Derived Langlands III: PSH algebras and their numerical invariants

Abstract

This sequel to Derived Langlands II studies some PSH algebras and their numerical invariants, which generalise the epsilon factors of the local Langlands Programme. It also describes a conjectural Hopf algebra structure on the sum of the hyperHecke algebras of products of the general linear groups over a $p$-adic local field or a finite field.

References in corpus (1)

• Kirillov models and the Breuil-Schneider conjecture for GL_2(F)

Cited by in corpus (4)

• Derived Langlands IV:Notes on ${\mathcal{M}}_c(G)$-induced representations
• Derived Langlands VI: Monomial resolutions and $2$-variable L-functions
• Derived Langlands V:The simplicial and Hopflike categories
• Derived Langlands VIII: Local GLn