Morse Type Theories with Differential Graded Coefficients - Workshop on Conservative Dynamics and Symplectic Geometry
Explore Morse type theories with differential graded coefficients in this advanced mathematics lecture. Gain insights into Conservative Dynamics and Symplectic Geometry from expert Mihai Damian.
Mirror Symmetry for Hyperkahler Manifolds
Explore mirror symmetry in hyperkähler manifolds, delving into complex geometric structures and their dual counterparts in string theory.
Moduli of G-bundles as a Quotient by the Gauge Group - Talk 6
Delve into complex geometric theory of holomorphic G-bundles, exploring connections, gauge transformations, and symplectic quotients through the Kempf-Ness Theorem and Yang-Mills functional analysis.
The Liouville Current and Complex Structures for Hitchin Representations - F. Labourie
Explore Hitchin representations, Liouville currents, and complex structures in this advanced mathematics lecture, covering theorems, symplectic manifolds, and modular space vibrations.
Structure-Preserving Model Order Reduction of Hamiltonian Systems
Explore structure-preserving model order reduction for Hamiltonian systems, focusing on symplectic geometry and reduced basis algorithms. Learn about extensions to nonlinear problems and applications in plasma physics.
Homological Mirror Symmetry - Non-Holomorphic Deformations of Landau-Ginzburg
Explore non-holomorphic deformations of Landau-Ginzburg models, examining derived moduli spaces, Frobenius manifold structures, and Gromov-Witten invariants in symplectic geometry.
Toda Lattice, Billiards & the Viterbo Conjecture
Exploração da relação entre o reticulado de Toda, bilhares e a conjectura de Viterbo, com foco em sistemas integráveis e transformações simpléticas de produtos lagrangianos.
Wald's Covariant Phase Space Formalism - Lecture 3
Explore Wald's covariant phase space formalism in gravitational physics, focusing on advanced concepts and applications in compact object studies and general relativity.
Wald's Covariant Phase Space Formalism - Lecture 4
Explore Wald's covariant phase space formalism in gravitational physics, focusing on its applications to compact objects and implications for testing general relativity in strong-field regimes.
Wald's Covariant Phase Space Formalism - Lecture 1
Explore Wald's Covariant Phase Space Formalism in gravitational physics, focusing on theoretical foundations and applications to compact objects and strong-field regimes of general relativity.
Wald's Covariant Phase Space Formalism - Lecture 2
Explore Wald's covariant phase space formalism in gravitational physics, focusing on advanced concepts and applications in compact object studies and general relativity.
Manin Pairs and Moment Maps Revisited
Explore advanced concepts in Hamiltonian geometry, focusing on Manin pairs and moment maps, with insights from University of Toronto's Eckhard Meinrenken.
Wald's Covariant Phase Space Formalism - Lecture 5
Explore Wald's covariant phase space formalism in gravitational physics, focusing on its applications to compact objects and implications for testing general relativity in strong-field regimes.
Singular Vortex Configurations and Coadjoint Orbits
Explore singular vortex configurations in 2D fluid dynamics, focusing on coadjoint orbits of area-preserving diffeomorphisms and their relation to vortex loops and dipoles.
An Introduction to the BV-BFV Program - Part 3
Explore advanced concepts in mathematical physics with Pavel Mnev's in-depth lecture on the BV-BFV program, focusing on its applications and theoretical foundations.
An Introduction to the BV-BFV Program - Part 2
Explore the BV-BFV program's foundations and applications in quantum field theory, focusing on key concepts and mathematical frameworks.
An Introduction to the BV-BFV Program - Part 1
Explore the BV-BFV program's foundations, including BV action, BRST operator, quantization, and Poisson brackets in this comprehensive lecture by Pavel Mnev.
Gelfand-Cetlin Analogues in Integrable Systems
Explore Gelfand-Cetlin analogues in integrable systems with Lisa Jeffrey, delving into advanced mathematical concepts and their applications in toric topology.
Lifting Torus Actions to Integrable Systems
Explore the mathematical concept of lifting torus actions to integrable systems, delving into advanced topics in Hamiltonian geometry and dynamical systems.
Which Physical Systems Can Be Quantized?
Explore quantum mechanics applications in physical systems, focusing on Hamiltonian geometry and quantization techniques for various phenomena in mathematical physics.
Hamiltonian Systems and Dubrovin-Frobenius Manifolds - Lecture 2
Explore Hamiltonian systems and Dubrovin–Frobenius manifolds in this advanced mathematics lecture, part of the TRSalento 2022 school series.