Title of article :
Perfect crystals for
Author/Authors :
M. Kashiwara، نويسنده , , K.C. Misra، نويسنده , , M. Okado، نويسنده , , D. Yamada، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2007
Pages :
32
From page :
392
To page :
423
Abstract :
A perfect crystal of any level is constructed for the Kirillov–Reshetikhin module of corresponding to the middle vertex of the Dynkin diagram. The actions of Kashiwara operators are given explicitly. It is also shown that this family of perfect crystals is coherent. A uniqueness problem solved in this paper can be applied to other quantum affine algebras.
Keywords :
quantum affine algebra , crystal bases , Combinatorial representation theory
Journal title :
Journal of Algebra
Serial Year :
2007
Journal title :
Journal of Algebra
Record number :
698329
Link To Document :
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