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Braided Symmetric Algebras of Simple $U_q(sl_2)$-Modules and Their Geometry
Braided Symmetric Algebras Simple $U_q(sl_2)$-Modules Their Geometry
2010/12/7
In the present paper we prove decomposition formulae for the braided symmetric powers of simple U q(sl2)-modules, natural quantum analogues of the classical symmetric powers of a module over a complex...
Rank Bounds for Design Matrices with Applications to Combinatorial Geometry and Locally Correctable Codes
Design Matrices Applications Combinatorial Geometry Locally Correctable Codes
2010/12/10
A (q, k, t)-design matrix is an m×n matrix whose pattern of zeros/non-zeros satisfies the
following design-like condition: each row has at most q non-zeros, each column has at least
k non-zeros and ...