Bibliography Page 1 Bibliography In addition to the usual data each title contains one or more
code numbers indicating the particular fields the paper belongs to (eg, <K16>, knot groups; …

This book recounts the connections between multidimensional hypergeometric functions
and representation theory. In 1984, physicists Knizhnik and Zamolodchikov discovered a …

The workshop and seminars on “Invariants of knots and 3-manifolds” was held at Research
Institute for Mathematical Sciences, Kyoto University in September 2001. There were 25 …

Abstract Representations of the Iwahori–Hecke algebra of type An− 1 are equivalent to
representations of the braid group Bn for which the generators satisfy a certain quadratic …

The Lawrence-Krammer representation of the braid groups recently came to prominence
when it was shown to be faithful by myself and Krammer. It is an action of the braid group on …

We give a new definition of the knot invariant associated to the Lie algebra su N+ 1.
Knowing these for all N is equivalent to knowing the HOMFLY polynomial. Our definition …

We construct a 3-variable enrichment of the Lawrence-Krammer-Bigelow (LKB)
representation of the braid groups, which is the limit of a pro-nilpotent tower of …

In this paper we survey some work on representations of $ B_n $ given by the induced
action on a homology module of some space. One of these, called the Lawrence-Krammer …

Long and Moody give a method of constructing representations of the braid groups Bn. We
discuss some ways to generalize their construction. One of these gives representations of …

In many branches of mathematics, one encounters the question of how to reconstruct a
convex set from information on its vertices. This idea successfully emerged as the Krein …