Equivariant Minimal Surfaces in Symmetric Spaces via Higgs Bundles - Lecture 3
Explore equivariant minimal surfaces in symmetric spaces using Higgs bundles. Advanced mathematical concepts for researchers in geometry and topology.
Equivariant Minimal Surfaces in Symmetric Spaces via Higgs Bundles - Lecture 2
Explore equivariant minimal surfaces in symmetric spaces using Higgs bundles. Advanced mathematical concepts for researchers in geometry and related fields.
Equivariant Minimal Surfaces in Symmetric Spaces via Higgs Bundles - Lecture 1
Explore equivariant minimal surfaces in symmetric spaces using Higgs bundles. Expert-led lecture delves into advanced mathematical concepts, ideal for researchers in differential geometry.
Motives and Automorphic Representations
Explore the intricate connection between motives and automorphic representations in mathematics, delving into advanced concepts and their applications in number theory.
Torus Orbit Closures in Flag Varieties
Explore torus orbit closures in flag varieties with Eunjeong Lee, delving into advanced mathematical concepts and their applications in toric topology and geometry.
BMS Representations in Diffeomorphism Groups - Symmetry and Theory
Explore BMS symmetry and its generalizations as subgroups of the diffeomorphism group, delving into associated representation theory aspects.
Ulam Stability of Thompson Groups
Explore Ulam stability of Thompson groups through asymptotic cohomology. Gain insights into this rigidity property for discrete groups and its application to groups F, T, and V.
Group Representations on 2D Topological Quantum Field Theories
Explore group representations in 2D topological quantum field theories, delving into advanced mathematical concepts and their applications in theoretical physics.
Invariants of Special Linear Supergroup SL(r|s)
Explore the mathematical intricacies of invariants in the Special Linear Supergroup SL(r|s) with expert insights and advanced theoretical discussions.
Cubic and Non-cubic Dirac Operators - Applications in Algebraic and Differential Geometry
Explore algebraic Dirac operators, their cohomology, and applications in differential geometry. Delve into Vogan's construction and its generalizations.
Learning Geometry and 3D Symmetries - Day 1
Explore geometry and 3D symmetries in machine learning for drug discovery, covering key concepts like tensor products and network equivalence.
From AGT Conjecture to Cohomological Hall Algebras
Explore the connection between AGT Conjecture and Cohomological Hall Algebras in this advanced mathematical lecture by Francesco Sala, delving into complex algebraic structures and their applications.
Quivers and Cohomological Hall Algebras - Lecture 3
Explore advanced concepts in quiver theory and cohomological Hall algebras, delving into complex mathematical structures and their applications in algebraic geometry.
Quivers and Cohomological Hall Algebras - Lecture 2
Explore advanced concepts in quiver theory and cohomological Hall algebras, delving into their intricate connections and applications in algebraic geometry and representation theory.
A Summary of Methods for Solving Differential Equations Involving Automorphic Forms
Explore advanced techniques for solving differential equations with automorphic forms, enhancing mathematical problem-solving skills in complex analysis and number theory.
Unipotent Character Sheaves and Strata of a Reductive Group
Explore unipotent character sheaves and strata of reductive groups with George Lusztig, delving into advanced mathematical concepts and their applications.
Semisimple Groups and the Theory of Total Positivity
Explore semisimple groups and total positivity theory with MIT's George Lusztig, delving into advanced mathematical concepts and their applications in group theory.
Flat Families of Hessenberg Varieties
Explore the mathematical concept of flat families in Hessenberg varieties with Rebecca Goldin, delving into Hamiltonian geometry and its applications.
Cohomological Hall Algebras of 2-Calabi-Yau Categories and Applications - Lecture 2
Explore cohomological Hall algebras in 2-Calabi-Yau categories, focusing on geometric constructions of generalized Kac-Moody algebras and their applications in algebraic geometry and representation theory.
An Irregular Deligne-Simpson Problem
Explore connections on algebraic curves with prescribed singularities, focusing on G-connections with regular and irregular singularities, using rational Cherednik algebras.
Cohomological Hall Algebras of 2-Calabi-Yau Categories and Applications - Lecture 4
Explore cohomological Hall algebras of 2-Calabi-Yau categories and their applications in algebraic geometry and representation theory. Gain insights into enumerative geometry and Kac-Moody algebras.