sigma07-068. 220KB Jun 04 2011 12:10:05 AM
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A type of tridiagonal pair is considered, said to be mild of q-Serre type.It is shown that these tridiagonal pairs induce the structure of a quantum affine algebra U q ( sl 2
For the one-dimensional totally asymmetric K -exclusion process, which does not have explicit invariant measures, a strong hydrodynamic limit was established in [ 37 ] , starting
As explained in [ 8 ], in the extreme infra-red the effective field theory of a Seiberg–Witten theory is given by the low energy dynamics of an M theory five-brane wrapped on a
This paper presents an explicit form of the action of the intertwining operator on polynomials by use of harmonic and Jacobi polynomials.. It is the symmetry group of the regular 2
Both algebras are presented by generators and relations, the first has a representation by q -difference operators on the space of symmetric Laurent polynomials in z and the second
To justify the study of the dynamic of prolongations of flows, we consider the Lie algebra χ ( R n ) of vector fields on R n endowed with the weak topology, which is the topology of
There are basically three important families of polynomials associated with the root system of type A, namely, the Jack type polynomials, the Laguerre polynomials, and the MP
This paper builds on the previous paper by the author, where a relationship between Zhedanov’s algebra AW (3) and the double affine Hecke algebra (DAHA) corre- sponding to