Results 31 to 40 of about 846,338 (367)
Entanglement Entropy in the Ising Model with Topological Defects. [PDF]
Entanglement entropy (EE) contains signatures of many universal properties of conformal field theories (CFTs), especially in the presence of boundaries or defects.
A. Roy, H. Saleur
semanticscholar +1 more source
Topological entropy for impulsive differential equations
A positive topological entropy is examined for impulsive differential equations via the associated Poincaré translation operators on compact subsets of Euclidean spaces and, in particular, on tori.
Jan Andres
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Entropy of foliations with leafwise Finsler structure [PDF]
We extend the notion of the geometric entropy of foliation to foliated manifolds equipped with leafwise Finsler structure. We study the relation between the geometric entropy and the topological entropy of the holonomy pseudogroup. The case of a foliated
Ilona Michalik, Szymon Walczak
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In this paper we consider the metric entropies of the maps of an iterated function system deduced from a black hole which are known the Bekenstein–Hawking entropies and its subleading corrections.
Christian Corda +3 more
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Hausdorff Dimension and Topological Entropies of a Solenoid
The purpose of this paper is to elucidate the interrelations between three essentially different concepts: solenoids, topological entropy, and Hausdorff dimension.
Andrzej Biś, Agnieszka Namiecińska
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: A concept of entropy production associated with continuous topological evolution is deduced (without statistics) from the fact that Cartan-Hilbert 1-form of Action defines a non-equilibrium symplectic system of Pfaff Topological dimension 2n+2.
Robert M. Kiehn
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Stable sets and mean Li-Yorke chaos in positive entropy systems [PDF]
It is shown that in a topological dynamical system with positive entropy, there is a measure-theoretically "rather big" set such that a multivariant version of mean Li-Yorke chaos happens on the closure of the stable or unstable set of any point from the
Huang, Wen, Li, Jian, Ye, Xiangdong
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Thermalization of Topological Entropy after a Quantum Quench [PDF]
In two spatial dimensions, topological order is robust for static deformations at zero temperature, while it is fragile at any finite temperature. How robust is topological order after a quantum quench?
Fan, Heng, Hamma, Alioscia, Zeng, Yu
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Entropy dimension of shifts of finite type on free groups
This paper considers the topological degree of G-shifts of finite type for the case where G is a finitely generated free group. Topological degree is the logarithm of entropy dimension; that is, topological degree is a characterization for zero entropy ...
Jung-Chao Ban, Chih-Hung Chang
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Entanglement entropy of (3+1)D topological orders with excitations [PDF]
Excitations in (3+1)D topologically ordered phases have very rich structures. (3+1)D topological phases support both point-like and string-like excitations, and in particular the loop (closed string) excitations may admit knotted and linked structures ...
He, Huan +4 more
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