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Weighted Projective Lines and Rational Surface Singularities

• Authors : Osamu Iyama; Michael Wemyss

Subjects: mathematics - representation theory; mathematics - commutative algebra; mathematics - algebraic geometry

• Source: Épijournal de Géométrie Algébrique, Vol Volume 3 (2020)

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Noncommutative enhancements of contractions

• Authors : Will Donovan; Michael Wemyss

Subjects: Derived category; Pure mathematics; Functor

• Source: Advances in Mathematics. 344:99-136

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Weighted Projective Lines and Rational Surface Singularities

• Authors : Michael Wemyss; Osamu Iyama

Subjects: Pure mathematics; Algebra and Number Theory; Rational surface

• Source: Épijournal de Géométrie Algébrique. 3

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Gopakumar--Vafa invariants do not determine flops

• Authors : Michael Wemyss; Gavin Brown

Subjects: High Energy Physics - Theory; Pure mathematics; Complex system

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Frobenius categories, Gorenstein algebras and rational surface singularities

• Authors : Martin Kalck; Osamu Iyama; Dong Yang

Subjects: Ring (mathematics); Pure mathematics; Algebra and Number Theory

• Source: Compositio Mathematica. 151:502-534

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Singular derived categories ofQ-factorial terminalizations and maximal modification algebras

• Authors : Osamu Iyama; Michael Wemyss

Subjects: Factorial; CM modules; General Mathematics

• Source: Iyama, O & Wemyss, M 2014, ' Singular derived categories of Q-factorial terminalizations and maximal modification algebras ', Advances in

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Noncommutative resolutions using syzygies

• Authors : Yuji Yoshino; Osamu Iyama; Ryo Takahashi

Subjects: Pure mathematics; Mathematics::Commutative Algebra; Mathematics::Operator Algebras

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Contractions and deformations

• Authors : Will Donovan; Michael Wemyss

Subjects: Pure mathematics; Functor; General Mathematics

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Maximal modifications and Auslander–Reiten duality for non-isolated singularities

• Authors : Michael Wemyss; Osamu Iyama

Subjects: Endomorphism; General Mathematics; Tilting theory

• Source: Iyama, O & Wemyss, M 2014, ' Maximal Modifications and Auslander-Reiten Duality for Non-isolated Singularities ', Inventiones mathematicae, vol. 197, pp. 521-586 .

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Reconstruction algebras of type D (I)

• Authors : Michael Wemyss

Subjects: Pure mathematics; Algebra and Number Theory; CM modules

• Source: Wemyss, M 2012, ' Reconstruction algebras of type D (I) ', Journal of Algebra, vol. 356, no. 1, pp. 158-194 . https://doi.org/10.1016/j.jalgebra.2012.01.019

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