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- W2065884041 abstract "In a Borel subalgebra U(B) of the sl(2) loop algebra, we introduce a highest weight vector $Psi$. We call such a representation of U(B) that is generated by $Psi$ highest weight. We define a generalization of the Drinfeld polynomial for a finite-dimensional highest weight representation of U(B). We show that every finite-dimensional highest weight representation of the Borel subalgebra is irreducible if the evaluation parameters are distinct. We also discuss the necessary and sufficient conditions for a finite-dimensional highest weight representation of U(B) to be irreducible." @default.
- W2065884041 created "2016-06-24" @default.
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- W2065884041 date "2006-06-30" @default.
- W2065884041 modified "2023-09-27" @default.
- W2065884041 title "Generalized Drinfeld polynomials for highest weight vectors of the Borel subalgebra of the $sl_2$ loop algebra" @default.
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