A method of high-order accuracy for the numerical integration of boundary value problems

DOI10.1007/BF01933410zbMath0281.65049MaRDI QIDQ4766543

Riaz A. Usmani

Publication date: 1973

Published in: BIT (Search for Journal in Brave)

Mathematics Subject Classification ID

Numerical solution of boundary value problems involving ordinary differential equations (65L10)

Related Items

Numerical solution of boundary value problems by using an optimized two-step block method ⋮ Quintic spline solutions of boundary value problems ⋮ Numerical techniques for a class of unilateral problems ⋮ Solving BVPs using two-point Taylor formula by a symbolic software ⋮ A third-derivative two-step block Falkner-type method for solving general second-order boundary-value systems ⋮ Higher order difference methods for second order two-point boundary-value problems ⋮ Solving second order two-point boundary value problems accurately by a third derivative hybrid block integrator ⋮ Quintic spline solution of a boundary value problem ⋮ Higher-order finite-difference methods for nonlinear second-order two-point boundary-value problems

Cites Work

• Numerical methods of high-order accuracy for nonlinear boundary value problems. I: One dimensional problem
• An implicit one-step method of high-order accuracy for the numerical integration of ordinary differential equations
• Properties of Some Tridiagonal Matrices and Their Application to Boundary Value Problems
• An 0(h⁶) Finite Difference Analogue for the Numerical Solution of a Two Point Boundary Value Problem
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