Deformation Theory for Finite Cluster Complexes
Explore geometric relationships between cluster varieties and complexes, focusing on finite cluster types with universal coefficients and their connection to Hilbert schemes via torus actions.
Martina Lanini- Attractive Forests and Torus Actions
Explore quiver representations, torus actions on quiver Grassmannians, and their applications in algebraic geometry, focusing on attractive forests and nilpotent representations of equioriented cycles.
Symplectic Geometry and Quantization - Blitz Session
Explore advanced topics in symplectic geometry and quantization through four concise talks on stratified quantization, complex Lagrangian Grassmannians, integral Chang-Skjelbred computations, and symplectic circle actions.
The Equivariant Cohomology of Hamiltonian T-Spaces of Complexity One
Explore equivariant cohomology in Hamiltonian T-spaces, focusing on complexity one systems and their geometric properties in this advanced mathematical lecture.
Classification of Locally Standard Torus Actions
Explore the classification of locally standard torus actions in this advanced mathematical talk, delving into complex topological concepts and their applications.
T-duality for Torus Actions with Fixed Points
Explore T-duality in torus actions with fixed points, examining mathematical concepts and their applications in theoretical physics and geometry.
Moduli Problems and Abelianization in Algebraic and Differential Geometry
Explore moduli spaces in algebraic and differential geometry, focusing on abelianization processes for parametrizing structures with internal symmetries. Gain insights into classical moduli problems.
T-Duality With Fixed Points
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.
T-Duality with Fixed Points - A Differential Geometric Approach
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.
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.
Lifting Hamiltonian Torus Actions to Integrable Systems
Explore finite dimensional integrability in mathematical physics, focusing on lifting Hamiltonian torus actions to integrable systems.