Constructs large silting mutation in extriangulated categories admitting set-indexed (co)products and derives mutation theories for n-cosilting complexes over any ring plus infinite-dimensional n-(co)tilting modules over rings of finite global dimension.
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2 Pith papers cite this work. Polarity classification is still indexing.
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math.RT 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Classifies torsion pairs via cosilting subsets in the Ziegler spectrum, reformulates as infinite τ-tilting theory, and proves results on generic bricks for tame algebras and algebras with defined Krull-Gabriel dimension.
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Large silting mutation in extriangulated categories
Constructs large silting mutation in extriangulated categories admitting set-indexed (co)products and derives mutation theories for n-cosilting complexes over any ring plus infinite-dimensional n-(co)tilting modules over rings of finite global dimension.
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Infinite $\tau$-tilting theory
Classifies torsion pairs via cosilting subsets in the Ziegler spectrum, reformulates as infinite τ-tilting theory, and proves results on generic bricks for tame algebras and algebras with defined Krull-Gabriel dimension.