Results 61 to 70 of about 104 (85)

Explanation of [Formula: see text] fractional quantum Hall state in bilayer graphene. [PDF]

Proc Math Phys Eng Sci, 2016
Jacak J, Jacak L.
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On representations of Artin's braid group.

Michigan Mathematical Journal, 1978
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Results on the singular extension of Artin groups and virtual braid groups

, 2020
This thesis offers to study two objects related to singular braid monoids, the desingularization map and the family of Vassiliev invariants, in the respective framework of the singular Artin monoids and the singular virtual braid monoids. In the first chapter, we recall the definitions of these two objects in their original setting, namely the setting ...
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Modification of Premises for the Black Hole Information Paradox Caused by Topological Constraints in the Event Horizon Vicinity. [PDF]

Entropy (Basel)
Jacak JE.
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Median geometry for spaces with measured walls and for groups. [PDF]

Math Ann
Chatterji I, Druţu C.
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Holonomy of the Planar Brownian Motion in a Poisson Punctured Plane. [PDF]

Commun Math Phys
Sauzedde I.
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Computing the alpha complex using dual active set quadratic programming. [PDF]

Sci Rep
Carlsson E, Carlsson J.
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Artin braid groups and homotopy groups

Proceedings of the London Mathematical Society, 2009
We study the Brunnian subgroups and the boundary Brunnian subgroups of the Artin braid groups. The general higher homotopy groups of the sphere are given by mirror symmetric elements in the quotient groups of the Artin braid groups modulo the boundary Brunnian braids, as well as given as a summand of the center of the quotient groups of Artin pure ...
Jie Wu
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Finite Hurwitz braid group actions for Artin groups

Israel Journal of Mathematics, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Stephen Humphries, Humphries Stephen P
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Examples of Large Centralizers in the Artin Braid Groups

Geometriae Dedicata, 2004
N. Franco and J. González-Meneses made the following conjecture: The normalizer of an element of the Artin braid group \(B_n\) on \(n\) strings is generated by no more than \(n-1\) elements. The `normalizer' of an element of a group is defined as the subgroup of all elements commuting with it; this subgroup is often also called the `centralizer' of the
Nikolai V Ivanov
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