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arXiv 2001.03228gr-qchep-thmath-phmath.MP
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具有物质和曲率的可积标量宇宙学

Integrable scalar cosmologies with matter and curvature

Davide Fermi, Massimo Gengo, Livio Pizzocchero

摘要:

我们证明了几个可积的(即,精确可解)的标量宇宙学(Nuclear Physics \textbf{B 877}(3)(2013),1028- 1106)可以被概括为包括空间曲率不为零并且除了标量场之外,物质或辐射存在于状态方程$p^{(m)} = w\, ρ^{(m)}$中的情况;取决于场的自相互作用势的具体形式,常数$w$可以是任意的或者必须适当地固定。

英文摘要:

We show that several integrable (i.e., exactly solvable) scalar cosmologies considered by Fré, Sagnotti and Sorin (Nuclear Physics \textbf{B 877}(3) (2013), 1028--1106) can be generalized to include cases where the spatial curvature is not zero and, besides a scalar field, matter or radiation are present with an equation of state $p^{(m)} = w\, ρ^{(m)}$; depending on the specific form of the self-interaction potential for the field, the constant $w$ can be arbitrary or must be fixed suitably.

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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