On minimal disjoint degenerations of modules over tame path algebras

Mathematics – Representation Theory

Scientific paper

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33 pages, 2 figures, 2 tables

Scientific paper

We study minimal disjoint degenerations for representations of tame quivers. In particular, we prove that their codimensions are bounded by 2. Therefore a quiver is Dynkin resp. Euclidean resp. wild iff the codimensions are 1 resp. bounded by 2 resp. unbounded. We explain also that for tame quivers the complete classification of all minimal disjoint degenerations is a finite problem that can be solved with the help of a computer.

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