Cohomological Hall Algebras, Nekrasov Instantons, and Coulomb Branches
Explore advanced mathematical concepts in gauge theory, including Cohomological Hall algebras, Nekrasov instantons, and their connections to geometric representation theory and 3D Calabi-Yau manifolds.
Twisted Homology and Twisted Simplical Groups - Another Approach to Quantum Topology
Explore twisted homology and simplicial groups as alternative approaches to quantum topology, delving into advanced mathematical concepts and their applications.
Simplified Khovanov Rozansky Calculus
Explore simplified Khovanov Rozansky calculus with Andrey Morozov, delving into advanced quantum topology concepts and their applications in mathematical physics.
On a High Dimensional Generalization of Seifert Fibrations
Explore high-dimensional generalizations of Seifert fibrations, extending classical concepts to modern topological structures and manifolds.
3 Dimensional HQFTs
Explore 3-dimensional Homotopy Quantum Field Theories with Alexis Virelizier, delving into advanced mathematical concepts and their applications in quantum topology.
Re Normalized TQFTs
Explore re-normalized Topological Quantum Field Theories with Nathan Geer, delving into advanced concepts in quantum topology and mathematical physics.
The Thurston Norm of 3-Manifolds with a 2-Generator Fundamental Group
Explore the Thurston norm in 3-manifolds with 2-generator fundamental groups, delving into advanced concepts in quantum topology and geometric group theory.
Quantum Racah Matrices and Evolution of Knots
Explore quantum Racah matrices and their role in knot evolution, delving into advanced concepts in quantum topology and mathematical physics.
The Kashaev Invariant, Nahm Sums and Modularity
Explore the Kashaev invariant, Nahm sums, and modularity in quantum topology, delving into advanced mathematical concepts and their applications.
Triangular Decomposition of Skein Algebras and Quantum Teichmuuller Spaces
Explore triangular decomposition of skein algebras and quantum Teichmuller spaces in this advanced mathematical lecture by Thang Le, delving into complex topological concepts.
E. Fominykh - Special Spines with Three 2-Components
Explore special spines with three 2-components in topology, focusing on their unique properties and applications in quantum theory and geometric structures.
A. Slepcov - Quantum Invariants of Knots and Their Properties
Explore quantum invariants of knots, their properties, and applications in topology. Gain insights into advanced mathematical concepts and their relevance in quantum theory.
Ph. Korablev - Yang-Baxter Operators and Invariants of Links
Explore Yang-Baxter operators and their applications in link invariants, delving into quantum topology concepts and mathematical techniques for analyzing knot structures.
On Complexity of Virtual Manifolds
Explore virtual manifolds' complexity, focusing on theoretical aspects and mathematical implications in quantum topology research.
Dijkgraaf-Witten Invariants Over Z2 for Twice Orientable Seifert Manifolds
Explore Dijkgraaf-Witten invariants over Z2 for twice orientable Seifert manifolds, delving into advanced concepts in quantum topology and manifold theory.
Matching Groups and Gliding Systems
Explore matching groups and gliding systems in topology, delving into advanced mathematical concepts and their applications in quantum mechanics and related fields.
Complexity of Virtual Manifolds
Explore the intricacies of virtual manifolds and their complexity in this in-depth lecture by E. Fominykh, delving into advanced concepts in quantum topology.
The Basics of TQFT
Explore the fundamental principles of Topological Quantum Field Theory (TQFT) in this comprehensive lecture, covering key concepts and applications in quantum topology.
V. Tarkaev - Construction of the Khovanov Homology
Explore the construction of Khovanov homology, a powerful invariant in knot theory, and its applications in quantum topology and low-dimensional manifolds.
Quantum Toric Geometry, Generalized Geometries & O-Minimality Conference
Explore advanced mathematical concepts in quantum toric geometry, generalized geometries, and o-minimality with expert Carlos A. Ruiz from UNAM in this conference presentation.
Quantum Toric Geometry and Tame Geometry via Motivic Rings I
Explore the connection between quantum toric manifolds and tame geometry through Hodge number computations of LVM manifolds, providing insights for future research in non-commutative geometry.