论文标题
F(g)重力中的多流体宇宙学
Multifluid cosmology in f (G) gravity
论文作者
论文摘要
本文在本文中完成了在多流体宇宙学中1 + 3的协变量扰动,g是高斯 - bonnet项。我们定义了一组协变量和规数变量,以描述总物质和组分流体的密度,速度和熵扰动。然后,我们使用不同的技术,例如标量分解,谐波分解,准静态近似以及红移变换,以获得简化的扰动方程进行分析。然后,我们讨论了许多有趣的应用,例如宇宙中充满了辐射和高斯式流体的混合物,以及用于短波长度和长波长限制的高斯 - 骨网液的灰尘。考虑到多项式F(G)模型,我们获得了能量密度扰动的数值解,并表明它们会随红移的增加而衰减。该特征表明,在F(G)重力(特别是在考虑的F(G)模型下)下,人们期望在晚期宇宙中的结构形成增强。
The treatment of 1 + 3 covariant perturbation in a multifluid cosmology with the consideration of f (G) gravity, G being the Gauss-Bonnet term, is done in the present paper. We define a set of covariant and gauge-invariant variables to describe density, velocity and entropy perturbations for both the total matter and component fluids. We then use different techniques such as scalar decomposition, harmonic decomposition, quasi-static approximation together with the redshift transformation to get simplified perturbation equations for analysis. We then discuss number of interesting applications like the case where the universe is filled with a mixture of radiation and Gauss-Bonnet fluids as well as dust with Gauss-Bonnet fluids for both short- and long-wavelength limits. Considering polynomial f (G) model, we get numerical solutions of energy density perturbations and show that they decay with increase in redshift. This feature shows that under f (G) gravity, specifically under the considered f (G) model, one expects that the formation of the structure in the late Universe is enhanced.