Ginzburg-Landau Model in Superconductivity - Old and New Results
Explore Ginzburg-Landau model of superconductivity, analyzing vortex patterns in 2D and 3D, energy minimizers, and vortex dynamics with expert Sylvia Serfaty from NYU's Courant Institute.
Reconstructions in Coupled Physics Imaging
Explore Coupled Physics Imaging with Otmar Scherzer, focusing on Photoacoustics and related mathematical inverse problems in this SIAM-IS virtual seminar on reconstructions in advanced imaging techniques.
Entropic Optimal Transport - Eighteenth SIAM Activity Group on FME Virtual Talk
Explore entropic regularization in optimal transport with Marcel Nutz. Learn about convergence, local behavior, and applications in high-dimensional data problems.
E-Bike Future Prediction Model - M3 Challenge Finalist Presentation
High school team presents mathematical modeling solution predicting the future of E-Bikes in the U.S., showcasing innovative problem-solving skills and STEM application in a prestigious competition.
Mathematical Framework and Numerical Aspects of Adapted Optimal Transport
Explore mathematical frameworks for transfer learning and numerical aspects of adapted optimal transport in financial mathematics and engineering through expert talks from leading researchers.
The Calderon Problem: 40 Years Later - Seminar in the Analysis and Methods of PDE
Explore Calderon's inverse problem, its applications in medical imaging and geophysics, recent developments, and open questions with expert Gunther Uhlmann in this insightful seminar.
Speeding up Langevin Dynamics by Mixing
Explore a method to accelerate Langevin dynamics using mixing drift, improving convergence to stationary distribution in polynomial time for systems with multiple local minima.
Effective Gaps for Time-Periodic Hamiltonians Modeling Floquet Materials
Exploration of Floquet materials and their energy transport properties, focusing on effective quasi-energy gaps in parametrically forced Schrödinger equations and their implications for band-limited Dirac wave-packets.
The Role of Mathematics in Solving the World's Main Challenges
Explore how mathematics and computation contribute to understanding climate, energy, the cosmos, and life itself through TED-style talks by renowned computational scientists.
Coarse-graining, Renormalization, and Quantitative Homogenization in PDE Analysis
Explore quantitative homogenization in elliptic and parabolic equations, focusing on coarse-graining and renormalization techniques. Discuss applications to degenerate equations and mathematical physics models.
Gibbs Measures and Propagation of Randomness in Nonlinear Dispersive PDE
Explore Gibbs measures and randomness propagation in nonlinear dispersive PDE flows with Andrea R. Nahmod. Gain insights into advanced mathematical concepts and their applications in this engaging seminar.
The Geometry of the Space of All Pivot Rules of a Linear Optimization Problem
Explore the geometric aspects of pivot rules in linear optimization with Jesús A. De Loera. Gain insights into advanced mathematical concepts and their applications in industrial problem-solving.
Analytic Shape Reconstruction of a Planar Conductivity Inclusion
Explore mathematical techniques for reconstructing planar conductivity inclusions using generalized polarization tensors and Riemann mapping coefficients in this advanced applied mathematics seminar.
An Obstacle Problem for Cell Polarization
Explore cell polarization modeling through diffusion equations and reaction-diffusion systems. Discover obstacle-type problems, steady-state stability, and polarization onset parameters in this mathematical biology seminar.
Symmetry and Uniqueness in Nonlocal PDEs - A Variational Approach
Explore symmetry and uniqueness in nonlocal PDEs using variational approaches. Yao Yao discusses recent progress in aggregation-diffusion equations and 2D Euler equations, focusing on steady states and radial symmetry.
Orthogonality Sampling Methods for Electromagnetic Inverse Scattering Problems
Exploring orthogonality sampling methods for electromagnetic inverse scattering problems, focusing on implementation simplicity, noise robustness, and applications in 2D and 3D experimental data.
The Half-space Matching Method for Solving Scattering in Complex Media
Explore innovative wave scattering solutions in complex media using the Half-space Matching Method, offering efficient alternatives to traditional computational techniques.
Bayesian Reimaging of Sparsity in Inverse Problems - IMAGINE Seminar Series
Explore Bayesian approaches to sparse inverse problems in imaging and dictionary learning, focusing on efficient computational frameworks and hierarchical prior models.
Contract Theory and Mean Field Games to Inform Epidemic Models
Contract theory and mean field games applied to epidemic control: exploring models with one principal and multiple agents to inform regulatory decisions in continuous and discrete state spaces.
A Simple Microstructural Explanation of the Concavity of Price Impact
Explore a microstructural model explaining price impact concavity in financial markets, with insights on order flow, fundamental pricing, and meta-order execution dynamics.
Turning Cancer Discoveries into Effective Treatments with Mathematical Modeling
Explore how mathematical modeling aids in transforming cancer research into effective treatments, bridging the gap between scientific discoveries and clinical applications.