论文标题
Gödel时空的有限温度应用
Finite temperature applications in Gödel space-time
论文作者
论文摘要
研究标量场中的温度效应非最少耦合到重力。使用热场动力形式主义。这是一种拓扑字段理论，它使我们能够计算出不同的效果，例如Stefan-Boltzmann定律和Casimir效应，在平等的基础上。假设Gödel时空作为引力背景，则计算这些现象。讨论了这些结果在宇宙开始时的可能含义。
Temperature effects in a scalar field non-minimally coupled to gravity are investigated. The Thermo Field Dynamics formalism is used. This is a topological field theory that allows us to calculate different effects, such as the Stefan-Boltzmann law and the Casimir effect, on an equal footing. These phenomena are calculated assuming the Gödel space-time as a gravitational background. A possible implication of these results at the beginning of the universe is discussed.
