A 2D finite element procedure for magnetic field analysis taking into account a vector Preisach model.
A- and B-Stability for Runge-Kutta Methods - Characterizations and Equivalence.
A backward particle interpretation of Feynman-Kac formulae
We design a particle interpretation of Feynman-Kac measures on path spaces based on a backward Markovian representation combined with a traditional mean field particle interpretation of the flow of their final time marginals. In contrast to traditional genealogical tree based models, these new particle algorithms can be used to compute normalized additive functionals “on-the-fly” as well as their limiting occupation measures with a given precision degree that does not depend on the final time horizon. We...
A balanced finite-element method for an axisymmetrically loaded thin shell
We analyse a finite-element discretisation of a differential equation describing an axisymmetrically loaded thin shell. The problem is singularly perturbed when the thickness of the shell becomes small. We prove robust convergence of the method in a balanced norm that captures the layers present in the solution. Numerical results confirm our findings.
A basic norm equivalence for the theory of multilevel methods.
A Basic Theorem in the Computation of Ellipsoidal Error Bounds.
A Bayesian model for binary Markov chains.
A BDDC algorithm for a mixed formulation of flow in porous media.
A BDDC algorithm for flow in porous media with a hybrid finite element discretization.
A Bermúdez–Moreno algorithm adapted to solve a viscoplastic problem in alloy solidification processes
The aim of this work is to present a computationally efficient algorithm to simulate the deformations suffered by a viscoplastic body in a solidification process. This type of problems involves a nonlinearity due to the considered thermo-elastic-viscoplastic law. In our previous papers, this difficulty has been solved by means of a duality method, known as Bermúdez–Moreno algorithm, involving a multiplier which was computed with a fixed point algorithm or a Newton method. In this paper, we will...
A best approximation property of the generalized spline functions.
A Best Lower Bound for Good Lattice Points.
A better numerical solution stability by using the function developments in Cazacu's proper series.
A Bi-CG type iterative method for Drazin-inverse solution of singular inconsistent nonsymmetric linear systems of arbitrary index.
A block Arnoldi-Chebyshev method for computing the leading eigenpairs of large sparse unsymmetric matrices.
A block Rayleigh quotient iteration with local quadratic convergence.
A block version of BiCGSTAB for linear systems with multiple right-hand sides.
A bound for the discrepancy of digital nets and its application to the analysis of certain pseudo-random number generators
A bound for the Moore-Penrose pseudoinverse of a matrix
A Bound for thé Optimum Relaxation Factor for the Successive Overrelaxation Method.