A-Infinity Functor in Symplectic Geometry and Gauge Theory
Explore advanced concepts in Floer theory, focusing on representability of A-infinity functors in symplectic geometry and gauge theory applications.
Motivic Invariants of Moduli of Irregular Parabolic Higgs Bundles and Bundles
Explore motivic integration and its application to Donaldson-Thomas invariants in moduli stacks of semistable irregular parabolic Higgs bundles and connections on projective curves.
Prospects for Spectral Mirror Symmetry
Explore advanced Fukaya categories, spectral ring coefficients, and mirror symmetry in symplectic geometry. Delve into cutting-edge research on generalizing Lagrangian Floer theory.
Counting in Calabi-Yau Categories
Explore advanced concepts in homotopy cardinality, Calabi-Yau structures, and Hall algebras for pre-triangulated dg-categories, with applications to Legendrian knot theory.
Some Remarks on the Notion of Transition
Explore the concept of transition and its implications in various contexts. Gain insights into this fundamental yet complex idea.
An Update on SYZ Mirror Symmetry and Family Floer Theory
Explore Strominger-Yau-Zaslow approach to homological mirror symmetry, focusing on Lagrangian torus fibrations and Fukaya-Floer algebra construction for mirror symmetry in complex geometry.
Monomorphisms, Epimorphisms, and Isomorphisms
Explore monomorphisms, epimorphisms, and isomorphisms in category theory, understanding their definitions, properties, and relationships within mathematical structures.
Derived Deformation Theory - Lecture 2
Explore advanced concepts in derived deformation theory, building on previous knowledge and delving into complex mathematical principles.
How Algebraic is a Stable Model Category?
Explore the algebraic nature of stable model categories in this advanced mathematical discussion on chromatic homotopy and K-theory.
The Universal Property of Topological Hochschild Homology
Explore the universal property of topological Hochschild homology in this advanced mathematical lecture, delving into chromatic homotopy and K-theory concepts.
2-Categorical Constructions and Multiplicative Equivariant Barratt-Eccles Operad
Explore (2)-categorical constructions and multiplicative equivariant Barratt theories in this advanced mathematics conference talk by Angélica M. Osorno.
A Survey of Mackey and Green 2-Functors
Explore Mackey and Green 2-functors in mathematics through an expert survey, gaining insights into chromatic homotopy and K-theory concepts.
Equivalences in Higher Categories
Explore equivalences in higher categories, focusing on infinity categories, model structures, and quasicategories. Gain insights into mathematical concepts and theorems in this advanced mathematical discourse.
Operads and the Blob Complex in Topological Quantum Field Theory
Explorez la théorie des opérades et le complexe blob en TQFT, en examinant la résolution de barre opéradique et les catégories opéradiques unaires.
The Homomorphism Removal and Repackaging Construction
Explorez la construction de Koenig-Kuelshammer-Ovsienko dans un contexte catégorique, en examinant la suppression et le réemballage des homomorphismes dans les catégories exactes.
Equivariant Derived Category of a Reductive Group as a Categorical Center
Explore equivariant derived categories of reductive groups and their role as categorical centers in representation theory.
Various Incarnations of the Affine Hecke Category
Explorez les différentes incarnations de la catégorie de Hecke affine dans le cadre de la théorie des représentations quantiques.
Quantum Category O vs Affine Hecke Category - Lecture 1
Explore quantum category O and affine Hecke category in representation theory with Yale University's I. Losev at the Quantum Topobology Biennial.
Representation Theory for Categorical Symmetries in Quantum Field Theory
Explore representation theory for categorical symmetries in quantum field theory, focusing on advanced mathematical concepts and their applications.
Representation Theory for Categorical Symmetries in Quantum Field Theory
Explore categorical symmetries in quantum field theory, focusing on representation theory and its applications in advanced physics concepts.
Turaev-Viro-Barrett-Westbury State Sums with Defects
Explore Turaev-Viro-Barrett-Westbury state sums with defects in quantum field theory, presented by C. Meusburger from Friedrich-Alexander-Universität.