M2AN, Volume 16 (1982)

Issue no. 1 Table of Contents

Single step methods for inhomogeneous linear differential equations in Banach space

Brenner, Philip; Crouzeix, Michel; Thomée, Vidar

p. 5-26

L_{\infty}

-error estimates for variational inequalities with Hölder continuous obstacle

Finzi Vita, Stefano

p. 27-37

Iterative refinement of finite element approximations for elliptic problems

p. 39-47

Finite element subspaces with optimal rates of convergence for the stationary Stokes problem

Mansfield, Lois

p. 49-66

Stabilité et convergence des méthodes spectrales polynômiales. Application à l'équation d'advection

p. 67-100

Issue no. 2 Table of Contents

The error estimates for the infinite element method for eigenvalue problems

p. 113-128

Near-best approximations to the solution of Fredholm integral equation of the second kind

p. 129-141

Réduction de la résolution d'un problème de réseau maillé

p. 143-160

Finite element solution of quasistationary nonlinear magnetic field

p. 161-191

Issue no. 3 Table of Contents

Construction of surface spline interpolants of scattered data over finite domains

Dyn, Nira; Levin, David

p. 201-209

Triangulation automatique d’un polyèdre en dimension

N

p. 211-242

A mixed finite element method for a weighted elliptic problem

Le Roux, Marie-Noëlle

p. 243-273

On a mixed finite element method for the Stokes problem in

ℝ^{3}

Pitkäranta, Juhani

p. 275-291

Issue no. 4 Table of Contents

Comportement d'itérations d'un opérateur de renormalisation

p. 301-318

Approximation of solution branches of nonlinear equations

Descloux, Jean; Rappaz, Jacques

p. 319-349

Optimization of the domain in elliptic unilateral boundary value problems by finite element method

Hlaváček, I.; Nečas, J.

p. 351-373

Approximation of Burgers' equation by pseudo-spectral methods

Maday, Y.; Quateroni, A.

p. 375-404

Résolution d’un problème aux limites dans un ouvert axisymétrique par éléments finis en

r, z

et séries de Fourier en

θ

Mercier, B.; Raugel, G.

p. 405-461

An up-wind finite element method for a filtration problem

p. 463-481