标量场对 JNW 时空中大质量粒子运动的影响

Bobur Turimov, Akbar Davlataliev, Ahmadjon Abdujabbarov, Bobomurat Ahmedov
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引用次数: 0

摘要

在本文中,我们研究了大质量粒子在标量场和引力场作用下的运动,尤其侧重于詹尼斯-纽曼-维尼柯(JNW)裸奇点解。研究表明,最稳定圆形轨道(ISCO)半径与标量耦合参数密切相关。此外,我们还探索了辐射反应对粒子动力学的影响,在运动方程中加入了反应项。我们还研究了 JNW 时空中粒子围绕紧凑物体的振荡运动,重点是径向和垂直振荡。我们的分析表明,标量场的耦合参数和时空变形参数 $n$ 显著改变了这些振荡的基频。此外,我们还研究了X射线双星中的准周期振荡(QPOs),利用相对论前冲(RP)模型分析了上下频率关系。结果表明,参数($n$和$g_s$)的增大会使3:2QPO的频率比更接近裸奇点,$n$减小,$g_s$增大。最后,我们利用马尔可夫链蒙特卡洛(MCMC)分析方法分析了所选的四个X射线双系统的QPO数据,以约束JNW参数。我们的研究结果提供了对每个系统的质量、耦合和变形参数的见解,增强了我们对强引力场中紧凑天体动力学的理解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Influence of scalar field in massive particle motion in JNW spacetime
In this paper, we investigated the motion of massive particles in the presence of scalar and gravitational fields, particularly focusing on the Janis-Newman-Winicour (JNW) naked singularity solution. It is shown that the innermost stable circular orbit (ISCO) radius strongly depends on scalar coupling parameter. Additionally, we explored the radiation reaction effects on particle dynamics, incorporating a reaction term into the motion equations. Numerical simulations indicated minimal impact on particle trajectories from radiation reaction. We also examined the oscillatory motion of particles around compact objects in the JNW spacetime, focusing on radial and vertical oscillations. Our analysis indicated that the scalar field's coupling parameter and the spacetime deformation parameter $n$ significantly alter the fundamental frequencies of these oscillations. Furthermore, we studied quasi-periodic oscillations (QPOs) in X-ray binaries, using the relativistic precession (RP) model to analyze upper and lower frequency relationships. Our results indicated that increasing parameters ($n$ and $g_s$) shifts the frequency ratio of 3:2 QPOs closer to the naked singularity, with $n$ decreasing and $g_s$ increasing both frequencies. Finally, we analyzed QPO data from selected four X-ray binary systems using Markov Chain Monte Carlo (MCMC) analysis to constrain JNW parameters. Our findings provided insights into the mass, coupling and deformation parameter for each system, enhancing our understanding of compact object dynamics in strong gravitational fields.
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