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 : “Existence globale et comportement asymptotique pour l'équation de Klein–Gordon quasi linéaire à données petites en dimension 1”
Erratum to Fourier diffraction theorem for the tensor fields
Erratum to : “Multiple critical points of perturbed symmetric strongly indefinite functionals”
Erratum to “Non-trapping condition for semiclassical Schrödinger operators with matrix-valued potentials”.
Erratum to : “The Schrödinger–Maxwell system with Dirac mass”
Error Analysis for Absorbing Boundary Conditions.
Error Analysis for Laplace Transform - Finite Element Solution of Hyperbolic Equations
Error analysis for spectral approximation of the Korteweg-de Vries equation
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 control and adaptivity for a phase relaxation model
Error Control and Andaptivity for a Phase Relaxation Model
The phase relaxation model is a diffuse interface model with small parameter ε which consists of a parabolic PDE for temperature θ and an ODE with double obstacles for phase variable χ. To decouple the system a semi-explicit Euler method with variable step-size τ is used for time discretization, which requires the stability constraint τ ≤ ε. Conforming piecewise linear finite elements over highly graded simplicial meshes with parameter h are further employed for space discretization. A posteriori...
Error estimate for a fully discrete spectral scheme for Korteweg-de Vries-Kawahara equation
We are concerned with convergence of spectral method for the numerical solution of the initial-boundary value problem associated to the Korteweg-de Vries-Kawahara equation (Kawahara equation, in short), which is a transport equation perturbed by dispersive terms of the 3rd and 5th order. This equation appears in several fluid dynamics problems. It describes the evolution of small but finite amplitude long waves in various problems in fluid dynamics. These equations are discretized in space by the...
Error estimate for the characteristic method involving Oldroyd derivative in a tensorial transport problem.
Error estimate in the generalized Szegö theorem
Error estimates and free-boundary convergence for a finite difference discretization of a parabolic variational inequality