Course Outline
Introduction
- Boundary Elements compared to Finite Elements
How Boundary Elements integrate with Computer Aided Engineering (CAE) and Integrated Engineering Software
Continuous Elements, Discontinuous Elements, and Surface Discretization
Versatility via Mesh Regeneration
Case Study: Discretisation of a Crankshaft
Configuring the Development Environment
Overview of BEM's Mathematical Foundations
Two-dimensional Laplace's Equation -- Solving a Simple Boundary Value Problem
Discontinuous Linear Elements -- Enhancing Approximations
Two-dimensional Helmholtz Type Equation -- Extending the Analysis
Two-dimensional Diffusion Equation
Green's Functions for Potential Problems
Analyzing Three-dimensional Problems
Analyzing Problems with Stress and Flux Concentrations
Analyzing Torsion, Diffusion, Seepage, Fluid Flow and Electrostatics
Integration with Finite Elements and the Hybrid Method
The Importance of Clean Code
Improving Computational Performance (Parallel and Vector Computing)
Closing Remarks
Requirements
- Fundamental understanding of vector calculus
- Knowledge of ordinary and partial differential equations
- Familiarity with complex variables
- Programming experience in any language
Testimonials (1)
The practices and the fact that you can share your screen for guidance from the trainer
