Article
Open Access
Functional-Discrete Method with a High Order of Accuracy for the Eigenvalue Transmission Problem
-
V.L. Makarov
Published/Copyright:
January 1, 2004
Received: 2004-08-10
Revised: 2004-09-02
Accepted: 2004-10-21
Published Online: 2004
Published in Print: 2004
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- Eitan Tadmor-50
- On the Generation of a Hexagonal Collision Model for the Boltzmann equation
- Variational and Finite Element Analysis of Vibroequilibria
- Functional-Discrete Method with a High Order of Accuracy for the Eigenvalue Transmission Problem
- Monotone and Economical Difference Schemes on Nonuniform Grids for a Multidimensional Parabolic Equation with Third Kind
- An Almost Sixth-Order Finite-Difference Method for Semilinear Singular Perturbation Problems
Keywords for this article
eigenvalue transmission problem;
functional-discrete method;
basic problem;
convergence rate like geometric series;
Bessel functions
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- Eitan Tadmor-50
- On the Generation of a Hexagonal Collision Model for the Boltzmann equation
- Variational and Finite Element Analysis of Vibroequilibria
- Functional-Discrete Method with a High Order of Accuracy for the Eigenvalue Transmission Problem
- Monotone and Economical Difference Schemes on Nonuniform Grids for a Multidimensional Parabolic Equation with Third Kind
- An Almost Sixth-Order Finite-Difference Method for Semilinear Singular Perturbation Problems