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Starobinsky Inflation and Dark Energy and Dark Matter Effects from Quasicrystal Like Spacetime Structures

机译:starobinsky通货膨胀与暗能量和暗物质效应   Quasicrystal喜欢时空结构

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摘要

The goal of this work on mathematical cosmology and geometric methods inmodified gravity theories, MGTs, is to investigate Starobinsky-like inflationscenarios determined by gravitational and scalar field configurations mimickingquasicrystal, QC, like structures. Such spacetime aperiodic QCs are differentfrom those discovered and studied in solid state physics but described bysimilar geometric methods. We prove that an inhomogeneous and locallyanisotropic gravitational and matter field effective QC mixed continuous anddiscrete "aether" can be modeled by exact cosmological solutions in MGTs andEinstein gravity. The coefficients of corresponding generic off-diagonalmetrics and generalized connections depend (in general) on all spacetimecoordinates via generating and integration functions and certain smooth anddiscrete parameters. Imposing additional nonholonomic constraints, prescribingsymmetries for generating functions and solving the boundary conditions forintegration functions and constants, we can model various nontrivial torsion QCstructures or extract cosmological Levi--Civita configurations with diagonalmetrics reproducing de Sitter (inflationary) like and other types homogeneousinflation and acceleration phases. Finally, we speculate how various darkenergy and dark matter effects can be modeled by off-diagonal interactions anddeformations of a nontrivial QC like gravitational vacuum structure andanalogous scalar matter fields.
机译:在修正的重力理论中,这项关于数学宇宙学和几何方法的工作的目标是研究由拟晶体,QC等结构的引力和标量场配置确定的类似Starobinsky的通货膨胀情景。这样的时空非周期性QC与在固态物理学中发现和研究的非周期性QC不同,但是通过类似的几何方法进行描述。我们证明,可以通过MGT和爱因斯坦引力的精确宇宙学解法来模拟不均匀且局部各向异性的重力和物质场有效QC混合的连续离散离散“以太”。相应的一般非对角线度量和广义连接的系数(通常)通过生成和积分函数以及某些平滑和离散参数取决于所有时空坐标。施加额外的非完整约束,规定用于生成函数的对称性以及求解积分函数和常数的边界条件,我们可以对各种非平凡的扭转QC结构进行建模,或者使用对角线重现De Sitter(通货膨胀)的宇宙学Levi-Civita配置以及其他类型的同质通货膨胀和加速阶段。最后,我们推测如何通过非平凡QC的非对角线相互作用和变形来模拟各种暗能量和暗物质效应,例如重力真空结构和类似的标量物质场。

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