This article is devoted to the numerical analysis of two classes of iterative methods that combine integral formulas with finite-difference Poisson solvers for the solution of elliptic problems. The first method is in the spirit of the Schwarz domain decomposition method for exterior domains. The second one is motivated by potential calculations in free boundary problems and can be viewed as a numerical analytic continuation algorithm. Numerical tests are presented that confirm the convergence properties predicted by numerica
We consider the approximation of elliptic boundary value problems by conforming finite element metho...
Iterative numerical methods for solving independent, simultaneous, inhomogeneous linear equations ar...
AbstractThe coupling of the Sobolev space gradient method and the finite element method is developed...
A formula for solving elliptic partial differential equations using finite differences and iteration...
The numerical solution of elliptic partial differential equations by finite difference method
Numerical techniques for the solution of two dimensional Elliptic partial differential equations suc...
In this thesis numerical methods for solving elliptic partial differential equations are developed. ...
>Iterative numerical methods for solving independent, simultaneous, inhomogeneous linear equations a...
Partial differential equations occur in a variety of forms in many different branches of Mathematica...
A variety of finite difference schemes are explored for the numerical solution of elliptic partial d...
In this research work, we have studied the finite difference method and used it to solve elliptic pa...
In this paper, we analyze the convergence of Finite Integral method (FIM) for Poisson equa-tion with...
A finite difference procedure is presented for solving coupled sets of partial differential equation...
The problem of convergence and stability of finite difference schemes used for solving boundary valu...
This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 Internati...
We consider the approximation of elliptic boundary value problems by conforming finite element metho...
Iterative numerical methods for solving independent, simultaneous, inhomogeneous linear equations ar...
AbstractThe coupling of the Sobolev space gradient method and the finite element method is developed...
A formula for solving elliptic partial differential equations using finite differences and iteration...
The numerical solution of elliptic partial differential equations by finite difference method
Numerical techniques for the solution of two dimensional Elliptic partial differential equations suc...
In this thesis numerical methods for solving elliptic partial differential equations are developed. ...
>Iterative numerical methods for solving independent, simultaneous, inhomogeneous linear equations a...
Partial differential equations occur in a variety of forms in many different branches of Mathematica...
A variety of finite difference schemes are explored for the numerical solution of elliptic partial d...
In this research work, we have studied the finite difference method and used it to solve elliptic pa...
In this paper, we analyze the convergence of Finite Integral method (FIM) for Poisson equa-tion with...
A finite difference procedure is presented for solving coupled sets of partial differential equation...
The problem of convergence and stability of finite difference schemes used for solving boundary valu...
This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 Internati...
We consider the approximation of elliptic boundary value problems by conforming finite element metho...
Iterative numerical methods for solving independent, simultaneous, inhomogeneous linear equations ar...
AbstractThe coupling of the Sobolev space gradient method and the finite element method is developed...