Erratum : “Analytic properties of the resolvent for the Helmholtz operator oustide a periodic surface”
Erratum: J. Eur. Math. Soc. 1, 237-311 (1999)
Erratum on “Critical point theory for nonsmooth energy functionals and applications".
Erratum on: ``On Neumann elliptic problems with discontinuous nonlinearities'' [Arch. Math. (Brno) 37 (2001), no. 1, 25--31]
Erratum. On the Multi-Level Splitting of Finite Element Spaces.(Numer. Math. 49, 379-412 (1986)).
Erratum. Optimal L ...-Error Estimates for Piecewise Linear Finite Elements in ...
Erratum to : “Classical solvability in dimension two of the second boundary value problem associated with the Monge–Ampère operator”
Erratum to : “Multiple critical points of perturbed symmetric strongly indefinite functionals”
Erratum to : “The Schrödinger–Maxwell system with Dirac mass”
Error analysis in , for mixed finite element methods for linear and quasi-linear elliptic problems
Error analysis of the nonlinear multigrid method of the second kind
Error Bounds for Finite Element Solutions of Mildly Nonlinear Elliptic Boundary Value Problems.
Error Bounds for the Galerkin Method Applied to Singular and Nonsingular Boundary Value Problems.
Error estimates for discretized Galerkin and collocation boundary element methods for time harmonic Dirichlet screen problems in ℝ³
Error estimates for finite element approximations of elliptic control problems
We investigate finite element approximations of one-dimensional elliptic control problems. For semidiscretizations and full discretizations with piecewise constant controls we derive error estimates in the maximum norm.
Error Estimates for Galerkin Methods for Quasilinear Parabolic and Elliptic Differential Equations in Divergence Form.
Error estimates for least-squares mixed finite elements
Error estimates for mixed methods
Error estimates for modified local Shepard’s formulas in Sobolev spaces
Interest in meshfree methods in solving boundary-value problems has grown rapidly in recent years. A meshless method that has attracted considerable interest in the community of computational mechanics is built around the idea of modified local Shepard’s partition of unity. For these kinds of applications it is fundamental to analyze the order of the approximation in the context of Sobolev spaces. In this paper, we study two different techniques for building modified local Shepard’s formulas, and...
Error estimates for Modified Local Shepard's Formulas in Sobolev spaces
Interest in meshfree methods in solving boundary-value problems has grown rapidly in recent years. A meshless method that has attracted considerable interest in the community of computational mechanics is built around the idea of modified local Shepard's partition of unity. For these kinds of applications it is fundamental to analyze the order of the approximation in the context of Sobolev spaces. In this paper, we study two different techniques for building modified local Shepard's formulas, and...