Restudy of the stability problem of the Schwarzschild black hole
Tian Gui-Hua, Wang Shi-Kun, 赵峥
Abstract
Tian Gui-Hua, Wang Shi-Kun, 赵峥
Abstract
The stability of the Schwarzschild black hole is restudied in the Painleve coordinates. Using the Painleve time coordinate to define the initial time, we reconsider the odd perturbation and find that the Schwarzschild black hole in the Painleve coordinates is unstable. The Painleve metric in this paper corresponds to the white-hole-connected region of the Schwarzschild black hole (r>2m) and the odd perturbation may be regarded as the angular perturbation. Therefore, the white-hole-connected region of the Schwarzschild black hole is unstable with respect to the rotating perturbation.
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The stability of the Schwarzschild black hole is restudied in the Painleve coordinates. Using the Painleve time coordinate to define the initial time, we reconsider the odd perturbation and find that the Schwarzschild black hole in the Painleve coordinates is unstable. The Painleve metric in this paper corresponds to the white-hole-connected region of the Schwarzschild black hole (r>2m) and the odd perturbation may be regarded as the angular perturbation. Therefore, the white-hole-connected region of the Schwarzschild black hole is unstable with respect to the rotating perturbation.
Key concepts: Schwarzschild radius, Schwarzschild metric, Stability (learning theory), Black hole (networking), Photon sphere, Physics, Charged black hole, Theoretical physics