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arXiv 2305.05042gr-qcastro-ph.COhep-th
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从 $n_s(N)$ 和再加热约束重构 k-暴胀

Reconstructing k-inflation from $n_s(N)$ and reheating constraints

Ramon Herrera, Michel Housset, Constanza Osses, Nelson Videla

AI总结:

本文在k-暴胀框架下,利用三种$n_s(N)$表达式重构暴胀势,结合PLANCK 2018和BICEP/Keck数据及再加热约束,统一暴胀可观测参数以缩小模型参数空间。

摘要:

受从吸引子 $n_s(N)$ 重构暴胀子场势 $V(ϕ)$ 方案的启发,我们研究了在 k-暴胀框架下,对于非线性动能项 $K(X)=k_{n+1}X^n$,通过标量谱指数 $n_s(N)$ 的三种表达式重构暴胀势的可行性,即:(i) $n_s-1=-\ rac{2}{N}$,(ii) $n_s-1=-\ rac{p}{N}$,以及 (iii) $n_s-1=-\ rac{\eta}{N^q}$。对于每个重构的势,我们通过要求其必须重现 PLANCK 2018 和 BICEP/Keck 结果中的可观测参数来确定表征它的参数空间的值。此外,我们通过假设恒定状态方程来分析再加热时期,其中我们推导了再加热持续时间、再加热结束时的温度以及再加热时期与暴胀期间 $e$-折叠数之间的关系。在这个意义上,我们统一了暴胀可观测参数,以便在 k-暴胀重构框架内缩小每个模型的参数空间。

英文摘要:

Inspired by the reconstruction scheme of the inflaton field potential $V(ϕ)$ from the attractors$n_s(N)$, we investigate the viability of reconstruct the inflationary potential within the framework of k-inflation for a non-linear kinetic term $K(X)=k_{n+1}X^n$ through three expressions for the scalar spectral index $n_s(N)$, namely: (i) $n_s-1=-\frac{2}{N}$, (ii) $n_s-1=-\frac{p}{N}$, and (iii) $n_s-1=-\fracβ{N^q}$. For each reconstructed potential, we determine the values of the parameter space which characterize it by requiring that it must reproduce the observable parameters from PLANCK 2018 and BICEP/Keck results. Furthermore, we analyze the reheating era by assuming a constant equation of state, in which we derive the relations between the reheating duration, the temperature at the end of reheating together with the reheating epoch, and the number of $e$-folds during inflation. In this sense, we unify the inflationary observables in order to narrow the parameter space of each model within the framework of the reconstruction in k-inflation.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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