Category O for Rational Cherednik Algebras H_{t,c}(GL_2(F_p),h) in Characteristic p

Abstract

In this paper we describe the characters of irreducible objects in category O for the rational Cherednik algebra associated to GL_2(F_p) over an algebraically closed field of positive characteristic p, for any value of the parameter t and generic value of the parameter c.

References in corpus (2)

• Representations of Rational Cherednik Algebras in Positive Characteristic
• Towards a combinatorial representation theory for the rational Cherednik algebra of type G(r,p,n)

Cited by in corpus (3)

• Representations of rational Cherednik algebras of G(m,r,n) in positive characteristic
• Drinfeld Hecke algebras for symmetric groups in positive characteristic
• Group-twisted Alexander-Whitney and Eilenberg-Zilber maps