Second derivative linear multistep formula and its stability on the imaginary axis
Second-Order Finite Element Approximations and a posteriori Error Estimation for Two-Dimensional Parabolic Systems.
Shooting methods for transferable DAEs---solution of shooting equation
Singularly Perturbed Finite Element Methods.
Solution of a Nonlinear Two Point Boundary Value Problem .
Solving a system of second order obstacle problems by a modified decomposition method.
Some nonlinear and nonlocal Sturm-Liouville problems motivated by the problem of flutter.
Some properties of the discontinuous Galerkin method for one-dimensional singularly perturbed problems.
Some results about the pseudospectral approximation of one-dimensional fourth-order problems.
Some uniformly convergent schemes on Shishkin mesh.
Sparse adaptive Taylor approximation algorithms for parametric and stochastic elliptic PDEs
The numerical approximation of parametric partial differential equations is a computational challenge, in particular when the number of involved parameter is large. This paper considers a model class of second order, linear, parametric, elliptic PDEs on a bounded domain D with diffusion coefficients depending on the parameters in an affine manner. For such models, it was shown in [9, 10] that under very weak assumptions on the diffusion coefficients, the entire family of solutions to such equations...
Special meshes and higher-order schemes for singularly perturbed boundary value problems.
Spectral approximation for inner and outer solution of some SPP.
Spektraltheorie linksdefiniter Differenzengleichungssysteme.
Spline Finite Difference Methods for Singular Two Point Boundary Value Problems.
Spline solution of some linear boundary value problems.
Spline solutions for nonlinear two point boundary value problems.
Spline-wavelet solution of singularly perturbed boundary problem
SPP with discontinuous function and spectral approximation.
Stabilitätsungleichungen für Diskretisierungen von Randwertaufgaben gewöhnlicher Differentialgleichungen.