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19962024
most citedOn the Thermodynamic Geometry of BTZ Black Holes

141 citations · 2.1k across the 93 of their papers we have counts for

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Showing cond-mat.stat-mechShow all

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cond-mat.stat-mech2020★ 22 cited

Complexity and information geometry in spin chains

Nitesh Jaiswal, Mamta Gautam, Tapobrata Sarkar

We study Nielsen complexity and Fubini-Study complexity for a class of exactly solvable one dimensional spin systems. Our examples include the transverse XY spin chain and its natu…

cond-mat.stat-mech2016

Information Geometry in Time Dependent Quantum Systems and the Geometric Phase

Anshuman Dey, Suvankar Paul, Pratim Roy +1

We study information theoretic geometry in time dependent quantum mechanical systems. First, we discuss global properties of the parameter manifold for two level systems exemplifie…

cond-mat.stat-mech2015

Information Geometry and the Renormalization Group

Reevu Maity, Subhash Mahapatra, Tapobrata Sarkar

Information theoretic geometry near critical points in classical and quantum systems is well understood for exactly solvable systems. Here we show that renormalization group flow e…

cond-mat.stat-mech2012★ 41 cited

Geodesics in Information Geometry : Classical and Quantum Phase Transitions

Prashant Kumar, Subhash Mahapatra, Prabwal Phukon +1

We study geodesics on the parameter manifold, for systems exhibiting second order classical and quantum phase transitions. The coupled non-linear geodesic equations are solved nume…

cond-mat.stat-mech2012★ 43 cited

Information Geometry and Quantum Phase Transitions in the Dicke Model

Anshuman Dey, Subhash Mahapatra, Pratim Roy +1

We study information geometry of the Dicke model, in the thermodynamic limit. The scalar curvature of the Riemannian metric tensor induced on the parameter space of the model i…

cond-mat.stat-mech2011

Directed Random Walks on Colored, Periodic Lattices: A Gauge Theoretic Approach

Subhash Mahapatra, Prabwal Phukon, Tapobrata Sarkar

We define a random walk problem which admits analytic results, on a class of infinite periodic lattices which are directed and colored. Our approach is motivated from the fact that…