Duality and Stratification in Commutative Algebra - Lecture 2
Explore duality and stratification in commutative algebra, focusing on derived categories, triangulated structures, and connections to algebraic topology and representation theory.
Localisation in Homotopy Theory by Abhinandan Das
Explore localization techniques in homotopy theory, focusing on applications and implications for understanding topological spaces and their properties.
Duality and Stratification in Commutative Algebra by Srikanth B. Iyengar
Explore duality and stratification in commutative algebra, focusing on derived categories, triangulated structures, and connections to algebraic topology and representation theory.
Duality and Stratification in Commutative Algebra - Lecture 4
Explore duality and stratification in commutative algebra, focusing on derived categories, Grothendieck duality, and connections to algebraic topology and representation theory.
Duality and Stratification in Commutative Algebra - Lecture 3
Explore duality and stratification in commutative algebra, focusing on derived categories, Grothendieck duality, and connections to algebraic topology and representation theory.
Residues and Trace Maps in Grothendieck Duality - Lecture 4
Explore residues and trace maps in Grothendieck Duality, advancing understanding of algebraic geometry and commutative algebra concepts within the broader context of dualities in topology and algebra.
Ambidexterity III by Neil Strickland
Explore advanced concepts in algebraic topology, focusing on ambidexterity and its applications in duality phenomena within tensor-triangulated categories.
João Lourenço- Towards Bezrukavnikov via P-adic Central Sheaves
Explore advancements in algebraic geometry, focusing on Bezrukavnikov's equivalence and p-adic central sheaves in the Witt vector affine flag variety, building on Kazhdan-Lusztig's work.
Brauer Groups, Twisted Derived Categories, and Hodge Theory
Explore recent developments in Brauer group theory, examining the period-index problem through derived categories, Hodge theory, and enumerative geometry methods.
Dispatches from the Ends of the Stability Manifold - Part I
Explore noncommutative minimal model program, stability manifolds, and multi-scale decompositions in triangulated categories. Discover connections to moduli spaces and implications for semistable object classification.
Equivariant Lagrangian Correspondences and Applications
Explore equivariant Lagrangian correspondences and their applications in mathematics, focusing on advanced concepts and theoretical frameworks.
On Deformations Over Non-Commutative Base
Explore deformations over non-commutative base with Professor Yujiro Kawamata, delving into advanced mathematical concepts and their applications in algebraic geometry.
Dispatches from the Ends of the Stability Manifold - Lecture 1
Explore Bridgeland stability conditions and their role in homological structures. Delve into noncommutative minimal model programs and their applications in algebraic geometry.
Dispatches from the Ends of the Stability Manifold - Lecture 4
Explore advanced concepts in algebraic geometry, including stability conditions, noncommutative minimal model programs, and multi-scale decompositions. Delve into cutting-edge research on augmented stability conditions.
Dispatches from the Ends of the Stability Manifold - Lecture 3
Explore advanced concepts in algebraic geometry, including stability conditions, multi-scale decompositions, and the noncommutative minimal model program. Gain insights into cutting-edge research.
Dispatches from the Ends of the Stability Manifold - Lecture 2
Explore noncommutative minimal model program, multi-scale decompositions, and augmented stability conditions in triangulated categories. Delve into cutting-edge research in algebraic geometry and homological algebra.
Stable Envelopes from 2D Mirror Symmetry
Explore stable envelopes through 2D mirror symmetry, connecting equivariant K-theory and Fukaya categories in Coulomb branches. Gain insights into homological mirror symmetry predictions.
Derived Deformation Theory - Lecture 2
Explore advanced concepts in derived deformation theory, building on previous knowledge and delving into complex mathematical principles.
Derived Categories of Permutahedral Varieties Through Matroids
Explore derived categories of permutahedral varieties using matroid theory, uncovering connections between algebraic geometry and combinatorics.
Introduction to Koszul Duality - Part 2
Explore advanced concepts of Koszul duality, building on previous knowledge and delving into complex mathematical theories and applications.
Structure of Equivariant Derived Categories - ICBS 2024
Explore equivariant derived categories, their structure theorems, and applications to GIT quotients and hidden symmetries in algebraic geometry.