Instability and Non-Uniqueness for the Euler and Navier-Stokes Equations
Explore instability and non-uniqueness in Euler and Navier-Stokes equations, focusing on effective theories in classical and quantum particle systems.
Instability and Non-Uniqueness for the Euler and Navier-Stokes Equations
Explore instability and non-uniqueness in Euler and Navier-Stokes equations, focusing on effective theories in classical and quantum particle systems.
Families of Hyper-Semitoric Systems in Mathematical Physics
Explore finite dimensional integrability in mathematical physics, focusing on families of (hyper)semitoric systems. Gain insights from Y. Le Floch's research at IRMA.
Poisson-Lie Analogues of Spin Sutherland Models
Explore finite dimensional integrability in mathematical physics, focusing on Poisson-Lie analogues of spin Sutherland models.
Integrable Birational Discretisations from a 3D Generalisation of QRT
Explore finite dimensional integrability in mathematical physics through 3D generalizations of QRT and integrable birational discretizations.
Lifting Hamiltonian Torus Actions to Integrable Systems
Explore finite dimensional integrability in mathematical physics, focusing on lifting Hamiltonian torus actions to integrable systems.
Mode Stability and Shallow Quasinormal Modes of Kerr-de Sitter Black Holes
Explore mode stability and shallow quasinormal modes of Kerr-de Sitter black holes, delving into analytic techniques in dynamics and geometry.
Quasiperiodicity and Chaos in the Incompressible Euler Equation
Explore quasiperiodicity and chaos in incompressible Euler equations through analytic techniques in dynamics and geometry.
Some Relationships Between Classical and Quantum Dynamics
Explore connections between classical and quantum dynamics through analytic techniques in dynamics and geometry.
The Feynman Propagator and Self-Adjointness
Explore analytic techniques in dynamics and geometry, focusing on the Feynman propagator and self-adjointness with Stanford's A. Vasy.
Anisotropic Quantum Hall Droplets - Geometric and Analytic Aspects
Explore geometric and analytic aspects of the Quantum Hall effect, focusing on anisotropic quantum Hall droplets.
Integer Quantum Hall Effect on Complex Manifolds - A Probabilistic View
Explore geometric and analytic aspects of the Quantum Hall effect on complex manifolds through a probabilistic lens. Gain insights into advanced quantum physics concepts.
The Center of the Small Quantum Group and Affine Springer Fibers
Explore representation theory through quantum groups and affine Springer fibers, focusing on the center of small quantum groups.
Spark Algebras and Quantum Groups
Explore representation theory through spark algebras and quantum groups, focusing on quantum topology concepts.
Bordered-Sutured Floer Homology as a Sutured TQFT
Explore advanced quantum topology concepts through bordered-sutured Floer homology and its applications as a sutured TQFT in this in-depth lecture by J. Rasmussen.
Heisenberg Homologies of Configurations in Ribbon Graphs
Explore Heisenberg homologies in ribbon graffs configurations, focusing on quantum topology and representation theory.
Non-semisimple Link and Manifold Invariants
Explore non-semisimple link and manifold invariants in quantum topology, focusing on representation theory with A. Gainutdinov from CNRS, Université de Tours.
Mechanisms of Offshore Solid and Liquid Freshwater Flux from the East Greenland Current
Explore mechanisms controlling freshwater export from East Greenland Current using numerical models and scaling theory. Analyze offshore ice flux, liquid freshwater flux, and key parameters influencing these processes.
Study of a Simple Equation Describing the Ground-State Energy of a Bose Gas
Explore the ground-state energy equation of a Bose gas, from its 1963 origins to recent discoveries in 3D Monte Carlo calculations across all densities.
"Nice" Future Causal Boundary at Finite Distance and Low-Regularity Extension
Explore the Causal Boundary construction in spacetime geometry, focusing on generic spacetimes and conditions for continuous metric extension to the Future Causal Boundary.
Static Near Horizon Geometries and Quasi-Einstein Metrics
Explore extreme black hole horizons and quasi-Einstein metrics, focusing on rigidity theorems for closed manifolds with closed 1-forms and their implications for static near horizon geometries.