Symmetries of Discrete and Ultradiscrete Integrable Systems - Lecture 3
Explore symmetries in discrete and ultradiscrete integrable systems, focusing on KdV equation, Toda lattice, and box-ball system. Discover connections to tropical geometry and crystal base theory.
Symmetries of Discrete and Ultradiscrete Integrable Systems - Lecture 1
Explore symmetries in discrete and ultradiscrete integrable systems, focusing on KdV equation, Toda lattice, and box-ball system. Discover connections to tropical geometry and crystal base theory.
Symmetries of Discrete and Ultradiscrete Integrable Systems - Lecture 2
Explore symmetries in discrete and ultradiscrete integrable systems, focusing on KdV equation, Toda lattice, and box-ball system. Discover connections to tropical geometry and crystal base theory.
Tropical Contributions to Enumerative Geometry of Target Dimension One - Lecture 3
Explore tropical geometry's impact on enumerative problems in moduli spaces of curves. Delve into tropical Hurwitz numbers, k-DR cycles, and leaky Hurwitz numbers, with insights on incorporating descendants.
X-Y Symplectic Transformation in Topological Recursion and Applications - Lecture 3
Explore x-y symplectic transformation in topological recursion and its applications through an advanced mathematical lecture by Alexander Hock.
X-Y Symplectic Transformation in Topological Recursion and Applications - Lecture 2
Explore x-y symplectic transformations in topological recursion and their applications through an advanced mathematical lecture.
Tropical Contributions to Enumerative Geometry of Target Dimension One - Lecture 2
Explore tropical geometry's impact on enumerative problems in moduli spaces of curves. Delve into tropical Hurwitz numbers, k-DR cycles, and leaky Hurwitz numbers. Examine ongoing research on descendants in tropical algorithms.
X-Y Symplectic Transformation in Topological Recursion - Lecture 1
Explore x-y symplectic transformation in topological recursion through an in-depth lecture by Alexander Hock at the ESI workshop on non-commutative geometry.
Tropical Contributions to Enumerative Geometry of Target Dimension One - Lecture 1
Explore tropical geometry's impact on enumerative problems in moduli spaces of curves. Delve into tropical Hurwitz numbers, branch polynomials, and k-DR cycles, uncovering new perspectives in algebraic combinatorics.
Higher Rank Voronoi Decompositions and Metric Degenerations of Tori
Explore higher rank Voronoi decompositions and their applications in studying asymptotic geometry of Riemann surfaces and moduli spaces.
Tropicalization of the Universal Jacobian: Logarithmic and Non-Archimedean Views
Explore tropicalization of universal Jacobians, examining logarithmic and non-archimedean perspectives. Gain insights into moduli spaces, cone stacks, and new stability conditions for compactified Jacobians.
Oka Tubes in Holomorphic Line Bundles
Explore Oka tubes in holomorphic line bundles with Franc Forstneric, delving into advanced concepts in complex analysis and geometry.
Rational Sphere Maps: Symmetries, Gaps, and Optimization
Explore rational sphere maps, analyzing symmetries, gaps, and optimization in complex variables. Gain insights into target dimensions, equivariant groups, and the Whitney map.
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.
Jet Functors in Noncommutative Geometry
Explore jet functors in noncommutative geometry, delving into advanced mathematical concepts and their applications in theoretical physics.
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.
Weight Zero Compactly Supported Cohomology of Hg,n - Forum of Mathematics Video Series
Explore the moduli space Hg,n and its algebraic structure in this mathematical video presentation on weight zero compactly supported cohomology research.
Equivariant Lagrangian Correspondences and Applications
Explore equivariant Lagrangian correspondences and their applications in mathematics, focusing on advanced concepts and theoretical frameworks.
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.
Equivariant Quantum Volumes and Symplectic Cuts - Lecture 2
Explore advanced concepts in equivariant quantum volumes and symplectic cuts, delving into mathematical theories and applications in theoretical physics.
Equivariant Quantum Volumes and Symplectic Cuts - Lecture 1
Explore equivariant quantum volumes and symplectic cuts in this advanced mathematics lecture, delving into complex geometric concepts and their applications.