Pages that link to "Item:Q990562"

The following pages link to Chebyshev finite difference method for a nonlinear system of second-order boundary value problems (Q990562):

Displaying 17 items.

• Numerical comparison of sinc-collocation and Chebychev-collocation methods for determining the eigenvalues of Sturm-Liouville problems with parameter-dependent boundary conditions (Q489976) (← links)
• The solution of high-order nonlinear ordinary differential equations by Chebyshev series (Q628935) (← links)
• The numerical solution of problems in calculus of variation using Chebyshev finite difference method (Q637951) (← links)
• The comparative Boubaker polynomials expansion scheme (BPES) and homotopy perturbation method (HPM) for solving a standard nonlinear second-order boundary value problem (Q646104) (← links)
• Application of He's homotopy perturbation method for non-linear system of second-order boundary value problems (Q1015110) (← links)
• Chebyshev finite difference approximation for the boundary value problems (Q1406208) (← links)
• Lucas polynomial approach for system of high-order linear differential equations and residual error estimation (Q1666168) (← links)
• Computational methods for solving the steady flow of a third grade fluid in a porous half space (Q1735088) (← links)
• Boundary value methods for second-order PDEs via the Lanczos-Chebyshev reduction technique (Q1992916) (← links)
• An algorithm: optimal homotopy asymptotic method for solutions of systems of second-order boundary value problems (Q1993163) (← links)
• Analysis of chebyshev finite element method for linear differential equations using equal interval elements (Q2710805) (← links)
• Chebyshev finite difference method for a two-point boundary value problems with applications to chemical reactor theory (Q2876748) (← links)
• (Q2987489) (← links)
• (Q3383941) (← links)
• (Q4625321) (← links)
• NUMERICAL SOLUTION OF A CLASS OF NONLINEAR SYSTEM OF SECOND-ORDER BOUNDARY-VALUE PROBLEMS: A FOURTH-ORDER CUBIC SPLINE APPROACH (Q5011264) (← links)
• Numerical modeling of the boundary value problem of an ordinary differential equation with a small parameter at the highest derivative by Chebyshev polynomials of the second kind (Q6084988) (← links)