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The following pages link to An operational matrix method for solving Lane-Emden equations arising in astrophysics (Q2931019):

Displaying 14 items.

An operational matrix method for solving a class of nonlinear Volterra integro-differential equations by operational matrix method (Q1792193) (← links)
A new generalized Jacobi Galerkin operational matrix of derivatives: two algorithms for solving fourth-order boundary value problems (Q1796285) (← links)
A high accuracy numerical approach for electro-hydrodynamic flow of a fluid in an ion-drag configuration in a circular cylindrical conduit (Q2029127) (← links)
An operational matrix method to solve linear Fredholm-Volterra integro-differential equations with piecewise intervals (Q2041188) (← links)
Some algorithms for solving third-order boundary value problems using novel operational matrices of generalized Jacobi polynomials (Q2520508) (← links)
A Taylor-Chebyshev approximation technique to solve the \(1D\) and \(2D\) nonlinear Burgers equations (Q2690426) (← links)
An efficient pseudospectral method for numerical solution of nonlinear singular initial and boundary value problems arising in astrophysics (Q3188490) (← links)
A reliable algorithm for the approximate solution of the nonlinear Lane‐Emden type equations arising in astrophysics (Q4623391) (← links)
(Q4625264) (← links)
Jacobi rational–Gauss collocation method for Lane–Emden equations of astrophysical significance (Q4967981) (← links)
An elegant operational matrix based on harmonic numbers: Effective solutions for linear and nonlinear fourth-order two point boundary value problems (Q4968076) (← links)
Numerical solution of Abel equation using operational matrix method with Chebyshev polynomials (Q5370760) (← links)
An optimal computational method for a general class of nonlinear boundary value problems (Q6081456) (← links)
New approach based on collocation and shifted Chebyshev polynomials for a class of three-point singular BVPs (Q6612498) (← links)