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Explore the mathematical foundations of music and sound, from instrument acoustics to harmonic theory, with live demonstrations and spectrogram analysis.
Explore how eigenvalues and eigenvectors explain resonances in cello tones, microwaves, car noise reduction, and fusion reactors through surprising mathematical connections.
Explore boundary integral methods for computing eigenpairs of elliptic operators with high accuracy and efficiency, covering smooth and polygonal domains in spectral geometry.
Explore the concept of foliations in differential geometry, focusing on bubblesheet singularities through a spectral geometric approach and the new Quasi-Parallel Mean Curvature condition.
Explore stochastic and noisy oracles in continuous optimization, covering inexact computations, derivative-free methods, and their effects on algorithmic behavior.
Explore recent applications of model theory to algebraic dynamics, including joint work on birational classification problems and connections to algebraic differential equations.
Explore the relationship between Dirichlet and Neumann eigenvalues of the Laplacian, examining isoperimetric ratios and boundary conditions across convex bodies, polygons, and manifolds.
Explore advanced spectral geometry through the fundamental gap conjecture, examining sharp inequalities for Dirichlet Laplacian eigenvalues and their geometric quantification.
Explore the fascinating connection between quantum field theory, gravity, and mathematics, discovering how space-time emerges from quantum entanglement and Einstein's relativity relates to chaos theory.
Explore la théorie des pavages apériodiques et leur lien avec les nombres métalliques, allant au-delà du nombre d'or vers de nouvelles familles de pavages.
Explore quantum groups and vertex algebras to construct invariants of knots and 3D manifolds, plus discover geometric invariants from logarithmic conformal field theories.
Explore advanced vertex operator algebra extensions and their connections to quantum groups, integrable systems, and the geometric Langlands program through tensor category techniques.
Explore vertex operator algebra extensions and their deformations, connecting quantum groups, tensor categories, and integrable systems with applications to critical level algebras.
Explore spectral optimization in exterior domains, focusing on Robin and Steklov problems with applications to diffusion processes and geometric inequalities in mathematical analysis.
Explore how causal set theory applies combinatorics to quantum gravity, examining spacetime as locally finite posets and discovering new mathematical perspectives.
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