String-like brane splitting in the context of \(f(T,\mathcal {B})\) gravity

IF 2.1 4区 物理与天体物理 Q2 ASTRONOMY & ASTROPHYSICS
A. R. P. Moreira, C. A. S. Almeida
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引用次数: 0

Abstract

In this work, the influence of the boundary term \(\mathcal {B}\) is analyzed in a string-like thick brane scenario in the gravity context \(f(T,\mathcal {B})\). For that, three models of \(f(T,\mathcal {B})\) are proposed, i. e., \(f_1(T,\mathcal {B})=T+k\mathcal {B}^{n}\), \(f_2(T,\mathcal {B})=T+k(-T+\mathcal { B})^{n}\) and \(f_3(T,\mathcal {B})=T+k_1T^2+k_2\mathcal {B}^2\), where n, k and \(k_{1,2}\) are parameters that control the deviation from the usual teleparallelism. The first relevant result obtained was the appearance of a super-located tower in the core for energy density. Furthermore, the greater the influence of the boundary term, the new maximums and minimums appear in the energy density. All this indicates the emergence of capable structures from split to the brane. The second relevant result was obtained by analyzing the gravitational perturbations, where the effective potential presents the supersymmetric form of quantum mechanics, leading to well-localized massless modes.

Abstract Image

\(f(T,\mathcal {B})\)重力背景下的弦状膜分裂
在这项工作中,边界项\(\mathcal {B}\)在重力背景下的类弦厚膜情景中进行了影响分析\(f(T,\mathcal {B})\)。为此,提出了\(f(T,\mathcal {B})\)的三个模型,即\(f_1(T,\mathcal {B})=T+k\mathcal {B}^{n}\), \(f_2(T,\mathcal {B})=T+k(-T+\mathcal { B})^{n}\)和\(f_3(T,\mathcal {B})=T+k_1T^2+k_2\mathcal {B}^2\),其中n, k和\(k_{1,2}\)是控制与通常的遥并行性偏差的参数。获得的第一个相关结果是在核心中出现了一个超级定位的能量密度塔。此外,边界项的影响越大,能量密度出现新的最大值和最小值。所有这些都表明了从分裂到膜的功能结构的出现。第二个相关结果是通过分析引力扰动得到的,其中有效势呈现量子力学的超对称形式,导致良好局域化的无质量模式。
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来源期刊
General Relativity and Gravitation
General Relativity and Gravitation 物理-天文与天体物理
CiteScore
4.60
自引率
3.60%
发文量
136
审稿时长
3 months
期刊介绍: General Relativity and Gravitation is a journal devoted to all aspects of modern gravitational science, and published under the auspices of the International Society on General Relativity and Gravitation. It welcomes in particular original articles on the following topics of current research: Analytical general relativity, including its interface with geometrical analysis Numerical relativity Theoretical and observational cosmology Relativistic astrophysics Gravitational waves: data analysis, astrophysical sources and detector science Extensions of general relativity Supergravity Gravitational aspects of string theory and its extensions Quantum gravity: canonical approaches, in particular loop quantum gravity, and path integral approaches, in particular spin foams, Regge calculus and dynamical triangulations Quantum field theory in curved spacetime Non-commutative geometry and gravitation Experimental gravity, in particular tests of general relativity The journal publishes articles on all theoretical and experimental aspects of modern general relativity and gravitation, as well as book reviews and historical articles of special interest.
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