Numerical Methods for PDEs - Class 21
Explore advanced numerical methods for solving partial differential equations in this doctoral-level lecture, focusing on cutting-edge techniques and applications in mathematical modeling.
Numerical Methods for PDEs - Class 20
Explore advanced numerical methods for solving partial differential equations in this doctoral-level lecture, focusing on cutting-edge techniques and applications in mathematical modeling.
Numerical Methods for PDEs - Class 19
Explore advanced numerical methods for solving partial differential equations, focusing on techniques applicable to complex mathematical problems in doctoral-level research.
Numerical Methods for PDEs - Class 18
Explore advanced numerical methods for solving partial differential equations in this doctoral-level lecture, focusing on cutting-edge techniques and applications in mathematical modeling.
Numerical Methods for PDEs - Class 17
Explore advanced numerical methods for solving partial differential equations, focusing on complex mathematical techniques and their applications in doctoral-level research.
ADSI Summer Workshop- Algorithmic Foundations of Learning and Control, Pablo Parrilo
Explore advanced Gaussian kernel factorization techniques and their applications in machine learning and control systems, with insights from approximation theory.
Convergence in Hölder and Sobolev Norms for Galerkin Approximations of Generalized Whittle-Matern Fields
Optimal convergence rates for Galerkin approximations of generalized Whittle-Matern fields in Hölder and Sobolev norms, covering spectral and finite element methods for Gaussian random fields.
Optimal Growth in Two-Sided Markets
Explore optimal growth strategies in two-sided markets, focusing on platform dynamics, market balance, and scaling approaches for businesses like Uber.
Convergence Theory of Adaptive Finite Element Methods
Explore the convergence theory of adaptive finite element methods for elliptic PDEs, including approximation classes and optimal convergence rates.
High Order Positivity-Preserving Entropy Stable Discontinuous Galerkin Discretizations
Explore high order discontinuous Galerkin methods for nonlinear conservation laws, focusing on entropy stability and positivity preservation in numerical solutions.
Implementation of Hybridizable Discontinuous Galerkin Methods - MFEM Workshop 2023
Explore advancements in hybridizable discontinuous Galerkin methods for high-order finite element calculations, featuring flexible implementations for diverse PDEs and applications.
Level Set Shape Optimization on Aggregated Polytopic Meshes
Explore level set shape optimization using polytopic meshes and Discontinuous Galerkin methods for improved boundary tracking and computational efficiency in structural optimization.
ME3255 - Data Science and Monte Carlo - Homework 02
Explore data science and Monte Carlo methods in engineering applications. Learn practical techniques for analyzing complex systems and making data-driven decisions.
Introduction to Simulation and Ansys for Developers
Explore numerical simulation basics and its practical applications using PyMAPDL, with a focus on modeling a 2D bridge scenario. Learn how simulation tools can enhance understanding of everyday phenomena.
Making Decisions with Known Unknowns - Professor Eric Kerrigan's Inaugural Lecture
Explore decision-making under uncertainty, covering aerodynamics, electrical engineering, and energy systems. Learn optimization techniques for real-world problem-solving.
Convergent Evolving Surface Finite Element Algorithms for Geometric Evolution Equations
Explore convergent evolving surface finite element algorithms for geometric evolution equations, presented by Prof. Christian Lubich from University of Tübingen.
2D Finite Element Method - Radiation Boundary Condition
Explore radiation boundary conditions in 2D finite element methods. Learn key concepts and applications for advanced numerical analysis in electromagnetic simulations.
Introduction to the Finite Element Method - Basic Framework of FEM
Explore the fundamental concepts and framework of the Finite Element Method (FEM) in this introductory video lecture.
1D Finite Element Method: Wave Equation Basis and Testing Functions - Lecture 1
Explore basis and testing functions for 1D Finite Element Method in solving the 1D Wave Equation, enhancing understanding of numerical methods in computational physics.
FEM and Constitutive Modelling in Geomechanics
Explore advanced techniques in finite element method and constitutive modeling for geomechanics applications, enhancing your understanding of soil and rock behavior.
Introduction to the Finite Element Method: 1D Basis Functions
Explore 1D basis functions in finite element method. Learn key concepts and applications for numerical analysis and engineering problem-solving.