GW170817 Implementation on Einstein-Gauss-Bonnet Theory with Non Minimal and Non Minimal Derivative Coupling

Fitri ' Khairunnisa, G. Hikmawan, F. P. Zen
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Abstract

The GW170817 event manifests that gravitational wave velocity is close to thespeed of light. As a result, several theories of gravity are no longer applicable, including EinsteinGauss-Bonnet (EGB) inflation. However, a constraint equation could be applied so that thetheory could produce a viable result. In this study, the EGB inflation is being extended byadding a non-minimal coupling (NMC) and a non-minimal derivative coupling (NMDC). Freeparameters values were evaluated to obtained viability with observational indices. We use powerlaw and exponential Gauss-Bonnet coupling functions. Each model provides observational valuesof ns and r that are compatible with the observations and has its characteristic. It specifiesthe free parameter that controls the alteration of ns and r values. The power-law model iscontrolled by the power m of the Gauss-Bonnet coupling function and the potential integrationconstant, V2. While the exponential model is controlled by the potential integration constant cand the power m of the exponential function. Some approximations do not hold true so that themodels need to be rectified. Apparently, the rectified power-law model is violating null energycondition (NEC), so we also provide the non-violating NEC power-law model.
非极小和非极小导数耦合Einstein-Gauss-Bonnet理论的实现
GW170817事件表明,引力波的速度接近光速。因此,一些引力理论不再适用,包括爱因斯坦、高斯-邦纳(EGB)暴涨理论。然而,一个约束方程可以应用,使理论可以产生一个可行的结果。在本研究中,通过增加非最小耦合(NMC)和非最小导数耦合(NMDC)来扩展EGB膨胀。利用观测指标对自由参数值进行评价,获得生存能力。我们使用幂律和指数高斯-邦纳耦合函数。每种模式提供的ns和r的观测值与观测值相一致,并有其特点。它指定控制ns和r值改变的自由参数。幂律模型由高斯-博内耦合函数的幂m和潜在积分常数V2控制。而指数模型是由势积分常数和指数函数的幂m控制的。有些近似值不成立,因此需要对模型进行修正。显然,修正后的幂律模型违反了零能条件(NEC),因此我们也提供了不违反NEC的幂律模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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