Singularities of Minimizing Harmonic Maps
Explore singularities of minimizing harmonic maps, delving into mathematical concepts and theories with expert insights from Michał Miśkiewicz.
Singular Integrals - Classical and Dunkl Setting
Explore singular integrals in classical and Dunkl contexts, gaining insights into advanced mathematical concepts and their applications in analysis.
Convergence of Multiple Ergodic Averages for Totally Ergodic Systems
Explore convergence of multiple ergodic averages in totally ergodic systems with Andreas Koutsogiannis. Delve into advanced mathematical concepts and their applications in ergodic theory.
Modern Tools in the Joint Ergodicity Problem
Explore modern techniques for solving joint ergodicity problems in dynamical systems, focusing on recent advancements and applications.
Infinite Arithmetic Configurations in Sets with Positive Density
Explore infinite arithmetic configurations in positive density sets, delving into nilpotent structures in topological dynamics and combinatorics.
Invariant and Quasi-Invariant Measures for Actions of Oligomorphic Groups - Part I
Explore invariant and quasi-invariant measures for oligomorphic group actions, delving into advanced mathematical concepts and theories.
Directed Graphs, Variations on Directed Graphs, and Their C*-Algebras - Part II
Explore advanced concepts of directed graphs and their C*-algebras, focusing on variations and mathematical applications in this in-depth lecture by Jack Spielberg.
Curvature and Noncommutative Probability
Explore connections between curvature and noncommutative probability, delving into advanced mathematical concepts and their applications in probability theory.
Amenable Groups - An Introduction
Explore amenable groups, a class of tame groups generalizing theorems about Z, and discover their fascinating properties and applications in measured group theory.
Sticky Kakeya Sets and the Sticky Kakeya Conjecture
Explore the intriguing world of Kakeya sets and delve into the sticky Kakeya conjecture. Uncover groundbreaking insights on this fundamental problem in harmonic analysis and Fourier transform behavior.
Maximization of Neumann Eigenvalues under Diameter Constraint
Explore Neumann eigenvalue maximization under diameter constraints, delving into advanced spectral geometry concepts and mathematical analysis techniques.
Third-Order Eigenvalue Problems
Explore third-order eigenvalue problems with Maria Del Mar Gonzalez, delving into advanced mathematical concepts and their applications in spectral geometry.
Fractal Weyl Bounds
Explore fractal Weyl bounds in spectral geometry with Anke Pohl, delving into advanced mathematical concepts and their applications.
Ruelle Zeta at Zero for Nearly Hyperbolic 3-Manifolds
Explorez la fonction zêta de Ruelle pour les variétés presque hyperboliques en 3D, en examinant ses propriétés spectrales et géométriques.
R-Focal Actions of Groups Acting on the Line
Explore R-focal actions of groups on the real line, examining examples and applications to understand group action spaces in homeomorphisms.
Riesz Inequality for Polygons: Symmetry and Symmetry Breaking
Explore counterparts of Hardy-Littlewood and Riesz inequalities for polygons, examining symmetry and symmetry breaking in nonlocal isoperimetric problems.
Eigenvalues and Minimal Surfaces
Explore Laplace operator eigenvalues, their physical significance, and connection to minimal surfaces. Discover recent findings in isoperimetric eigenvalue problems for Riemannian surfaces.
New Isoperimetric Inequalities and Their Applications to Systolic Geometry and Minimal Surfaces
Explore new isoperimetric inequalities for k-dimensional submanifolds, their applications to systolic geometry, and implications for minimal submanifolds in this mathematical colloquium.
On the Critical Points of Steklov Eigenfunctions
Explore critical points of Steklov eigenfunctions on Riemannian manifolds, examining relationships between eigenfunction indexes, boundary behavior, and Euler characteristics.
Interactions Between Computers and Spectral Geometry
Explorez les avancées récentes en géométrie spectrale, mettant en lumière le rôle crucial de l'assistance informatique dans les découvertes et les défis futurs.
The Steklov Spectrum of Convex Euclidean Polygons
Explore upper bounds and inverse problems for Steklov eigenvalues of convex polygons. Discover how generic n-gons can be determined by their Steklov spectra using powerful spectral invariants.