<p><P>The book is suitable for readers with a background in basic finite element and finite difference methods for partial differential equations who wants gentle introductions to advanced topics like parallel computing, multigrid methods, and special methods for systems of PDEs. The goal of all cha
Computational Partial Differential Equations: Numerical Methods and Diffpack Programming
โ Scribed by Hans Petter Langtangen (auth.)
- Publisher
- Springer Berlin Heidelberg
- Year
- 1999
- Tongue
- English
- Leaves
- 703
- Series
- Lecture Notes in Computational Science and Engineering 2
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Front Matter....Pages I-XXIII
Getting Started....Pages 1-108
Introduction to Finite Element Discretization....Pages 109-211
Programming of Finite Element Solvers....Pages 213-334
Nonlinear Problems....Pages 335-366
Solid Mechanics Applications....Pages 367-401
Fluid Mechanics Applications....Pages 403-456
Coupled Problems....Pages 457-490
Back Matter....Pages 491-685
โฆ Subjects
Computational Mathematics and Numerical Analysis;Computational Intelligence;Analysis;Mathematical Methods in Physics;Numerical and Computational Physics;Programming Techniques
๐ SIMILAR VOLUMES
<p><P>The book is suitable for readers with a background in basic finite element and finite difference methods for partial differential equations who wants gentle introductions to advanced topics like parallel computing, multigrid methods, and special methods for systems of PDEs. The goal of all cha
<p><P>The book is suitable for readers with a background in basic finite element and finite difference methods for partial differential equations who wants gentle introductions to advanced topics like parallel computing, multigrid methods, and special methods for systems of PDEs. The goal of all cha
It seems to be a very good PDE textbook for undergraduate math. students.It has enough details and examples to take a student smoothly through the PDE course material and would definitely use this textbook for an introductionto PDE undergraduate course.
It seems to be a very good PDE textbook for undergraduate math. students.It has enough details and examples to take a student smoothly through the PDE course material and would definitely use this textbook for an introductionto PDE undergraduate course.
This introductory text on partial differential equations is the first to integrate modern and classical techniques for solving PDEs at a level suitable for undergraduates. The author successfully complements the classical topic of Fourier series with modern finite element methods. The result is an u