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arXiv 1908.05306gr-qc
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重新审视$f(R,T)$重力

Reexamining $f(R,T)$ gravity

Sarah B. Fisher, Eric D. Carlson

摘要:

研究了$f(R,T)$引力,其中引力拉氏量中的曲率$R$被曲率和应力能量张量的迹$T$的任意函数所代替.我们主要关注$f$是可分离的情况,因此$f(R,T) = f_1(R) + f_2(T)$。我们认为,$f_2(T)$应包括在物质拉格朗日${\cal L}_m$,因此没有物理意义。我们明确地证明了如何做到这一点的情况下,自由场和完美的流体。我们认为,所有使用$f_2(T)$的宇宙学建模和所有试图把限制参数描述$f_2(T)$是误导。

英文摘要:

We study $f(R,T)$ gravity, in which the curvature $R$ appearing in the gravitational Lagrangian is replaced by an arbitrary function of the curvature and the trace $T$ of the stress-energy tensor. We focus primarily on situations where $f$ is separable, so that $f(R,T) = f_1(R) + f_2(T)$. We argue that the term $f_2(T)$ should be included in the matter Lagrangian ${\cal L}_m$, and therefore has no physical significance. We demonstrate explicitly how this can be done for the cases of free fields and for perfect fluids. We argue that all uses of $f_2(T)$ for cosmological modeling and all attempts to place limits on parameters describing $f_2(T)$ are misguided.

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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