论文标题
LIFSHITZ黑洞的全息信息理论量
Holographic information theoretic quantities for Lifshitz black hole
论文作者
论文摘要
在本文中，我们研究了在$ 3+1 $维的LIFSHITZ黑洞中的线性子系统的全息纠缠熵。纠缠熵已经在红外和超紫极限制中进行了分析，并且也已在近范围近似中计算出来。已经引入了广义温度的概念。这也导致了诸如法律$ e = t_g s_ {ree} $之类的广义热力学。已定义了广义温度，以使其在红外限制下降低到霍金温度。然后，我们计算了全息亚区域的复杂性。然后，还使用批量双方处方计算了同一线性子系统的Fisher信息指标和对同一线性子系统的保真度敏感性。已经观察到这两个指标与彼此无关。
In this paper, we have investigated the holographic entanglement entropy for a linear subsystem in a $3+1$-dimensional Lifshitz black hole. The entanglement entropy has been analysed in both the infra-red and ultra-violet limits, and has also been computed in the near horizon approximation. The notion of a generalized temperature in terms of the renormalized entanglement entropy has been introduced. This also leads to a generalized thermodynamics like law $E=T_g S_{REE}$. The generalized temperature has been defined in such a way that it reduces to the Hawking temperature in the infra-red limit. We have then computed the holographic subregion complexity. Then the Fisher information metric and the fidelity susceptibility for the same linear subsystem have also been computed using the bulk dual prescriptions. It has been observed that the two metrics are not related to each other.
