The Eilenberg-Watts Theorem and Morita Theory for C*-Categories
Explore the Eilenberg-Watts theorem and Morita theory in the context of C*-categories, delving into advanced mathematical concepts and their applications in functional analysis.
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.
Ambidexterity in Topology and Algebra - Lecture 4
Explore ambidexterity in topology and algebra, focusing on duality phenomena and classification problems in tensor-triangulated categories. Gain insights into advanced mathematical concepts.
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.
The Zappa–Szép Product of a Fell Bundle by a Groupoid
Explore advanced mathematical concepts in operator algebras, focusing on the Zappa–Szép product of a Fell bundle by a groupoid, presented by Anna Duwenig from KU Leuven.
Groupoids in Analysis and Algebra
Explore the role of groupoids in analysis and algebra, examining their applications and significance in operator algebras and related mathematical fields.
Hyperkähler Varieties from CY2 Categories
Explore hyperkähler varieties derived from CY2 categories, delving into advanced mathematical concepts and their applications in algebraic geometry.
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.
Marcello Bernardara - Semiorthogonal Decompositions as Markings and Autoequivalences
Explore semiorthogonal decompositions as markings and their role in lifting autoequivalences between triangulated categories, with applications to rational surfaces and non-commutative examples.
On Categorification of GKZ Hypergeometric Systems - Work in Progress
Explore the categorification of GKZ hypergeometric systems and its connection to local toric mirror symmetry through isotrivial families of triangulated categories.
Homological Mirror Symmetry - Recent Developments and Future Directions
Explore recent advancements in Homological Mirror Symmetry, surveying new results and opening avenues for future development and collaboration in this transformative mathematical field.
Homological Mirror Symmetry - Recent Developments and Future Directions
Survey of recent developments in Homological Mirror Symmetry, exploring new results and future directions. Part of a conference celebrating Jeffrey Fuqua's contributions to Mathematics.
Homological Mirror Symmetry: Recent Developments and Future Directions
Explore recent developments in Homological Mirror Symmetry with Constantin Teleman. Survey new results and discover potential directions for future research and collaboration.
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.
Homological Mirror Symmetry - Recent Developments and Future Directions
Explore recent advancements in Homological Mirror Symmetry, surveying new results and opening avenues for future development and collaboration in this transformative field of mathematics.
Homological Mirror Symmetry - Recent Developments and Future Directions
Survey of recent developments in Homological Mirror Symmetry, exploring new results and future directions. Part of a conference honoring Jeffrey Fuqua's contributions to mathematics.