
Explore high-dimensional generalizations of Seifert fibrations, extending classical concepts to modern topological structures and manifolds.

Explore the Thurston norm in 3-manifolds with 2-generator fundamental groups, delving into advanced concepts in quantum topology and geometric group theory.

Explore the construction of Khovanov homology, a powerful invariant in knot theory, and its applications in quantum topology and low-dimensional manifolds.

Explore T-duality's mathematical framework, focusing on symmetries between quantum field theories and its application to torus actions with fixed points using elliptic tangent bundles.

Explore T-duality's mathematical history, successes, and challenges, focusing on a new differential geometric approach to log-geometry for handling fixed points in torus actions.

Explore mathematical aspects of disordered topological insulators, focusing on 1D classification and the application of algebraic topology to quantum mechanical Hamiltonians.

Explore mathematical aspects of disordered topological insulators, focusing on 1D classification and the application of algebraic topology to quantum mechanical Hamiltonians.

Richard Kenyon explores the higher-rank dimer model, discussing GL(n) local systems, Kasteleyn operators, and n-multiwebs. He presents scaling limit results for SL(3) and their conformal invariance in this advanced mathematics talk.

Explore topological approaches in neuroscience, uncovering insights into brain structure and function through mathematical analysis.

Explore anomalies and generalized global symmetries in quantum field theory, delving into advanced concepts and their applications in theoretical physics.

Explore anomalies and generalized global symmetries in quantum field theory, covering fundamental concepts and their applications in modern theoretical physics.

Explore state sum homotopy quantum field theories with Alexis Virelizier, delving into advanced mathematical concepts and their applications in theoretical physics.

Explore advanced mathematical concepts including surjective submersions, bundle gerbes, group cohomology, and their applications in this in-depth lecture by Peter Bouwknegt.

Explore advanced mathematical concepts including surjective submersions, bundle gerbes, and group cohomology, with insights into their applications in theoretical physics.

Explore skein theoretic approaches to CFT correlators in this advanced physics lecture, delving into mathematical techniques for analyzing quantum field theories.

Explore the Kontsevich-Duflo theorem's application to differential graded manifolds, delving into advanced mathematical concepts and their implications in this field.

Explore the mathematical concept of lifting torus actions to integrable systems, delving into advanced topics in Hamiltonian geometry and dynamical systems.

Explore the intersection of topology, modular forms, and quantum field theories, uncovering connections between mathematical structures and physical phenomena.

Explore K-theoretic Donaldson invariants through path integral derivations, delving into advanced mathematical concepts and their applications in theoretical physics.

Explorez les métriques de Quillen et leurs applications dans cette conférence approfondie sur les cartes jaugées, les vortex et leurs moduli.

Explore quantization of moduli spaces through combinatorial methods and BV structures, focusing on flat connections in mathematical physics.