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Extended matter bounce scenario in ghost free f ( R , G ) gravity compatible with GW170817

机译:幽灵中的扩展物品弹跳场景在幽灵 f r g 重力与gw170817兼容

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In the context of a ghost freef(R,G)model, an extended matter bounce scenario is studied where the form of the scale factor is given bya(t)=(a0t2+1)n. The ghost free character of the model is ensured by the presence of a Lagrange multiplier, as developed in . The conditions under which, in this model, the speed of gravitational waves becomes equal to the speed of light (equal to one, in natural units), thus becoming compatible with the striking event GW170817, is investigated. It is shown that this happens for a class of Gauss-Bonnet (GB) coupling functions (h(t)) which satisfies a constraint equation of the formh¨=h˙H, withHthe Hubble parameter. This constraint is then imposed on the ghost freef(R,G)gravity theory to be consistent with the GW170817 event, subsequently, the corresponding non-singular bouncing cosmology with the aforementioned scale factor is extensively studied. The forms of the coupling function and Lagrange multiplier in the “low curvature limit” of the theory are reconstructed, yielding a viable approximation forn<1/2. Correspondingly, by solving the cosmological perturbation equation, the main observable quantities, namely the spectral index, tensor to scalar ratio, and the running index are determined and confronted with the latest Planck 2018 data. Consistency with the data is proven for those parametric regimes that which correspond ton<1/2. This makes the low curvature approximation a viable one for calculating the scalar and tensor power spectra.
机译:在Ghost FreeF(R,G)模型的背景下,研究了一个扩展的反弹场景,其中规模因子的形式由Bya(t)=(a0t2 + 1)n给出。如所开发的,通过Lagrange乘数的存在确保了模型的幽灵自由字符。在该模型中,在该模型中,引力波的速度变得等于光速(等于一个自然单元),因此研究了与引人注目的事件GW170817兼容。结果表明,这发生了一类高斯 - 发动机罩(GB)耦合功能(H(t)),其满足FormH¨=H˙H的约束方程,用Hubble参数。然后对Ghost FreeF(R,G)重力理论施加该约束与GW170817事件一致,随后,广泛研究具有上述比例因子的相应的非奇异反弹宇宙。重建了该理论的“低曲率限制”中的耦合功能和拉格朗日乘法器的形式,得到了可行的近似Forn <1/2。相应地,通过求解宇宙学扰动方程,主要可观察量,即光谱索引,张量与标量比和运行索引被确定并遇到最新的普朗克2018数据。对于那些对应的第1/2的参数制度,证明了与数据的一致性。这使得低曲率近似是用于计算标量和张量功率谱的可行性。

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