Combinatorial Quantization and BV Structures of Moduli of Flat Connections - Part 2
Explore quantisation of moduli spaces through combinatorial methods and BV structures, focusing on flat connections in mathematical physics.
Heun Connection Matrix from Liouville Conormal Blocks and Darboux Theorem
Explore the Heun connection matrix, Liouville conormal blocks, and Darboux theorem in the context of quantizing moduli spaces.
The Emergent String Conjecture in Quantum Gravity
Explore the Emergent String Conjecture in quantum gravity, its origins, implications, and recent developments in theoretical physics and string theory.
Moduli Spaces of Local Systems in Algebraic Varieties
Delve into advanced mathematical concepts of local systems and Galois representations, exploring construction methods and parameter spaces in Betti, deRham, and l-adic settings.
Counting Points on Bun_G - Talk 35
Delve into advanced algebraic geometry as Matthew Emerton explores G-L trace formula for Bun_G, providing a detailed proof of Conjecture 8 from Lurie's earlier lectures.
Gap in Critical Exponent in Teichmuller Dynamics
Delve into advanced Teichmuller dynamics, exploring SL_2(R) actions on moduli spaces and the critical exponent properties of stabilizer subgroups in relation to lattice structures.
Quantum Symmetry via Quantum Geometry of Moduli Spaces
Explore quantum symmetry through moduli spaces of flat G-bundles, examining cluster Poisson structures and their quantization to uncover connections with quantum groups and representations.
Degeneration, Geometry and Duality in String Theory
Explore generalised T-dualities in string theory, focusing on type I' and IIA duality, SYZ interpretation of mirror symmetry, and geometric duals of strong-coupling phenomena.
Moduli Spaces of Flat Connections, BV Formalism and the Goldman-Turaev Lie Bialgebra
Explore moduli spaces of flat connections, BV formalism, and Goldman-Turaev Lie bialgebra in this advanced mathematical physics seminar.
The Moduli Space of Matroids - Lecture 1
Delve into advanced mathematical concepts exploring matroid theory, F1-geometry, and tropical schemes, focusing on Baker-Bowler's theory and its applications to Grassmannians and representation theory.
Moduli Spaces of Instantons and Integrable Systems - From Calogero-Moser to DELL Systems
Explore the intricate relationship between equivariant cohomology theories of instanton moduli spaces and integrable systems, focusing on Calogero-Moser, Ruijsennars-Schneider, and DELL systems.
Hopf Algebras in the Cohomology of A_g
Delve into advanced mathematical concepts exploring Hopf algebras and their role in cohomology of A_g, examining fundamental relationships in algebraic geometry and combinatorial physics.
Probing Moduli Space Cohomology Using Quantum Field Theory
Delve into advanced quantum field theory applications for analyzing moduli space cohomology, exploring mathematical connections between combinatorics and fundamental physics principles.