Constant Roll Inflation in Viscous Mimetic Matter-Geomerty Coupling Gravity

IF 1.3 4区 物理与天体物理 Q3 PHYSICS, MULTIDISCIPLINARY International Journal of Theoretical Physics Pub Date : 2023-08-28 DOI:10.1007/s10773-023-05401-0
E. H. Baffou, M. J. S. Houndjo, I. G. Salako, L. D. Gbètoho
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引用次数: 1

Abstract

We investigate in this work, the inflationary scenario in viscous f(RT) gravity formalism with mimetic potential and Lagrange multiplier. Considering that our universe contains beside a perfect fluid, a dark energy and a bulk viscous fluid, we obtain through the modified Friedmann equations a main differential equation that may describe the cosmological evolution in viscous mimetic f(RT) gravity. For particular choice of the model \(f(R,T) = R +\alpha R^2+\beta T^{\gamma }\) and for two forms of bulk viscosity coefficient, one as function of the Hubbe parameter H(t) and the other, as density dependent viscosity, we present a numerical results of the inflationary parameters such as the tensor-to-scalar ratio r and the scalar spectral index \(n_s\). A comparison of these results with observational data shows that our model can be used to describe the accelerated expansion of the universe.

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粘性模拟物质-几何耦合重力中的恒滚胀
本文研究了具有拟势和拉格朗日乘子的粘性f(R, T)重力形式下的暴胀情形。考虑到我们的宇宙除了包含完美流体之外,还包含暗能量和大块粘性流体,我们通过修正的弗里德曼方程得到了一个可以描述粘性模拟f(R, T)引力下宇宙演化的主微分方程。对于模型\(f(R,T) = R +\alpha R^2+\beta T^{\gamma }\)的特殊选择和两种形式的体积粘度系数,一种是Hubbe参数H(t)的函数,另一种是密度依赖的粘度,我们给出了膨胀参数如张量标量比r和标量谱指数\(n_s\)的数值结果。这些结果与观测数据的比较表明,我们的模型可以用来描述宇宙的加速膨胀。
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来源期刊
CiteScore
2.50
自引率
21.40%
发文量
258
审稿时长
3.3 months
期刊介绍: International Journal of Theoretical Physics publishes original research and reviews in theoretical physics and neighboring fields. Dedicated to the unification of the latest physics research, this journal seeks to map the direction of future research by original work in traditional physics like general relativity, quantum theory with relativistic quantum field theory,as used in particle physics, and by fresh inquiry into quantum measurement theory, and other similarly fundamental areas, e.g. quantum geometry and quantum logic, etc.
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