Abstract
In this paper, third and fourth order of accuracy stable difference schemes for approximately solving multipoint nonlocal boundary value problems for hyperbolic equations with the Neumann boundary conditions are considered. Stability estimates for the solutions of these difference schemes are presented. Finite difference method is used to obtain numerical solutions. Numerical results of errors and CPU times are presented and are analyzed.
Keywords
Von Neumann stability analysis
Mathematics
Neumann boundary condition
Boundary value problem
Von Neumann architecture
Stability (learning theory)
Boundary (topology)
Finite difference
Finite difference method
Mathematical analysis
Hyperbolic partial differential equation
Applied mathematics
Order (exchange)
Partial differential equation
Pure mathematics
Computer science
Subject Areas
Differential Equations and Boundary Problems
·Applied Mathematics ·Physical Sciences
Differential Equations and Numerical Methods
·Numerical Analysis ·Physical Sciences
Citations by Year
2019: 1
2021: 1
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