Tilting-connected symmetric algebras

Abstract

The notion of silting mutation was introduced by Iyama and the author. In this paper we mainly study silting mutation for self-injective algebras and prove that any representation-finite symmetric algebra is tilting-connected. Moreover we give some sufficient conditions for a Bongartz-type Lemma to hold for silting objects.

17 pages

References in corpus (1)

• Mutating Brauer trees

Cited by in corpus (2)

• Mutating Brauer trees
• On mutations of selfinjective quivers with potential