regular black hole in- spired by noncommutative geometry in AdS3 spacetime. The entropy spectrum as well as the horizon area spectrum of the black hole is obtained. It is shown that the spectra are discrete, and the spacing of the entropy spectrum is equidistant; in the limit rh2/4θ ≥1, the area spectrum depends on the noncommutative parameter and the cos- mological constant, but the spacing of the area spectrum is equidistant up to leading order √θe- 2Ml2/θ in θ, and is independent of the noncommutative parameter and the cosmological constant.

关 键 词:black holes physics -- quantization 

分 类 号:P145.8[天文地球—天体物理] O186.1[天文地球—天文学]

 

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