Imprints of monopole charge in Morris-Thorne type wormholes and energy conditions under the influence of higher dimensional gravity

IF 2.8 3区 物理与天体物理 Q2 PHYSICS, PARTICLES & FIELDS
Enhua Dai , M. Yousaf , Faisal Javed , Mansour Shrahili , Rana Muhammad Zulqarnain
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Abstract

This study explores anisotropic Morris-Thorne-type wormhole models with D-dimensional Einstein gravity, focusing on various shape functions. We analyze the influence of the monopole parameter on the wormhole's throat and curvature through 2D and 3D embedding diagrams, showing that higher monopole values lead to wider throats and flatter geometries, enhancing stability and traversability. Energy conditions are examined for four wormhole models (M-I to M-IV), revealing that exotic matter is required near the throat. The anisotropy parameter is studied to assess internal force behavior, providing insight into the wormhole's structural stability. Additionally, the volume integral quantifier is employed to estimate the total amount of exotic matter, indicating that only a small quantity is needed to sustain traversable geometries. These findings offer theoretical insights into wormhole configurations in D-dimensional Einstein gravity and their relevance in extended gravitational frameworks.
高维重力影响下Morris-Thorne型虫洞中单极子电荷的印记及能量条件
本研究探讨了具有d维爱因斯坦引力的各向异性morris - thorne型虫洞模型,重点研究了各种形状函数。通过二维和三维嵌入图分析了单极子参数对虫洞喉道和曲率的影响,结果表明单极子值越高,虫洞喉道越宽,几何形状越平坦,稳定性和可穿越性越强。研究了四种虫洞模型(M-I到M-IV)的能量条件,揭示了喉部附近需要外来物质。研究了各向异性参数以评估内力行为,从而深入了解虫洞的结构稳定性。此外,体积积分量词被用来估计外来物质的总量,表明只需要少量的物质就可以维持可穿越的几何形状。这些发现为d维爱因斯坦引力中的虫洞结构及其在扩展引力框架中的相关性提供了理论见解。
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来源期刊
Nuclear Physics B
Nuclear Physics B 物理-物理:粒子与场物理
CiteScore
5.50
自引率
7.10%
发文量
302
审稿时长
1 months
期刊介绍: Nuclear Physics B focuses on the domain of high energy physics, quantum field theory, statistical systems, and mathematical physics, and includes four main sections: high energy physics - phenomenology, high energy physics - theory, high energy physics - experiment, and quantum field theory, statistical systems, and mathematical physics. The emphasis is on original research papers (Frontiers Articles or Full Length Articles), but Review Articles are also welcome.
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