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arXiv 1702.07877gr-qchep-th
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f(T)遥平行引力中的对数中值暴胀

Logamediate Inflation in f(T) Teleparallel Gravity

Kazem Rezazadeh, Asrin Abdolmaleki, Kayoomars Karami

摘要:

我们在$f(T)$遥平行引力的背景下研究对数介质暴胀。$f(T)$ -引力是远平行引力在Weitzenböck时空上的推广,其特征是曲率张量为零(绝对平行)和挠率张量为非零。本文考虑一个起源于正则标量场的$f(T)$ -引力模型。假设作用量为幂律$f(T)$函数,我们研究了具有对数尺度因子的暴胀宇宙。结果表明,尽管在基于Einstein引力的标准暴胀方案中,对数暴胀被观测数据完全排除,但在$f(T)$ -引力框架下,它与Planck 2015 TT,TE,EE+lowP数据的68%置信限联合区域是相容的.

英文摘要:

We study logamediate inflation in the context of $f(T)$ teleparallel gravity. $f(T)$-gravity is a generalization of the teleparallel gravity which is formulated on the Weitzenböck spacetime, characterized by the vanishing curvature tensor (absolute parallelism) and the non-vanishing torsion tensor. We consider an $f(T)$-gravity model which is sourced by a canonical scalar field. Assuming a power-law $f(T)$ function in the action, we investigate an inflationary universe with a logamediate scale factor. Our results show that, although logamediate inflation is completely ruled out by observational data in the standard inflationary scenario based on Einstein gravity, it can be compatible with the 68\% confidence limit joint region of Planck 2015 TT,TE,EE+lowP data in the framework of $f(T)$-gravity.

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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