
Explore the universal K-matrix in quantum integrable systems with boundaries, focusing on its role in generating trigonometric K-matrices for finite-dimensional representations.

Explore advanced concepts in non-equilibrium statistical mechanics, including Work Identities, Fluctuation Theorem, and Macroscopic Fluctuation Theory. Learn how integrability techniques yield exact solutions in nonequilibrium physics.

Explore advanced concepts in non-equilibrium statistical mechanics, including Work Identities, Fluctuation Theorem, and Macroscopic Fluctuation Theory. Discover how integrability techniques yield exact solutions in nonequilibrium physics.

Explore complex-variable methods to extend quantum theories, uncovering PT-symmetric theories with remarkable properties verified in recent experiments.

Explore quantization of moduli spaces through combinatorial methods and BV structures, focusing on flat connections in mathematical physics.

Explore quantisation of moduli spaces through diverse perspectives, delving into the intricacies of Quantum Analytic Langlands theory.

Explore derived skein modules through factorization homology, delving into categorical symmetries in quantum field theory.

Explore advanced concepts in quantum field theory, including idempotent completion, topological symmetries, and generalized duality principles.

Explore quantum particle systems and effective theories, focusing on N-particle dynamics and the Gross-Pitaevskii equation.

Explore instability and non-uniqueness in Euler and Navier-Stokes equations, focusing on effective theories in classical and quantum particle systems.

Explore effective theories in classical and quantum particle systems, focusing on Landau and LFD operators with expert L. Desvillettes.

Explore effective theories in classical and quantum particle systems through renormalized Bogoliubov theory for the Nelson model.

Explore effective theories in classical and quantum particle systems, focusing on advanced concepts beyond Bogoliubov dynamics.

Explore instability and non-uniqueness in Euler and Navier-Stokes equations, focusing on effective theories in classical and quantum particle systems.

Explore finite dimensional integrability in mathematical physics, focusing on families of (hyper)semitoric systems. Gain insights from Y. Le Floch's research at IRMA.

Explore finite dimensional integrability in mathematical physics, focusing on Poisson-Lie analogues of spin Sutherland models.

Explore finite dimensional integrability in mathematical physics through 3D generalizations of QRT and integrable birational discretizations.

Explore finite dimensional integrability in mathematical physics, focusing on lifting Hamiltonian torus actions to integrable systems.

Explore analytic techniques in dynamics and geometry, focusing on the Feynman propagator and self-adjointness with Stanford's A. Vasy.

Explore geometric and analytic aspects of the Quantum Hall effect on complex manifolds through a probabilistic lens. Gain insights into advanced quantum physics concepts.

Explore representation theory through spark algebras and quantum groups, focusing on quantum topology concepts.