Geometry of Shape Change - Lecture 2
Explore advanced concepts in shape change geometry, focusing on mathematical principles and applications in physics and materials science.
Geometry of Shape Change I - Lecture 1
Explore the geometry of shape change through an in-depth lecture by E. Matsumoto, covering fundamental concepts and advanced theories in this field of physics.
Factorization of Density Matrices for the Critical RSOS Models
Explore integrability in condensed matter physics and quantum field theory through factorization of density matrices for critical RSOS models.
Quillen Metrics and Applications - Part 1
Explorez les métriques de Quillen et leurs applications dans cette conférence approfondie sur les cartes jaugées, les vortex et leurs moduli.
Orthogonal Ring Patterns and Discrete Surfaces
Explore orthogonal ring patterns and discrete surfaces in integrable systems, focusing on applications in condensed matter physics and quantum field theory.
Thoughts on Regularity Structures
Explore Hairer's regularity structures for solving PDEs with rough noise, examining versatile concepts and analytical approaches to renormalization.
Structure of Feigenbaum Henon Maps
Explore Feigenbaum Henon maps structure in dynamical systems with Mikhail Lyubich's conference talk, part of a broad meeting celebrating Marcelo Viana's 60th birthday at IMPA.
Billiards and the Lorentz Gas
Explore billiards and Lorentz gas in dynamical systems with Carlangelo Liverani's conference talk, part of a celebration for Marcelo Viana's 60th birthday at IMPA.
Mixing Time and Cutoff for One Dimensional Systems
Explore mixing time and cutoff for one-dimensional systems in this advanced mathematics lecture by Hubert Lacoin at IMPA's 70th anniversary conference.
Swallowed Kashiwara Crystals by Accident
Explore Kashiwara crystals and their accidental ingestion in this intriguing mathematical talk by Xiao Wang from the Institute for Advanced Study.
A-Infinity Functor in Symplectic Geometry and Gauge Theory
Explore advanced concepts in Floer theory, focusing on representability of A-infinity functors in symplectic geometry and gauge theory applications.
Geometric Quantization of General Kahler Manifolds
Explore geometric quantization on Kähler phase spaces, examining function quantization, Hilbert space structure, and Kähler structure dependence. Investigate curvature's impact on quantization.
Homological Mirror Symmetry and Quantum Link Invariants
Explore homological mirror symmetry, categorification of quantum link invariants, and new mirror pairs in this advanced mathematical lecture by Mina Aganagic.
Review of Governing Equations: General Scalar Transport Equation
Explore the general scalar transport equation, Gauss divergence theorem, and finite volume approach. Gain insights into classifying physical problems in fluid dynamics.
Geometry from Donaldson-Thomas Invariants
Explore geometric structures in stability conditions using DT invariants of CY3 triangulated categories, focusing on hyperkähler structures and complexified Hitchin systems.
Insights and Challenges in Symplectic Capacities
Explore key insights and challenges in symplectic capacities, delving into advanced mathematical concepts and their applications in geometric analysis.
Canonical Hamiltonian Systems in Symplectic Statistical Manifolds
Explore canonical Hamiltonian systems within symplectic statistical manifolds, delving into advanced mathematical concepts and their applications.
A Variational Symplectic Scheme Based on Simpson's Quadrature
Explore a variational symplectic scheme utilizing Simpson's quadrature, delving into its mathematical foundations and practical applications in numerical analysis.
Complete Integrability of Gradient Systems on a Manifold Admitting a Potential in Odd Dimension
Explore complete integrability of gradient systems on odd-dimensional manifolds with potential, delving into mathematical concepts and their applications.
Conservation Laws as Part of Lagrangian Reduction - Application to Image Evolution
Explore conservation laws in Lagrangian reduction and their application to image evolution, enhancing understanding of mathematical principles in visual processing.
Infinite Dimensional Lagrange-Dirac Mechanics with Boundary Conditions
Explore infinite dimensional Lagrange–Dirac mechanics, focusing on boundary conditions in this advanced mathematical analysis.