Holographic Transport with Topological Term and Entropy Function

被引:0
|
作者
Nastase, Horatiu [1 ]
Tiedt, Caio Luiz [2 ]
机构
[1] Univ Estadual Paulista, UNESP, Inst Fis Teor, R Dr Bento T Ferraz 271,Bl II, BR-01140070 Sao Paulo, SP, Brazil
[2] Univ Sao Paulo, Inst Fis, Rua Matao 1371, BR-05508090 Sao Paulo, SP, Brazil
关键词
D O I
10.1007/s13538-024-01487-x
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
In this paper, we consider the effect of a topological Maxwell term F mu nu F mu nu on holographic transport and thermodynamics in 2 + 1 dimensions, in the case with a dyonic black hole in the gravity dual. We find that for a constant W the modifications to the thermodynamics are easily quantified, and transport is affected only for sigma(xy). If one considers also the attractor mechanism, and writing the horizon transport in terms of charges, the transport coefficients are affected explicitly. We also introduce the case of radially dependent W(z), in which case, however, analytical calculations become very involved. We also consider the implications of the two models for the S-duality of holographic transport coefficients.
引用
收藏
页数:14
相关论文
共 50 条
  • [31] Holographic entropy production
    Yu Tian
    Xiao-Ning Wu
    Hongbao Zhang
    Journal of High Energy Physics, 2014
  • [32] On holographic defect entropy
    John Estes
    Kristan Jensen
    Andy O’Bannon
    Efstratios Tsatis
    Timm Wrase
    Journal of High Energy Physics, 2014
  • [33] The holographic entropy cone
    Bao, Ning
    Nezami, Sepehr
    Ooguri, Hirosi
    Stoica, Bogdan
    Sully, James
    Walter, Michael
    JOURNAL OF HIGH ENERGY PHYSICS, 2015, (09):
  • [34] Entropy function from the Einstein boundary term
    Chowdhury, Anirban Roy
    Saha, Ashis
    Gangopadhyay, Sunandan
    EPL, 2021, 134 (06)
  • [35] Application of maximum entropy method to lattice field theory with a topological term
    Imachi, M
    Shinno, Y
    Yoneyama, H
    NUCLEAR PHYSICS B-PROCEEDINGS SUPPLEMENTS, 2004, 129 : 683 - 685
  • [36] Holographic Renyi entropy and generalized entropy method
    Guo, Wu-zhong
    Li, Miao
    NUCLEAR PHYSICS B, 2014, 882 : 128 - 144
  • [37] The topological Rohlin property and topological entropy
    Glasner, E
    Weiss, B
    AMERICAN JOURNAL OF MATHEMATICS, 2001, 123 (06) : 1055 - 1070
  • [38] Topological invariants for holographic semimetals
    Liu, Yan
    Sun, Ya-Wen
    JOURNAL OF HIGH ENERGY PHYSICS, 2018, (10):
  • [39] Topological invariants for holographic semimetals
    Yan Liu
    Ya-Wen Sun
    Journal of High Energy Physics, 2018
  • [40] Adjoint entropy vs topological entropy
    Giordano Bruno, Anna
    TOPOLOGY AND ITS APPLICATIONS, 2012, 159 (09) : 2404 - 2419