幂律宇宙学中 f(R,∇R)引力模型的观测约束

IF 1.1 4区 物理与天体物理 Q3 PHYSICS, MULTIDISCIPLINARY Canadian Journal of Physics Pub Date : 2024-01-15 DOI:10.1139/cjp-2023-0122
A. Dixit
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引用次数: 0

摘要

本文在 f( R,∇ R) 引力框架下研究了平面弗里德曼-勒梅特尔-罗伯逊-沃克(FRW)模型。我们分析了在 f( R,∇ R) 引力模型中体积粘度对研究宇宙膨胀的意义。利用贝叶斯分析和似然函数,结合马尔可夫链蒙特卡罗方法,我们得到了模型参数[公式:见正文]和[公式:见正文]。详细研究了能量密度、体积粘性压力和有效状态方程参数随红移的变化。这些特征表明,体积粘性是获得有效驱动宇宙膨胀所需的负压的有效候选参数。为了检验 f( R,∇ R) 模型的有效性,我们还分析了能量条件的行为。绝热声速平方被用来测试模型的稳定性。在模型中使用 Om( z) 诊断来识别五声区和幻象区。
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Observational constraint in f(R, ∇R) gravity model in power-law cosmology
In this paper, we have considered the flat Friedmann-Lemaître-Robertson-Walker (FRW) model in the framework of f( R, ∇ R) gravity. We have analyzed the significance of bulk viscosity in the f( R, ∇ R) gravity model to study the expansion of the universe. We have considered two bulk viscosity parameterizations and the use of power-law cosmology to constrain the model parameters H0 and q. Using the Bayesian analysis and likelihood function in conjunction with the Markov Chain Monte Carlo method, we obtained the model parameters [Formula: see text] and [Formula: see text]. The behaviors of energy density, bulk viscous pressure, and the effective equation of the state parameter with redshift are investigated in detail. These features demonstrate that the bulk viscosity is a valid candidate for acquiring the negative pressure needed to effectively drive the expansion of the universe. To check the validity of the f( R, ∇ R) model, we also analyze the behavior of energy conditions. The adiabatic squared speed of the sound is used to test the model’s stability. The Om( z) diagnostic is used in the model to identify the quintessence and phantom regions.
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来源期刊
Canadian Journal of Physics
Canadian Journal of Physics 物理-物理:综合
CiteScore
2.30
自引率
8.30%
发文量
65
审稿时长
1.7 months
期刊介绍: The Canadian Journal of Physics publishes research articles, rapid communications, and review articles that report significant advances in research in physics, including atomic and molecular physics; condensed matter; elementary particles and fields; nuclear physics; gases, fluid dynamics, and plasmas; electromagnetism and optics; mathematical physics; interdisciplinary, classical, and applied physics; relativity and cosmology; physics education research; statistical mechanics and thermodynamics; quantum physics and quantum computing; gravitation and string theory; biophysics; aeronomy and space physics; and astrophysics.
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