Quivers of finite mutation type and skew-symmetric matrices
Ahmet Seven

TL;DR
This paper investigates the structural properties of quivers with finite mutation types, providing a characterization linked to surface triangulations and introducing a new numerical invariant for their mutation classes.
Contribution
It offers a new characterization of finite mutation type quivers related to surface triangulations and introduces a novel numerical invariant for their mutation classes.
Findings
Characterization of finite mutation type quivers associated with surface triangulations
Introduction of a new numerical invariant for mutation classes
Structural properties of quivers with finite mutation types
Abstract
In this paper, we study structural properties of finite mutation type quivers. In particular, we obtain a characterization of finite mutation type quivers that are associated with triangulations of surfaces and give a new numerical invariant for their mutation classes.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Advanced Combinatorial Mathematics · Commutative Algebra and Its Applications
