We report on the progress achieved in the numerical simulation of self-adjoint multiparameter spectral problems for ordinary differential equations. We describe how to obtain a discrete problem by means of High Order Finite Difference Schemes and discuss its numerical solution. Based on this approach, we also define a recursive algorithm to compute approximations of the parameters by means of the solution of a set of problems converging to the original one
Our main aim is the accurate computation of a large number of specified eigenvalues and eigenvectors...
We discuss the solution of regular and singular Sturm-Liouville problems by means of High Order Fini...
This book deals with the numerical approximation of partial differential equations. Its scope is to ...
Along with finite differences and finite elements, spectral methods are one of the three main method...
In numerous science and engineering applications a partial differential equation has to be solved on...
Spectral methods, particularly in their multidomain version, have become firmly established as a mai...
A major cost in scientific computing is the creation of software that performs the numerical comput...
summary:We study spectral discretizations for singular perturbation problems. A special technique of...
AbstractIn this paper, we investigate new spectral and multidomain spectral methods for high order p...
We discuss the solution of regular and singular Sturm-Liouville problems by means of High Order Fini...
Abstract: The work is devoted to the presentation of the methods, available in the literature, of th...
Some mathematical aspects of finite and spectral element discretizations for partial differ-ential e...
This paper is solely devoted to spectral iterative methods including spectral multigrid methods. The...
Our main aim is the accurate computation of a large number of specified eigenvalues and eigenvectors...
This work addresses the algorithmical aspects of spectral methods for elliptic equations. We focus o...
Our main aim is the accurate computation of a large number of specified eigenvalues and eigenvectors...
We discuss the solution of regular and singular Sturm-Liouville problems by means of High Order Fini...
This book deals with the numerical approximation of partial differential equations. Its scope is to ...
Along with finite differences and finite elements, spectral methods are one of the three main method...
In numerous science and engineering applications a partial differential equation has to be solved on...
Spectral methods, particularly in their multidomain version, have become firmly established as a mai...
A major cost in scientific computing is the creation of software that performs the numerical comput...
summary:We study spectral discretizations for singular perturbation problems. A special technique of...
AbstractIn this paper, we investigate new spectral and multidomain spectral methods for high order p...
We discuss the solution of regular and singular Sturm-Liouville problems by means of High Order Fini...
Abstract: The work is devoted to the presentation of the methods, available in the literature, of th...
Some mathematical aspects of finite and spectral element discretizations for partial differ-ential e...
This paper is solely devoted to spectral iterative methods including spectral multigrid methods. The...
Our main aim is the accurate computation of a large number of specified eigenvalues and eigenvectors...
This work addresses the algorithmical aspects of spectral methods for elliptic equations. We focus o...
Our main aim is the accurate computation of a large number of specified eigenvalues and eigenvectors...
We discuss the solution of regular and singular Sturm-Liouville problems by means of High Order Fini...
This book deals with the numerical approximation of partial differential equations. Its scope is to ...