High degree precision decomposition method  for the evolution 
problem with an operator under  a split form

Zurab Gegechkori; Jemal Rogava; Mikheil Tsiklauri

Displaying similar documents to “High degree precision decomposition method for the evolution problem with an operator under a split form”

The fourth order accuracy decomposition scheme for an evolution problem

Zurab Gegechkori, Jemal Rogava, Mikheil Tsiklauri (2010)

ESAIM: Mathematical Modelling and Numerical Analysis

Similarity:

In the present work, the symmetrized sequential-parallel decomposition method with the fourth order accuracy for the solution of Cauchy abstract problem with an operator under a split form is presented. The fourth order accuracy is reached by introducing a complex coefficient with the positive real part. For the considered scheme, the explicit estimate is obtained.

High-degree precision decomposition method for an evolution problem.

Gegechkori, Z., Rogava, J., Tsiklauri, M. (2001)

Computational Methods in Applied Mathematics

Similarity:

Existence and uniqueness of solutions to dynamical unilateral contact problems with coulomb friction: the case of a collection of points

Alexandre Charles, Patrick Ballard (2014)

ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique

Similarity:

This study deals with the existence and uniqueness of solutions to dynamical problems of finite freedom involving unilateral contact and Coulomb friction. In the frictionless case, it has been established [P. Ballard, 154 (2000) 199–274] that the existence and uniqueness of a solution to the Cauchy problem can be proved under the assumption that the data are analytic, but not if they are assumed to be only of class . Some years ago, this finding was extended [P. Ballard...