Distributed by Elsevier Science on behalf of Science Press.
This book discusses the accuracy of various finite element approximations and how to improve them, with the help of extrapolations and super convergence's post-processing technique. The discussion is based on asymptotic expansions for finite elements and finally reduces to the technique of integration by parts, embedding theorems and norm equivalence lemmas. The book is also devoted to explaining the origin of theorems.
What people are saying - Write a review
Eulers Algorithm and Finite Element Method
Function Spaces and Norm Equivalence Lemmas
From K to Eigenvalue Computation of PDEs
First Part Bibliography
Expansion of Integrals on Rectangular Elements
Expansion of Integrals on Triangle Elements
Quasisuperconvergence and Quasiexpansion
Second Part Bibliography