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.
On Quantum Vortex Knots and Links
Explore quantum vortex knots and links in this advanced seminar, delving into cutting-edge research on quantum topology and its applications.
The Beautiful Interplay of Topology and Physics
Explore the fascinating connection between topology and physics, uncovering how mathematical concepts shape our understanding of the physical world.
Statistical Manifolds and F-Manifold Structure in Exponential Families
Explore statistical manifolds' F-manifold structure, connecting information geometry to Frobenius manifolds and revealing rich algebraic and geometrical properties.
Axion Insulators and Their Topological Invariants
Explore axion insulators and their topological invariants with Bernardo Uribe, delving into advanced concepts in noncommutative geometry and condensed matter physics.
Cyclic Cocycles and One-Loop Corrections of the Spectral Action
Explore cyclic cocycles and one-loop corrections in spectral action, delving into advanced concepts of noncommutative geometry and quantum field theory.
A q-Analogue of the Family of Poincaré Distributions on the Upper Half Plane
Explore q-analogues of Poincaré distributions on the upper half plane, delving into mathematical concepts and their applications in geometric analysis.
Arithmetic Quantum Unique Ergodicity for Hyperbolic Manifolds
Explore quantum unique ergodicity in hyperbolic manifolds, focusing on arithmetic aspects and their implications in mathematical physics and number theory.
Spectral Perturbation Formulae for Quenched Random Dynamics with Applications - Lecture
Explore spectral perturbation formulae for quenched random dynamics and their applications in this mathematical conference talk by Gary Froyland.
GKP Codes: A Rosetta Stone for Quantum Error Correction
Explore GKP Codes for fault-tolerant quantum computation, examining logical Clifford gates, complex elliptic curves, and geometric understanding of fault-tolerance. Discover connections between physics and modern mathematics.
Gauss-Bonnet Formula for Renormalized Area of Minimal Submanifolds in Poincaré-Einstein Spaces
Explore advanced geometric concepts in Gauss-Bonnet formula for renormalized area of minimal submanifolds in Poincaré-Einstein spaces. Delve into scattering theory, conformal invariants, and cutting-edge mathematical research.
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.
Random Matrix Theory Applications from Single to Many-Body Quantum Chaos - Class 2
Explore random matrix theory applications in quantum chaos, from single-particle to many-body systems, with insights from Thomas Guhr's advanced lecture series.
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.
Categorified Traces and Colored SL_2 Knot Homology
Explore categorified traces and colored SL_2 knot homology in quantum topology, focusing on representation theory applications.
From Representation Theory to Topology: There and Back Again
Explorez les liens fascinants entre la théorie des représentations et la topologie quantique dans cette conférence approfondie.
Aha and Eha in Quantum Topology Representation Theory
Explore representation theory in quantum topology with A. Negut from MIT, delving into Aha and Eha concepts during this insightful lecture.
Soergel Bimodules, Matrix Factorizations and Hilbert Schemes
Explore Soergel bimodules, matrix factorizations, and Hilbert schemes in quantum topology, focusing on representation theory applications.
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.