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Explore discrete analogues of Kac's question on "hearing the shape of a drum" and learn about graphs determined by their spectrum in this mathematical seminar.
Explore p-adic numbers and their application in representation theory, focusing on SL(2) group and nilpotent orbits in Lie algebra.
Explore Hamiltonian geometry of fluids, covering Arnold's group-theoretic approach, compressible fluids, optimal mass transport, and Newton's equations on diffeomorphism groups and probability densities.
Explore spectral multiplicity and nodal domains of torus-invariant metrics, examining Uhlenbeck's theorem, symmetry impacts, and unique nodal set properties for non-invariant eigenfunctions.
Explore Peijel's Nodal Domain Theorem in synthetic Ricci curvature spaces, extending classical results to non-Riemannian settings and broader Euclidean domains.
Explore Dirac eigenvalue optimization, comparing it to Laplace eigenvalues and examining critical metrics' correspondence with harmonic maps to complex projective spaces.
Explorez les modèles causaux linéaires et leurs graphes dirigés. Découvrez des méthodes algébriques pour identifier les relations causales à partir de données observationnelles, même avec des cycles ou variables cachées.
Explore the local Langlands program for GLn, focusing on representations in characteristic p and recent developments for GL2(K) in p-adic number theory.
Explore convex-composite optimization framework for complex problems. Learn to balance model complexity with computational efficiency and analyze post-optimal stability in various applications.
Explore algebraic geometry through point counting over finite fields and cohomology of moduli spaces of curves, resolving longstanding questions and confirming Langlands program predictions.
Explore integrable billiards and the Birkhoff-Poritsky conjecture, focusing on Hopf-type rigidity and its extension to Twist symplectic maps and billiards.
Explore Hamiltonian structure of rational isomonodromic deformation systems, focusing on applications in physics and integrability properties of nonlinear differential equations.
Explorez les outils mathématiques pour détecter et analyser les singularités locales dans divers domaines, en utilisant des bases d'ondelettes et de Wilson pour la classification et l'analyse multifractale.
Explorez les singularités locales des fonctions, leurs types et applications. Apprenez les méthodes d'analyse harmonique pour détecter et caractériser ces comportements dans divers domaines scientifiques.
Explorez les méthodes d'analyse harmonique pour détecter et classifier les comportements oscillatoires spécifiques dans les signaux, avec applications en turbulence, ondes gravitationnelles et données physiologiques.
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