CATEGORICAL AND K-THEORETIC HALL ALGEBRAS FOR QUIVERS WITH POTENTIAL

K-Theoretic Hall Algebras of Quivers with Potential as Hopf Algebras

(2022) Tudor Pădurariu   INTERNATIONAL MATHEMATICS RESEARCH NOTICES

Equivariant Hodge theory and noncommutative geometry

(2021) Daniel Halpern-Leistner et al.   GEOMETRY & TOPOLOGY

K-theoretic Hall algebras, quantum groups and super quantum groups

(2021) M. Varagnolo et al.   Selecta Mathematica-New Series

Moduli stacks of semistable sheaves and representations of Ext–quivers

(2018) Yukinobu Toda   GEOMETRY & TOPOLOGY

The cohomological Hall algebra of a preprojective algebra

(2018) Yaping Yang et al.   PROCEEDINGS OF THE LONDON MATHEMATICAL SOCIETY

Moduli stacks of semistable sheaves and representations of Ext–quivers

(2018) Yukinobu Toda   GEOMETRY & TOPOLOGY

Cyclic Homology of Categories of Matrix Factorizations

(2017) Alexander I Efimov   INTERNATIONAL MATHEMATICS RESEARCH NOTICES

The Critical CoHA of a Quiver With Potential

(2017) Ben Davison   QUARTERLY JOURNAL OF MATHEMATICS

Variation of geometric invariant theory quotients and derived categories

(2016) Matthew Ballard et al.   JOURNAL FUR DIE REINE UND ANGEWANDTE MATHEMATIK

Coherent analogues of matrix factorizations and relative singularity categories

(2015) Alexander I. Efimov et al.   Algebra & Number Theory

The derived category of a GIT quotient

(2014) Daniel Halpern-Leistner   JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY

Matrix factorizations and singularity categories for stacks

(2013) Alexander Polishchuk et al.   ANNALES DE L INSTITUT FOURIER

The elliptic Hall algebra and the $K$ -theory of the Hilbert scheme of $\mathbb{A}^{2}$

(2013) Olivier Schiffmann et al.   DUKE MATHEMATICAL JOURNAL

The Shuffle Algebra Revisited

(2013) Andrei Negut   INTERNATIONAL MATHEMATICS RESEARCH NOTICES

A category of kernels for equivariant factorizations and its implications for Hodge theory

(2013) Matthew Ballard et al.   Publications Mathematiques de l IHES

Cohomological Hall algebra, exponential Hodge structures and motivic Donaldson–Thomas invariants

(2013) Maxim Kontsevich et al.   Communications in Number Theory and Physics

Equivalence of the Derived Category of a Variety with a Singularity Category

(2012) Mehmet Umut Isik   INTERNATIONAL MATHEMATICS RESEARCH NOTICES