To provide mathematically rigorous eigenvalue bounds for the Steklov eigenvalue problem,
an enhanced version of the eigenvalue estimation algorithm developed by the third author is …

Based on the work of Xu and Zhou [Math Comput 69 (2000) 881–909], we propose and
analyze in this article local and parallel finite element algorithms for the Steklov eigenvalue …

In this paper we analyze the effect of introducing a numerical integration in the piecewise
linear finite element approximation of the Steklov eigenvalue problem. We obtain optimal …

This paper deals with nonconforming finite element approximations of the Steklov
eigenvalue problem. For a class of nonconforming finite elements, it is shown that the j-th …

In this paper we introduce and analyze an a posteriori error estimator for the linear finite
element approximations of the Steklov eigenvalue problem. We define an error estimator of …

A virtual element method for a biharmonic Steklov eigenvalue problem Skip to content Should
you have institutional access? Here's how to get it ... De Gruyter € EUR - Euro £ GBP - Pound …

The finite element method (FEM) is applied to bound leading eigenvalues of the Laplace
operator over polygonal domains. Compared with classical numerical methods, most of …

The asymptotic correction technique of Paine, de Hoog and Anderssen can dramatically
improve the accuracy of finite difference or finite element eigenvalues at negligible extra cost …

Based on the work of Xu and Zhou (2000), this paper makes a further discussion on
conforming finite elements approximation for Steklov eigenvalue problems, and proves a …

The paper deals with error estimates and lower bound approximations of the Steklov
eigenvalue problems on convex or concave domains by nonconforming finite element …