Isoparametric finite-element approximation of a Steklov eigenvalue problem

By Andrey B. Andreev, T. Todorov. 2004

69 citations recorded by the source corpus.

Subfields: Computational Mechanics, Computational Theory and Mathematics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/c283142233b4f6bf6906758c8268e53b7d03405b

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. María Gabriela Armentano
5. Claudio Padra
6. Qin Li
7. Yidu Yang
8. Sirui Li

In Computational Theory and Mathematics

1. María Gabriela Armentano
2. Claudio Padra
3. Qin Li
4. Qin Li
5. Yidu Yang
6. Sirui Li
7. Hehu Xie
8. Qun Lin

In Numerical Analysis

1. Qin Li
2. Qin Li
3. Yidu Yang
4. Sirui Li
5. Hehu Xie
6. Qun Lin

Citations in the corpus

• A posteriori error estimates for the Steklov eigenvalue problem (2008, background): “From the classical theory of abstract elliptic eigenvalue problems (see, for example, [1, 2, 4, 22]) we may infer that the problem (2.”
• Nonconforming finite element approximations of the Steklov eigenvalue problem and its lower bound approximations (2013, methodology): “[3] A.B. Andreev, T.D. Todorov: Isoparametric finite-element approximation of a Steklov eigenvalue problem.”
• Nonconforming finite element approximations of the Steklov eigenvalue problem (2009, methodology): “Andreev and Todorov [3] studied the isoparametric variant of finite element method for an approximation of Steklov eigenvalue problems for second-order selfadjoint elliptic differential operators.”