Geometry of quiver Grassmannians of Kronecker type and canonical basis of cluster algebras

Mathematics – Representation Theory

Scientific paper

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21 pages

Scientific paper

We study quiver Grassmannians associated with indecomposable representations
of the Kronecker quiver. We find a cellular decomposition of them and we
compute their Betti numbers. As an application, we give a geometric realization
of the "canonical basis" of cluster algebras of Kronecker type (found by
Sherman and Zelevinsky) and of type $A_2^{(1)}$.

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