Pages that link to "Item:Q607518"
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The following pages link to An \(O(h^6)\) numerical solution of general nonlinear fifth-order two point boundary value problems (Q607518):
Displaying 15 items.
- On using cubic spline for the solution of problems in calculus of variations (Q342868) (← links)
- A sixth order numerical method for a class of nonlinear two-point boundary value problems (Q449535) (← links)
- A sixth-order accurate scheme for solving two-point boundary value problems in astrodynamics (Q861394) (← links)
- A fifth (six) order accurate, three-point compact finite difference scheme for the numerical solution of sixth order boundary value problems on geometric meshes (Q887016) (← links)
- On using third and fourth kinds Chebyshev polynomials for solving the integrated forms of high odd-order linear boundary value problems (Q895201) (← links)
- An efficient computational method for linear fifth-order two-point boundary value problems (Q972766) (← links)
- New spectral solutions for high odd-order boundary value problems via generalized Jacobi polynomials (Q1684254) (← links)
- A combined approach using coupled reduced alternating group explicit (CRAGE) algorithm and sixth order off-step discretization for the solution of two point nonlinear boundary value problems (Q2249026) (← links)
- Non-optimal fourth-order and optimal sixth-order B-spline collocation methods for Lane-Emden boundary value problems (Q2273055) (← links)
- A high order numerical method and its convergence for time-fractional fourth order partial differential equations (Q2284753) (← links)
- Harmonic numbers operational matrix for solving fifth-order two point boundary value problems (Q2299487) (← links)
- A fifth order accurate geometric mesh finite difference method for general nonlinear two point boundary value problems (Q2453224) (← links)
- Sextic spline solution of fifth-order boundary value problems (Q2479460) (← links)
- A new superconvergent method for systems of nonlinear singular boundary value problems (Q2855732) (← links)
- On Solving Linear and Nonlinear Sixth-Order Two PointBoundary Value Problems Via an Elegant HarmonicNumbers Operational Matrix of Derivatives (Q2965007) (← links)
