Endpoint Eigenfunction Bounds for the Hermite Operator by Sanghyuk Lee
Explore endpoint eigenfunction bounds for the Hermite operator, delving into advanced harmonic analysis concepts and recent developments in mathematical research.
Global Maximizers for Spherical Restriction by Diogo Oliveira e Silva
Explore global maximizers for spherical restriction in harmonic analysis. Gain insights into recent developments and techniques in this cutting-edge mathematical field.
New Characterizations of Sobolev Spaces by Po Lam Yung
Explores novel approaches to characterizing Sobolev spaces, advancing understanding in functional analysis and partial differential equations. Presents cutting-edge research in harmonic analysis.
Global Solutions with Asymptotic Self-Similar Behaviour for the Cubic Wave by Giuseppe Negro
Explore asymptotic self-similar behavior in global solutions for cubic wave equations. Delve into advanced harmonic analysis techniques and their applications in mathematical physics.
Exponentials Rarely Maximize Fourier Adjoint Restriction Estimates on Cones by Giuseppe Negro
Explore Fourier adjoint restriction estimates on cones, focusing on the rarity of exponential maximizers. Gain insights into advanced harmonic analysis techniques and their applications.
Points and Distances by Malabika Pramanik
Explore geometric relationships between points and distances in harmonic analysis. Discover recent developments in Fourier restriction, polynomial methods, and discrete analysis techniques.
Maximal Functions Associated to Families of Curves in the Plane by Joshua Zahl
Explore maximal functions related to curve families in the plane, delving into harmonic analysis techniques and recent developments in this mathematical field.
Regularized Inverse Brascamp-Lieb Inequalities
Explores advanced mathematical concepts in harmonic analysis, focusing on regularized inverse Brascamp-Lieb inequalities. Offers insights into cutting-edge research and applications in theoretical mathematics.
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.
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.
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.
Diophantine Equations and Discrete Harmonic Analysis - Part 3
Explore advanced concepts in Diophantine equations and discrete harmonic analysis, delving into complex mathematical theories and applications with expert Ákos Magyar.
Diophantine Equations and Discrete Harmonic Analysis - Part 4
Explore advanced concepts in Diophantine equations and discrete harmonic analysis, delving into complex mathematical theories and applications with expert Ákos Magyar.
Diophantine Equations and Discrete Harmonic Analysis - Part 2
Explore advanced concepts in Diophantine equations and discrete harmonic analysis, delving into complex mathematical theories and applications with expert Ákos Magyar.
Diophantine Equations and Discrete Harmonic Analysis - Part 1
Explore Diophantine equations and discrete harmonic analysis with Ákos Magyar, delving into advanced mathematical concepts and their applications in number theory and analysis.
Discrete Harmonic Analysis and Its Applications to Ergodic Theory - Part 4
Explore discrete harmonic analysis and its applications to ergodic theory, delving into advanced mathematical concepts and their practical implications.
Discrete Harmonic Analysis and Its Applications to Ergodic Theory - Part 3
Explore advanced concepts in discrete harmonic analysis and their ergodic theory applications, focusing on cutting-edge research and mathematical insights.
Discrete Harmonic Analysis and Its Applications to Ergodic Theory - Part 2
Explore advanced concepts in discrete harmonic analysis and their ergodic theory applications, building on foundational knowledge from part 1.