Abstract
In this work, a multipoint nonlocal boundary value problem (NBVP) for hyperbolic equations with Neumann conditions is considered. Third and fourth order of accuracy stable difference schemes for solving this problem are presented. Efficiency of these schemes are tested via MATLAB implementation.
Keywords
Von Neumann stability analysis
Neumann boundary condition
Von Neumann architecture
Boundary value problem
Hyperbolic partial differential equation
Stability (learning theory)
MATLAB
Mathematics
Applied mathematics
Work (physics)
Computer science
Mathematical analysis
Partial differential equation
Pure mathematics
Physics
Subject Areas
Differential Equations and Boundary Problems
·Applied Mathematics ·Physical Sciences
Differential Equations and Numerical Methods
·Numerical Analysis ·Physical Sciences
Advanced Numerical Methods in Computational Mathematics
·Computational Mechanics ·Physical Sciences
Citations by Year
2019: 1
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