A differential graded approach to the silting theorem
Zongzhen Xie, Dong Yang, Houjun Zhang

TL;DR
This paper offers a new proof of the silting theorem, extending classical tilting theory, by employing differential graded algebras to provide a different perspective on the result.
Contribution
It introduces a differential graded algebra approach to prove the silting theorem, offering an alternative to existing proofs.
Findings
New proof of the silting theorem using differential graded algebras
Extension of classical tilting theory results
Potential for broader applications in representation theory
Abstract
A silting theorem was established by Buan and Zhou as a generalisation of the classical tilting theorem of Brenner and Butler. In this paper, we give an alternative proof of the theorem by using differential graded algebras.
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Taxonomy
TopicsAdvanced Topics in Algebra · Algebraic structures and combinatorial models · Polynomial and algebraic computation
