Abstract
This paper presents a third order of accuracy stable difference scheme for the approximate solution of multipoint nonlocal boundary value problem of the hyperbolic type in a Hilbert space with self-adjoint positive definite operator. Stability estimates for solution of the difference scheme are obtained. Some results of numerical experiments that support theoretical statements are presented.
Keywords
Mathematics
Hilbert space
Operator (biology)
Scheme (mathematics)
Boundary value problem
Stability (learning theory)
Third order
Boundary (topology)
Mathematical analysis
Order (exchange)
Space (punctuation)
Applied mathematics
Value (mathematics)
Computer science
Subject Areas
Differential Equations and Boundary Problems
·Applied Mathematics ·Physical Sciences
Differential Equations and Numerical Methods
·Numerical Analysis ·Physical Sciences
Numerical methods for differential equations
·Numerical Analysis ·Physical Sciences
Citations by Year
2017: 1
2018: 1
2019: 1
2021: 1
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