Boundedness criteria for real quivers of rank 3
Roger Casals, Kenton Ke

TL;DR
This paper characterizes when mutation classes of rank 3 quivers with real weights are bounded, providing a clear criterion for their boundedness in the context of quiver mutation theory.
Contribution
It offers the first complete characterization of bounded mutation classes for real quivers of rank 3, advancing understanding in quiver mutation classification.
Findings
Provides a criterion for boundedness of rank 3 real quivers
Classifies bounded mutation classes for these quivers
Enhances understanding of mutation dynamics in weighted quivers
Abstract
We study the boundedness of a mutation class for quivers with real weights. The main result is a characterization of bounded mutation classes for real quivers of rank 3.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Advanced Operator Algebra Research · Commutative Algebra and Its Applications
