A Relaxation Procedure for Domain Decomposition Methods Using Finite Elements.
A Reliable Argument Principle Algorithm to Find the Number of Zeros of an Analytic Function in a Bounded Domain.
A reliable method to determine the ill-condition functions using stochastic arithmetic.
A remark about a Galerkin method
It is shown that the approximating equations whose existence is required in the author's previous work on partially regular weak solutions can be constructed without any additional assumption about the equation itself. This leads to a variation of a Galerkin method.
A remark on a class of universal hill functions
A remark on approximate solving of a class of initial-boundary value problems
A remark on certain overdetermined systems of partial differential equations
A remark on cyclic tridiagonal matrices
A remark on Jordan elimination
A Remark on Long-Range Correlations in Multiplicative Congruential Pseudo Random Number Generators.
A Remark on Simultaneous Inclusions of the Zeros of a Polynomial by Gershgorin's Theorem.
A remark on solving large systems of equations in function spaces
In order to save CPU-time in solving large systems of equations in function spaces we decompose the large system in subsystems and solve the subsystems by an appropriate method. We give a sufficient condition for the convergence of the corresponding procedure and apply the approach to differential algebraic systems.
A Remark on the L... Bounds of the Ritz Operator Associated with a Finite Element Approximation.
A Remark on the Paper of H. H. Schaefer. Abschätzung der nichttrivalen Eigenwerte stochastischer Matrizen.
A remark to the finite element method
A Remez Type Algorithm for Spline Functions
A Representation for the Remainder of the Maclaurin Quadrature Formula.
A residual based a posteriori error estimator for an augmented mixed finite element method in linear elasticity
In this paper we develop a residual based a posteriori error analysis for an augmented mixed finite element method applied to the problem of linear elasticity in the plane. More precisely, we derive a reliable and efficient a posteriori error estimator for the case of pure Dirichlet boundary conditions. In addition, several numerical experiments confirming the theoretical properties of the estimator, and illustrating the capability of the corresponding adaptive algorithm to localize the singularities...
A residual based A POSTERIORI error estimator for an augmented mixed finite element method in linear elasticity
In this paper we develop a residual based a posteriori error analysis for an augmented mixed finite element method applied to the problem of linear elasticity in the plane. More precisely, we derive a reliable and efficient a posteriori error estimator for the case of pure Dirichlet boundary conditions. In addition, several numerical experiments confirming the theoretical properties of the estimator, and illustrating the capability of the corresponding adaptive algorithm to localize the singularities...
A resultant approach to computing vector characteristics of multiparameter polynomial matrices.