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.
Topological Aspects of Discrete Spectrum
Explore topological aspects of discrete spectrum in symbolic dynamics and quasicrystals through Felipe Garcia-Ramos' insightful conference talk.
Counting Non-Tempered Automorphic Forms Using Endoscopy
Explore advanced concepts in automorphic forms and endoscopy, focusing on counting non-tempered forms and their mathematical implications.
H-Infinity Calculus and Square Functions on Banach Spaces
Explore $H^{\infty}$-calculus and square functions on Banach spaces in this advanced mathematical conference talk, delving into harmonic analysis techniques for elliptic operators.
Disordered Systems and Related Spectra - Rothschild Lecture
Explore disordered systems and spectral theory, focusing on Schrodinger operators with random potential and large random matrices.
Factorization of the Calderón Problem Through the Born Approximation
Explore analytic techniques in dynamics and geometry, focusing on the Calderón problem and its factorization through the Born approximation.
Ruelle Taylor Resonances for Higher Rank Anosov Actions
Explore analytic techniques in dynamics and geometry, focusing on Ruelle Taylor resonances for higher rank Anosov actions.
Zeta Functions for Anosov Diffeomorphisms, Flows and Actions
Explore analytic techniques in dynamics and geometry, focusing on zeta functions for Anosov diffeomorphisms, flows, and actions.
Properties of Eigenvalues
Explore key properties of eigenvalues in linear algebra, enhancing understanding of matrix transformations and their applications in various fields.
Spectral Mapping Theorem for Normal Operators - Continuous Functions
Explore the spectral mapping theorem for normal operators and its applications to continuous functions in operator theory.
Arithmetic Quantum Unique Ergodicity for Hyperbolic Manifolds
Explore quantum unique ergodicity in hyperbolic manifolds, focusing on arithmetic aspects and their implications in mathematical physics and number theory.
Spectral Perturbation Formulae for Quenched Random Dynamics with Applications - Lecture
Explore spectral perturbation formulae for quenched random dynamics and their applications in this mathematical conference talk by Gary Froyland.
Random Walks on Groups - Part 2
Explore advanced concepts of random walks on groups, focusing on mathematical dynamics and probabilistic methods in group theory.
Topological Recursion and Quantum Curves
Explore quantisation of moduli spaces through topological recursion and quantum curves with expert B. Eynard from IPHT CEA Saclay.
Perturbations of Periodic Sturm-Liouville Operators
Explore perturbations of periodic Sturm-Liouville operators, focusing on Hill's equation and its applications in crystal physics. Analyze spectral changes under L1-assumptions and finite first moment conditions.
Quaternionic Non-Selfadjoint Operators and Their Spectral Theory
Explore spectral theory for quaternionic operators, focusing on S-spectrum, Volterra operators, and triangular representations. Gain insights into non-commutative settings and spectral localization.
Spectra of Laplace and Dirac Operators on Noncompact Manifolds
Explore spectra of Laplace and Dirac operators on complete manifolds, including types of spectra, results for special behaviors at infinity, and effects of additional potentials.
On the L^p Spectrum of the Laplacian on Riemannian Manifolds
Explore the $L^p$ spectrum of the Laplacian on manifolds, including resolvent sets, Weyl criterion, and hyperbolic space, with insights on conformally compact manifolds.
Index Theory and Applications to Scalar Curvature
Explore index theorems for compact manifolds with boundary and their applications to scalar curvature geometry, focusing on Dirac operators and boundary value problems.
Universal C*-algebras - Part 3
Explore advanced concepts in universal C*-algebras, delving into complex mathematical theories and applications in functional analysis.