Computational Fluid Dynamics
This course provides an introduction to Computational Fluid Dynamics (CFD) with an emphasis on the fundamental principles that govern the implementation of CFD in practical applications.
Finite Element Modeling of Welding Processes
Comprehensive exploration of finite element modeling for various welding processes, covering theory, techniques, and applications in fusion, solid-state, and advanced welding methods.
Computational Fluid Dynamics
Comprehensive exploration of computational fluid dynamics, covering mathematical foundations, discretization methods, and numerical techniques for solving fluid flow problems.
Computational Fluid Dynamics
This course looks at all the aspects theoretical, numerical, and application aspects of computational fluid dynamics. Computational fluid dynamics (CFD) has become an essential tool in the analysis and design of thermal and fluid flow systems in a wide r…
New Avenues in Computational Fluid Dynamics
Explore cutting-edge developments in high-order spectral element solvers for computational fluid dynamics, including multiphysics simulations and machine learning integration.
Finite Element Modeling of Magnetic Fields in Julia
Explore finite element modeling of magnetic fields using Julia in this TU Delft master course. Implement mathematical models and collaborate on real-world projects with industry partners.
From Courant to Saint Venant
Explore the foundations of hydraulic modeling, from conservation principles to Saint-Venant equations, with real-world analogies and expert insights on key concepts like the Courant Number and solution methods.
Tyrants of the Cenozoic: Evolution of Bone-Crushing Hyenas and Dogs
Explore the evolution of bone-crushing hyenas and dogs, their unique adaptations, and the convergent evolution between these powerful predators of the Cenozoic era.
Machine Learning to Enhance Numerical PDE Simulations
Explore machine learning techniques to enhance numerical PDE simulations, focusing on acceleration, surrogate modeling, and improved physical representation for complex physics and engineering systems.
New Banach Spaces-Based Fully-Mixed Finite Element Methods for Pseudostress-Assisted Diffusion
Explora nuevos métodos de elementos finitos mixtos para difusión asistida por pseudoestrés, basados en espacios de Banach.
Numerical Methods for PDEs - Class 22
Aprofunde-se em métodos numéricos avançados para equações diferenciais parciais, explorando técnicas e aplicações em nível de doutorado.
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.
Stability and Discretization Techniques for Elliptic Inverse Parameter Problems in Elastography - Application to Breast Tumor Detection
Explores stability and discretization techniques for elliptic inverse parameter problems in elastography, focusing on shear modulus recovery in biological tissues for breast tumor detection. Discusses theoretical challenges and practical solutions.
Improve Product Performance - Advanced FEA in Fusion 360
Explore advanced FEA techniques in Fusion 360 to enhance product performance, focusing on thermal analysis and design optimization for LED internals.
Advanced FEA Webinar
Explore advanced FEA topics, options, and troubleshooting techniques in this webinar. Learn about manual contact creation, loading options, material setup, mesh settings, and result interpretation.
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.
Two-Scale FEMs for Non-Variational Elliptic PDEs
Explore advanced finite element methods for non-variational elliptic PDEs, focusing on two-scale approaches, monotonicity enforcement, and novel error estimation techniques for complex mathematical problems.
A Family of Crouzeix-Raviart Non-Conforming Finite Elements in Two- and Three Spatial Dimensions
Explore non-conforming finite elements in 2D and 3D, focusing on Crouzeix-Raviart type. Learn about optimal a priori estimates, jump conditions, and explicit representations of local basis functions.
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.
Combined Arbitrary Lagrangian-Eulerian Approach and Adaptive Remeshing Technique for the Finite
Explore advanced numerical methods combining ALE approach and adaptive remeshing for finite element simulations, enhancing accuracy and efficiency in complex engineering problems.
Statistical Finite Element Method for Digital Twinning of Self-Sensing Structures
Explore statistical finite element methods for digital twinning of structures, enhancing predictive accuracy by integrating sensor data with traditional models. Case study: railway bridge application.