Dimer models and exceptional collections
classification
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keywords
algebracollectiondimerexceptionalassociatedbundlescollectionsconsisting
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We construct a full strong exceptional collection consisting of line bundles on any two-dimensional smooth toric weak Fano stack. The total endomorphism algebra of the resulting collection is isomorphic to the path algebra of a quiver with relations associated with a dimer model and a perfect matching on it.
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Higher hereditary algebras and toric Fano stacks of Picard number one or two
Classifies d-tilting line bundles on toric Fano stacks of Picard number 1 or 2 via upper sets in posets and establishes correspondences to d-representation infinite algebras of types à and Ãà with closure under d-APR tilts.
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