Titlebook: Braid Groups; Christian Kassel,Vladimir Turaev Textbook 2008 Springer-Verlag New York 2008 Burau.Garside.Homotopy.Iwahori-Hecke.Markov.Per

暴行

協(xié)議

,Lévy Processes and Their Characteristics,The principal aim of this chapter is to show that the braid groups have a natural total order.

Vertebra

canvass

,Other characterizations of the Lê cycles,We recall several basic notions from the theory of fibrations needed in the main text. For details, the reader is referred, for instance, to [FR84, Chap. 5].

切碎

Nucleins?uren – Struktur und FunktionWe briefly discuss a family of finite-dimensional quotients of the braid group algebras due to J. Murakami, J. Birman, and H. Wenzl. We also outline an interpretation of the Lawrence—Krammer—Bigelow representation of Section 3.5 in terms of representations of these algebras.

mutineer

Hartmut Follmann,Peter C. HeinrichWe give here a brief introduction to so-called left self-distributive sets, which are closely related to braid groups.

提升

幼兒

APNEA

An Order on the Braid Groups,The principal aim of this chapter is to show that the braid groups have a natural total order.

Mosaic

Presentations of SL2(Z) and PSL2(Z),Let . be the group of . matrices with entries in . and with determinant 1. The center of . is the group of order 2 generated by the scalar matrix ., where .. is the unit matrix. The quotient group.is called the modular group; it can be identified with the group of rational functions on . of the form ., where ., ., ., . are integers such that ..