
Explore model invariants and functional regularization in quantitative finance. Learn about regression, MLE, Bayesian estimation, and new approaches to improve model robustness and interpretability in data analysis.

Explore recent advances in dynamic graph algorithms, covering theoretical analysis and empirical evaluations for efficiently handling edge deletions and insertions in evolving graph models.

Explore robust imaging models using Bayesian inference and deep learning without paired data. Learn techniques for image denoising, segmentation, and unpaired degradation modeling in practical applications.

Explore reduced-order modeling techniques for efficient geophysical exploration, focusing on electromagnetic and seismic methods to solve large-scale forward and inverse problems in real-time.

Explore efficient Bayesian inverse problem solutions using linear surrogate models. Learn about model discrepancy, Gaussian priors, and applications in high-dimensional PDE discretization problems.

Quantifying and allocating risk in electricity grids with renewable energy sources, using Monte Carlo simulations and advanced optimization techniques to enhance grid reliability and cost-effectiveness.

Explore compound flooding modeling, combining storm surge and rainfall simulations. Learn about challenges, recent developments, and applications in coastal environments.

Explore AI-driven climate analysis, focusing on ocean circulation changes. Learn transparent ML techniques rooted in oceanographic theory for trustworthy insights into future climate scenarios.

Multiscale machine learning framework for efficient predictions in enormous output spaces, addressing challenges of limited data and scalability through hierarchical modeling and sparse matrix techniques.

Explores advanced mathematical techniques for electrical impedance tomography, focusing on the monotonicity method's application to extreme, singular, and degenerate inclusions in conductivity reconstruction.

Explore quantitative finance and reinforcement learning in this SIAM talk series, featuring discussions on roll-over risk modeling and continuous-time episodic RL with linear-convex models.

Explore optimal point arrangements in projective spaces, surveying current research and open problems in this fundamental area of metric geometry with applications in digital communication.

Explore mean curvature flow's applications in image processing, data science, and biology. Learn how neural networks can approximate interface evolutions for non-oriented surfaces, with applications to Steiner and Plateau problems.

Explore modeling and simulation of dissolution and precipitation in porous media, focusing on evolving pore-scale geometry and its impact on Darcy scale properties. Learn upscaling techniques and numerical approaches.

Learn effective math modeling report writing techniques, explore a case study on the 2022 practice problem, and discover LaTeX for professional document creation in this comprehensive session.

Explore linear regression, data transformations, and statistical concepts in mathematical modeling. Learn MATLAB examples, sensitivity analysis, and problem-solving techniques for real-world applications.

Explore Darwinian model risk and reverse stress testing in finance. Learn about adverse model selection, valuation losses, and strategies to detect and mitigate long-term risks in trading.

Explore probabilistic models, including Markov chains and Metropolis-Hastings algorithm, with practical exercises and problem-solving sessions using MATLAB for mathematical modeling applications.

Explore adaptive mesh techniques for imaging problems, focusing on finite element methods and mesh adaptation to improve resolution and computational efficiency in PDE solutions.

Explore mathematical modeling for disease spread using difference and differential equations. Learn stage-structured models, solution methods, and practical applications through examples and problem-solving sessions.

Learn data analysis techniques using MATLAB and Excel, covering SI models, plotting, data importing, and problem-solving with real-world examples from mathematical modeling challenges.