Results 91 to 100 of about 5,399,954 (113)
Modification of Premises for the Black Hole Information Paradox Caused by Topological Constraints in the Event Horizon Vicinity. [PDF]
Jacak JE.
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Median geometry for spaces with measured walls and for groups. [PDF]
Chatterji I, Druţu C.
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Holonomy of the Planar Brownian Motion in a Poisson Punctured Plane. [PDF]
Sauzedde I.
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Computing the alpha complex using dual active set quadratic programming. [PDF]
Carlsson E, Carlsson J.
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Artin braid groups and homotopy groups
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, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Stephen Humphries
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Examples of Large Centralizers in the Artin Braid Groups
Geometriae Dedicata, 2004N. 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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ARTIN COVERS OF THE BRAID GROUPS
Computation of fundamental groups of Galois covers recently led to the construction and analysis of Coxeter covers of the symmetric groups [L. H. Rowen, M. Teicher and U. Vishne, Coxeter covers of the symmetric groups, J. Group Theory8 (2005) 139–169]. In this paper we consider analog covers of Artin's braid groups, and completely describe the induced ...
Amram, Meirav +2 more
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Torsion in the quotient group of the Artin-Brieskorn braid group and regular springer numbers
Functional Analysis and Its Applications, 1996Let \(W\) be a finite Coxeter group acting on the complex vector space \(V\) and denote by \(Y\) the complement of the set of fixed points of elements of \(W\). Then the fundamental group of \(Y\) is the generalized Artin-Brieskorn braid group \(B(W)\) [\textit{E. Brieskorn}, Invent. Math. 12, 57-61 (1971; Zbl 0204.56502)]. We obtain an action of \(W\)
O V Shvartsman
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Conjugacy problem for braid groups and Garside groups [PDF]
We present a new algorithm to solve the conjugacy problem in Artin braid groups, which is faster than the one presented by Birman, Ko and Lee. This algorithm can be applied not only to braid groups, but to all Garside groups (which include finite type ...
Juan Gonzalez-Meneses, Nuno Franco
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