辫子群，纽结理论及统计力学 二BRAID GROUP, KNOT THEORY AND STATISTICAL MECHANICS II
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作者： C.N.YANG，M.L.GE著
出 版 社： Aspen Publishers
出版时间： 2001-12-1字数：版次： 1页数： 467印刷时间：开本：印次： 1纸张： 胶版纸I S B N ： 981021524包装： 精装内容简介
It has been four years since the publication in 1989 of the previous volumebearing the same title as the present one. An enormous amount of work hasbeen done in the meantime. We hope the present volume will provide a sum-mary of some of these works which are still progressing in several directions.
目录
Foreword
On the Combinatorics of Vassiliev Invariants
J. S. Birman
Solvable Models, Link Invariants and Their Applications
to Physics
T. Deguchi, M. Wadati
The Yang-Baxter Symmetry in Field Theory
H.J. De Vega
Quantum Symmetry in Conformal Field Theory by ttamiltonian
Methods
L. D. Faddeev
Yang-Baxterization and Algebraic Structures
M. L. Ge, K. Xue, Y. S. Wu
Introduction to the Yang-Baxter Equation
M. Jimbo
Notes on Subfactors and Statistical Mechanics
V. F. R. Jones
Polynomial Invariants in Knot Theory
L. H. Kanffman
Spin Networks, Topology and Discrete Physics
L. H . Kauffman
Tunnel Numbers of Knots and Jones-Witten Invariants
T. Kohno
Symmetry Approach to Solvable Lattice Models
T. Miwa
Algebras of Loops on surfaces,Algebras of Knots,and Quantization
v.G.Turaev
Quantum Field Theory and the Jones Polynomial
E.Witten
Knot Invariants and statistical mechanices:A Physicist`sPerspective
F.Y.Wu
