## Abstract We consider a numerical method that enables us to verify the existence of solutions for variational inequalities. This method is based on the infinite dimensional fixed point theorems and explicit error estimates for finite element approximations. Using the finite element approximations
Stochastic methods for the numerical solution of convex variational inequalities
โ Scribed by N.M. Novikova
- Publisher
- Elsevier Science
- Year
- 1988
- Weight
- 776 KB
- Volume
- 28
- Category
- Article
- ISSN
- 0041-5553
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๐ SIMILAR VOLUMES
The well-known problem of elasticity that may be written as a variational equation [4] has been recently extended to non-linear elastoplastic behaviours [13] giving rise to a class of variational inequalities of second kind [9]. This paper presents a wavelet Galerkin method for the numerical solutio
The purpose of this paper is to calculate the first variation of capacity and of the lowest eigenvalue for the Dirichlet problem in convex domains in R N . These formulas are well known in the smooth case and are due to Poincare and Hadamard, respectively. The point is to prove them in sufficient ge