Hyperelasticity and Finite Element Method
In this course, I will introduce theory of hyper-elasticity and finite element methods for elliptic PDEs.
Lecturer
Date
11th September ~ 4th December, 2024
Location
| Weekday | Time | Venue | Online | ID | Password |
|---|---|---|---|---|---|
| Wednesday | 13:30 - 16:55 | A3-1a-204 | ZOOM 09 | 230 432 7880 | BIMSA |
Prerequisite
Minimum: Calculus, Linear algebra; Preferred: Differential geometry, PDEs, Functional analysis.
Reference
1. Mathematical Elasticity Volume I: Three-Dimensional Elasticity. Philippe G. Ciarlet.
2. Mathematical Elasticity Volume II: Theory of Plates. Philippe G. Ciarlet.
3. The Mathematical Theory of Finite Element Methods. Susanne C. Brenner and L. Ridgway Scott.
4. Numerical Methods for Nonlinear Partial Differential Equations. Soeren Bartels.
2. Mathematical Elasticity Volume II: Theory of Plates. Philippe G. Ciarlet.
3. The Mathematical Theory of Finite Element Methods. Susanne C. Brenner and L. Ridgway Scott.
4. Numerical Methods for Nonlinear Partial Differential Equations. Soeren Bartels.
Audience
Undergraduate
, Advanced Undergraduate
, Graduate
, Postdoc
, Researcher
Video Public
Yes
Notes Public
Yes
Language
English