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Critical Phenomena in Dynamical Scalarization of Charged Black Holes

Cheng-Yong Zhang, Qian Chen, Yunqi Liu, Wen-Kun Luo, Yu Tian, Bin Wang

2022Physical Review Letters43 citationsDOI

Abstract

We report a new black hole (BH) scalarization mechanism and disclose novel dynamical critical phenomena in the process of the nonlinear accretion of the scalar field into BHs. The accretion process can transform a seed BH into a final scalarized or bald BH, depending on the initial parameter of the scalar field $p$. There is a critical parameter ${p}_{*}$ and near it all intermediate solutions are attracted to a critical solution (CS) and stay there for a time scaling as $T\ensuremath{\propto}\ensuremath{-}\ensuremath{\gamma}\mathrm{ln}|p\ensuremath{-}{p}_{*}|$. At late times, the solutions evolve into scalarized black holes (BHs) if $p>{p}_{*}$, or bald BHs if $p<{p}_{*}$. The final masses of the resulting scalarized-bald BHs satisfy power laws ${M}_{p}\ensuremath{-}{M}_{\ifmmode\pm\else\textpm\fi{}}\ensuremath{\propto}|p\ensuremath{-}{p}_{*}{|}^{{\ensuremath{\gamma}}_{\ifmmode\pm\else\textpm\fi{}}}$, where ${M}_{\ifmmode\pm\else\textpm\fi{}}$ are the masses of the scalarized and bald BHs, respectively, when $p\ensuremath{\rightarrow}{p}_{*}$ from above or below, and ${\ensuremath{\gamma}}_{\ifmmode\pm\else\textpm\fi{}}$ the corresponding exponents.

Topics & Concepts

PhysicsScalar fieldScalingCritical phenomenaScalar (mathematics)Black hole (networking)Statistical physicsAccretion (finance)Nonlinear systemClassical mechanicsField (mathematics)Scaling lawPower lawTheoretical physicsPower indexCritical mass (sociodynamics)Critical exponentPower (physics)Quantum electrodynamicsProcess (computing)Mean field theoryAstrophysical Phenomena and ObservationsBlack Holes and Theoretical PhysicsPulsars and Gravitational Waves Research
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