Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory

Abstract In this work, we present a new type of scalar clouds supported by spherically symmetric horizonless compact objects in the scalar-Gauss–Bonnet theory. Unlike the previous spontaneous scalarization that is triggered by the tachyonic instability, our scalarization arises from a nonlinear inst...

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Main Author: Shao-Jun Zhang
Format: Article
Language:English
Published: SpringerOpen 2023-10-01
Series:European Physical Journal C: Particles and Fields
Online Access:https://doi.org/10.1140/epjc/s10052-023-12144-z
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author Shao-Jun Zhang
author_facet Shao-Jun Zhang
author_sort Shao-Jun Zhang
collection DOAJ
description Abstract In this work, we present a new type of scalar clouds supported by spherically symmetric horizonless compact objects in the scalar-Gauss–Bonnet theory. Unlike the previous spontaneous scalarization that is triggered by the tachyonic instability, our scalarization arises from a nonlinear instability that is non-spontaneous. We explore two types of boundary conditions for the scalar field at the surface of the compact objects and find an infinite countable set of scalar clouds characterized by the number of nodes for both cases. Our study demonstrates that boundary conditions have a significant impact on the formation of scalar clouds. Specifically, for the Dirichlet boundary condition, scalarization is more likely to occur for compact objects with medium radii and becomes harder for ultra-compact and large ones. Conversely, for the Robin boundary condition, scalarization is easier for more compact objects.
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spelling doaj.art-9baaec979aa04b6ea0ac42305c5534092024-03-24T12:30:09ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60522023-10-0183101710.1140/epjc/s10052-023-12144-zNonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theoryShao-Jun Zhang0Institute for Theoretical Physics and Cosmology, Zhejiang University of TechnologyAbstract In this work, we present a new type of scalar clouds supported by spherically symmetric horizonless compact objects in the scalar-Gauss–Bonnet theory. Unlike the previous spontaneous scalarization that is triggered by the tachyonic instability, our scalarization arises from a nonlinear instability that is non-spontaneous. We explore two types of boundary conditions for the scalar field at the surface of the compact objects and find an infinite countable set of scalar clouds characterized by the number of nodes for both cases. Our study demonstrates that boundary conditions have a significant impact on the formation of scalar clouds. Specifically, for the Dirichlet boundary condition, scalarization is more likely to occur for compact objects with medium radii and becomes harder for ultra-compact and large ones. Conversely, for the Robin boundary condition, scalarization is easier for more compact objects.https://doi.org/10.1140/epjc/s10052-023-12144-z
spellingShingle Shao-Jun Zhang
Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory
European Physical Journal C: Particles and Fields
title Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory
title_full Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory
title_fullStr Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory
title_full_unstemmed Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory
title_short Nonlinear instability and scalar clouds of spherical exotic compact objects in scalar-Gauss-Bonnet theory
title_sort nonlinear instability and scalar clouds of spherical exotic compact objects in scalar gauss bonnet theory
url https://doi.org/10.1140/epjc/s10052-023-12144-z
work_keys_str_mv AT shaojunzhang nonlinearinstabilityandscalarcloudsofsphericalexoticcompactobjectsinscalargaussbonnettheory