Configurational entropy of charged AdS black holes

When we consider charged AdS black holes in higher dimensional spacetime and a molecule number density along coexistence curves is numerically extended to higher dimensional cases. It is found that a number density difference of a small and large black holes decrease as a total dimension grows up. I...

Full description

Bibliographic Details
Main Author: Chong Oh Lee
Format: Article
Language:English
Published: Elsevier 2017-09-01
Series:Physics Letters B
Online Access:http://www.sciencedirect.com/science/article/pii/S0370269317305609
_version_ 1819208765278257152
author Chong Oh Lee
author_facet Chong Oh Lee
author_sort Chong Oh Lee
collection DOAJ
description When we consider charged AdS black holes in higher dimensional spacetime and a molecule number density along coexistence curves is numerically extended to higher dimensional cases. It is found that a number density difference of a small and large black holes decrease as a total dimension grows up. In particular, we find that a configurational entropy is a concave function of a reduced temperature and reaches a maximum value at a critical (second-order phase transition) point. Furthermore, the bigger a total dimension becomes, the more concave function in a configurational entropy while the more convex function in a reduced pressure.
first_indexed 2024-12-23T05:44:30Z
format Article
id doaj.art-3234727a41bf4298abe9ef20fc2a853f
institution Directory Open Access Journal
issn 0370-2693
1873-2445
language English
last_indexed 2024-12-23T05:44:30Z
publishDate 2017-09-01
publisher Elsevier
record_format Article
series Physics Letters B
spelling doaj.art-3234727a41bf4298abe9ef20fc2a853f2022-12-21T17:58:05ZengElsevierPhysics Letters B0370-26931873-24452017-09-01772C47147510.1016/j.physletb.2017.07.013Configurational entropy of charged AdS black holesChong Oh LeeWhen we consider charged AdS black holes in higher dimensional spacetime and a molecule number density along coexistence curves is numerically extended to higher dimensional cases. It is found that a number density difference of a small and large black holes decrease as a total dimension grows up. In particular, we find that a configurational entropy is a concave function of a reduced temperature and reaches a maximum value at a critical (second-order phase transition) point. Furthermore, the bigger a total dimension becomes, the more concave function in a configurational entropy while the more convex function in a reduced pressure.http://www.sciencedirect.com/science/article/pii/S0370269317305609
spellingShingle Chong Oh Lee
Configurational entropy of charged AdS black holes
Physics Letters B
title Configurational entropy of charged AdS black holes
title_full Configurational entropy of charged AdS black holes
title_fullStr Configurational entropy of charged AdS black holes
title_full_unstemmed Configurational entropy of charged AdS black holes
title_short Configurational entropy of charged AdS black holes
title_sort configurational entropy of charged ads black holes
url http://www.sciencedirect.com/science/article/pii/S0370269317305609
work_keys_str_mv AT chongohlee configurationalentropyofchargedadsblackholes