Speaker
Goran Trupčević
(University of Zagreb Faculty of Teacher Education)
Description
M.Primc and T.Šikić have described a combinatorial spanning set for a standard module for the affine Lie algebra of the type $C_\ell^{(1)}$ and have conjectured that this set is linearly independent. We will prove linear independence for certain classes of these modules by establishing a connection with combinatorial bases of Feigin-Stoyanovsky's type subspace of standard modules for the affine Lie algebra of the type $C_{2\ell}^{(1)}$.
Primary authors
Prof.
Mirko Primc
(University of Zagreb Faculty of Science)
Goran Trupčević
(University of Zagreb Faculty of Teacher Education)