Superconvergence and extrapolation of non-conforming low order finite elements applied to the Poisson equation

By Qun Lin, Lutz Tobiska, Aihui Zhou. 2005

221 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/1aba734caa7d1e9b111b37e503f4a21d6d5921bf

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Qin Li
2. Hehu Xie
3. Qun Lin
4. Yidu Yang
5. Zhimin Zhang
6. Tian Xia
7. Jie Liu
8. Wei Jiang

In Electrical and Electronic Engineering

1. Qin Li
2. Hehu Xie
3. Qun Lin
4. Zhimin Zhang
5. Weizhang Huang
6. Marco Picasso

In Mechanics of Materials

1. Qin Li
2. Hehu Xie
3. Qun Lin
4. Zhimin Zhang
5. Tian Xia
6. Jie Liu
7. Wei Jiang
8. Weizhang Huang

Citations in the corpus

• Nonconforming finite element approximations of the Steklov eigenvalue problem and its lower bound approximations (2013, background): “• The EQrot1 element space, proposed by Lin, Tobiska, and Zhou [29], is defined by V h = { v ∈ L2(Ω): v|K ∈ span{1, x, y, x 2, y2}, ∫ F v|K1 ds = ∫ F v|K2 ds if K1 ∩ K2 = F } .”
• Eigenvalue approximation from below using non-conforming finite elements (2010, background): “The EQ rot element is a non-conforming rectangular element proposed by Lin et al. [ 7 ] in 2005.”