Opening book details…
Can I read Least-Squares Finite Element Methods (Applied Mathematical Sciences Book 166) on EtoBox?
Least-Squares Finite Element Methods (Applied Mathematical Sciences Book 166) by Max D. Gunzburger, Pavel B. Bochev (auth.) is a mathematics available to read on EtoBox.
What is Least-Squares Finite Element Methods (Applied Mathematical Sciences Book 166) about?
Since their emergence finite element methods have become one of the most versatile and powerful methodologies for the approximate numerical solution of PDEs. Today finite element methods are in common use for incompressible fluid flow, heat, transfer, electromagnetics, and convection-diffusion-reaction problems, to name a few. This book is written with the premise that there is a real, existing need to put least-squares finite elemenet methods on a common mathematically sound foundation. It is i
Who reads Least-Squares Finite Element Methods (Applied Mathematical Sciences Book 166)?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Max D. Gunzburger, Pavel B. Bochev (auth.)
- Publisher
- Springer-Verlag New York
- Published
- 2009
- Language
- EN
- ISBN
- 9780387689227
- Category
- mathematics
- Subjects
- Mathematics, Engineering, Numerical Analysis
- Updated
- 2026-03-24
Other editions & translations
More by Max D. Gunzburger, Pavel B. Bochev (auth.)
Browse all works by Max D. Gunzburger, Pavel B. Bochev (auth.)
Similar books
- Finite Element Methods for Flow Problems — Jean Donea, Antonio Huerta, J. Donéa (2003)
- Finite Element Methods for Computational Fluid Dynamics : a Practical Guide — Dmitri Kuzmin; Jari Hämäläinen; Society for Industrial and Applied Mathematics (2014)
- CHARACTERISTICS FINITE ELEMENT METHODS IN COMPUTATIONAL FLUID DYNAMICS WITH 384 FIGURES — JOE LANNELLI (2006)
- Applied Finite Element Analysis Sceond Edition — Segerlind, Larry J., 1937- (1984)
- Smoothed Finite Element Methods — Liu G.R., et al. (2010)
- Mathematical Theory of Finite and Boundary Element Methods — Albert H. Schatz, Vidar Thomée, Wolfgang L. Wendland (auth.) (1990)