From Newton's Law to Many-Particle Systems - Rothschild Lecture
Explore Newton's laws of motion and gravitation through examples, examining differential equations, many-particle systems, and their large-scale behavior from numerical and analytical perspectives.
Cluster Algebras and Representation Theory - Rothschild Lecture
Explore cluster algebras' definition, impact on representation theory, and ongoing research. Gain insights into this influential mathematical concept and its wide-ranging applications.
Numerical Methods and Quantum Many-Body Dynamics I - July 4
Explore numerical methods and quantum many-body dynamics with Frank Pollmann. Gain insights into advanced physics concepts and computational techniques for studying complex quantum systems.
Dynamics Close to Equilibrium and Chaos - Lecture 3
Explore equilibrium dynamics and chaos, delving into advanced concepts with expert insights from Anatoly Polkovnikov of Boston University.
Dynamics Close to Equilibrium and Chaos - Lecture 2
Explore equilibrium dynamics and chaos, delving into advanced concepts with insights from Boston University expert Anatoly Polkovnikov.
Geometry of Shape Change - Lecture 3
Explore advanced concepts in the geometry of shape change with expert E. Matsumoto at the BSS Physics School.
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.
Thermal Form Factor Series for Dynamical Two-Point Functions of Local Operators in Integrable Quantum Chains
Explore thermal form factor series for dynamical two-point functions in integrable quantum chains, focusing on local operators and their applications.
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.
Poincare Duality and TQFT Structures for Loop Spaces
Explore Poincaré duality and TQFT structures in loop spaces, delving into advanced algebraic topology concepts with K. Cieliebak from Augsburg.
The Lorentzian Scattering Rigidity Problem and Rigidity of Stationary Metrics
Explore analytic techniques in dynamics and geometry, focusing on Lorentzian scattering rigidity and stationary metrics.
Chiral Anomaly, Topological Field Theory and Topological States of Matter
Explore geometric and analytic aspects of the Quantum Hall effect, delving into chiral anomaly, topological field theory, and topological states of matter.
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.
The Quantum Deformed Haldane-Shastry Model at q=i
Explore integrability in condensed matter physics and quantum field theory through the quantum deformed Haldane Shastry model at q=i.
Snake Modules, Extended T Systems and Correlation Functions for Higher Rank
Explore integrability in condensed matter physics and quantum field theory, focusing on snake modules, extended T systems, and correlation functions for higher rank systems.
Double Scaling Limits of Rectangular Fishnets - Integrability in Condensed Matter Physics and Quantum Field Theory
Explore integrability in condensed matter physics and quantum field theory through double scaling limits of rectangular fishnets.
Fusion Products and Finite-Dimensional Quotients for Periodic Temperley-Lieb Algebras
Explore fusion products and finite-dimensional quotients in periodic Temperley-Lieb algebras, focusing on integrability in condensed matter physics and quantum field theory.
Data to Differential Equations: Discovering Mathematical Models for Biological Systems
Explore data-driven techniques for discovering governing equations in complex biological systems, focusing on PDEs and innovative mathematical methods for modeling phenomena like arterial flow and tissue fracture.
Signal Recovery, Restriction Theory, and Applications - Lecture 2
Explore signal recovery techniques using Fourier transforms and restriction theory, with applications to multiple transmissions and continuous problems in mathematics.