Every finite-dimensional irreducible representation of a (classical)
affine Lie algebra has quantum analogues, but these are generally ’larger’ than
their classical counterparts. Among the quantum analogues of a particular
classical representation, some (usually one) are ’minimal’ in a certain precise
sense. This paper studies the structure of these minimal representations when
the underlying finite-dimensional Lie algebra is of rank 2. We also compute
their q-characters in some cases.
Diğer ID | JA59BM65MB |
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Bölüm | Makaleler |
Yazarlar | |
Yayımlanma Tarihi | 1 Haziran 2007 |
Yayımlandığı Sayı | Yıl 2007 Cilt: 1 Sayı: 1 |