论文标题
penrose型不平等，具有三孔拓扑的黑洞的角动量
A Penrose-type inequality with angular momenta for black holes with 3-sphere horizon topology
论文作者
论文摘要
我们建立了一个具有角动量的Penrose型不等式，用于四个维，双轴对称，最大，渐近平坦的初始数据集$（M，G，K）$（M，G，K）$，用于具有固定的角度矩和地平线内边界的爱因斯坦方程，与三个球的最小最小的最小表面相关。此外，当且仅当初始数据集与固定的Myers-Perry黑洞的规范时间切片等均衡时，相等性。
We establish a Penrose-type inequality with angular momenta for four dimensional, biaxially symmetric, maximal, asymptotically flat initial data sets $(M,g,k)$ for the Einstein equations with fixed angular momenta and horizon inner boundary associated to a 3-sphere outermost minimal surface. Moreover, equality holds if and only if the initial data set is isometric to a canonical time slice of a stationary Myers-Perry black hole.
