论文标题

模拟黑弦

Mimetic Black Strings

论文作者

Sheykhi, Ahmad

论文摘要

我们在模仿重力的背景下介绍了两种新类的黑色弦乐解决方案。这些解决方案的地平线拓扑可以是带有拓扑$ s^1 \ times s^1 $的平面$ t^2 $圆环,或者是带有拓扑$ r \ times s^1 $的标准圆柱模型。第一类描述了无负荷的旋转黑色弦,其渐近行为是反DE保姆(ADS)空间的商,而第二类代表渐近广告,充电的旋转黑色弦。我们研究了这些空间的休闲结构和物理特性,并计算出每单位旋转黑弦的熵,电荷,质量和角动量。

We present two new classes of black string solutions in the context of mimetic gravity. The horizon topology of these solutions can be either a flat $T^2$ torus with topology $S^1 \times S^1$, or a standard cylindrical model with topology $R\times S^1$. The first class describes uncharged rotating black string which its asymptotic behavior is a quotient of anti-de Sitter (AdS) space, while the second class represents asymptotically AdS charged rotating black string. We study the casual structure and physical properties of these spacetimes and calculate, the entropy, electric charge, mass and angular momentum per unit length of rotating black strings.

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