Constructs categorical Lusztig cycles and duals as simple-minded and silting collections in global sections of sheaves from weaves, showing they tilt under mutations.
[CW24] Roger Casals and Daping Weng
2 Pith papers cite this work. Polarity classification is still indexing.
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Weighted cycles on weaves form a Laurent polynomial algebra related to cluster variables with compatible mutations.
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Categorical Lusztig cycles and weave schobers
Constructs categorical Lusztig cycles and duals as simple-minded and silting collections in global sections of sheaves from weaves, showing they tilt under mutations.
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Weighted Cycles on Weaves
Weighted cycles on weaves form a Laurent polynomial algebra related to cluster variables with compatible mutations.