Estimates for Bochner-Riesz Means at the Critical Index by David Beltran
Explore advanced harmonic analysis techniques, focusing on Bochner-Riesz means estimates at the critical index. Gain insights into cutting-edge research and applications in this specialized mathematical field.
Modern Trends in Harmonic Analysis
Explore cutting-edge developments in harmonic analysis, focusing on polynomial methods and discrete harmonic analysis. Gain insights from expert lectures and research talks on recent breakthroughs and future prospects.
Modern Trends in Harmonic Analysis
Explore cutting-edge developments in harmonic analysis, focusing on polynomial methods and discrete analysis. Gain insights from expert lectures and research talks on sharp restriction estimates, quadrature rules, and more.
Pointwise Ergodic Theorems for Non-Conventional Polynomial Averages by Benjamin Krause
Explore advanced ergodic theory with a focus on non-conventional polynomial averages, delving into pointwise convergence theorems and their applications in harmonic analysis.
Quadrature Rules on Manifolds - Useful Results - Lecture 3
Explore advanced quadrature techniques for manifolds, focusing on key results and applications in harmonic analysis. Gain insights into cutting-edge mathematical approaches.
Discussion of Montgomery's Large Value Problem by Larry Guth
Exploration of Montgomery's Large Value Problem, delving into advanced harmonic analysis concepts and recent developments in the field of mathematics.
Distance Problems and Their Many Variants - Lecture 2
Explores distance problems in harmonic analysis, focusing on variants and recent developments. Discusses polynomial methods and discrete approaches, offering insights for researchers in the field.
Quadrature Rules on Manifolds - Designs - Lecture 1
Explore quadrature rules on manifolds and designs in harmonic analysis. Learn about cutting-edge mathematical techniques for solving complex problems in geometry and analysis.
Quadrature Rules on Manifolds - Partitions by Giacomo Gigante
Explore advanced quadrature techniques for manifolds, focusing on partition methods. Gain insights into cutting-edge harmonic analysis research and its applications in mathematical problem-solving.
Nikodym Sets and Maximal Functions Associated with Spheres - Lecture 2
Explores advanced concepts in harmonic analysis, focusing on Nikodym sets and maximal functions related to spheres. Builds on recent developments in the field.
How Much Math Do You Need to Know to Solve an Initial Value Problem - SIAM PDE Seminar
Explore mathematical techniques for solving nonlinear Schrödinger equations, from harmonic analysis to dynamical systems, focusing on long-time dynamics and energy transfer in initial value problems.
Differential Operators and the Geometry of Domains in Euclidean Space
Explore the interplay between differential operators and domain geometry in Euclidean space with Tatiana Toro's insightful lecture, the inaugural AMS Maryam Mirzakhani Lecture at JMM 2020.
Complex Numbers in Fourier Series and Quantum Mechanics
Explore complex numbers in harmonic analysis, focusing on the unit circle. Learn about Laplacian operators, harmonic polynomials, and integration theory, with applications to quantum mechanics and physics.
Limit Shapes of Non-Intersecting Brownian Bridges via Harmonic Envelope
Explores limit shapes of non-intersecting Brownian bridges, focusing on macroscopic patterns and connections to random Young tableaux using the tangent plane method and harmonic envelope.
Signal Recovery, Restriction Theory, and Applications - Lecture 3
Explore signal recovery techniques using Fourier transforms and restriction theory. Delve into improved recovery conditions and multi-linear approaches for multiple transmissions.
Structure Theorems in Boolean Harmonic Analysis - Lecture 4
Explore classical and modern structure theorems in Boolean Function Analysis, focusing on biased hypercube and symmetric group applications.
A Summary of Methods for Solving Differential Equations Involving Automorphic Forms
Explore advanced techniques for solving differential equations with automorphic forms, enhancing mathematical problem-solving skills in complex analysis and number theory.
Signal Recovery, Restriction Theory, and Applications - Lecture 4
Explore signal recovery techniques using Fourier transforms and restriction theory. Delve into improved recovery conditions for multiple transmissions and continuous aspects of the problem.
Subconvexity of L-functions - Part 3
Explore advanced concepts in subconvexity of L-functions with mathematician Paul Nelson in this in-depth conference talk from the "Building bridges 6th EU/US" meeting.
Subconvexity of L-functions - Part 1
Explore advanced concepts in analytic number theory, focusing on subconvexity bounds for L-functions and their applications in mathematics.
Subconvexity of L-functions - Part 4
Explore advanced concepts in subconvexity of L-functions with mathematician Paul Nelson in this in-depth conference talk from the "Building bridges 6th EU/US" meeting.