Orthogonal rational functions on a semi-infinite interval
Journal of Computational Physics
Spectral methods using rational basis functions on an infinite interval
Journal of Computational Physics
Computational aspects of pseudospectral Laguerre approximations
Applied Numerical Mathematics
Sinc methods for quadrature and differential equations
Sinc methods for quadrature and differential equations
A sinc-collocation method for initial value problems
Mathematics of Computation
A Rational Approximation and Its Applications to Differential Equations on the Half Line
Journal of Scientific Computing
Stable and Efficient Spectral Methods in Unbounded Domains Using Laguerre Functions
SIAM Journal on Numerical Analysis
Rational scaled generalized Laguerre function collocation method for solving the Blasius equation
Journal of Computational and Applied Mathematics
Sinc-collocation methods for weakly singular Fredholm integral equations of the second kind
Journal of Computational and Applied Mathematics
The spectral methods for parabolic Volterra integro-differential equations
Journal of Computational and Applied Mathematics
A tau approach for solution of the space fractional diffusion equation
Computers & Mathematics with Applications
Mathematical and Computer Modelling: An International Journal
Mathematical and Computer Modelling: An International Journal
Proof of Stenger's conjecture on matrix I( -1) of Sinc methods
Journal of Computational and Applied Mathematics
Journal of Computational and Applied Mathematics
Hi-index | 7.29 |
A numerical technique for solving nonlinear ordinary differential equations on a semi-infinite interval is presented. We solve the Thomas-Fermi equation by the Sinc-Collocation method that converges to the solution at an exponential rate. This method is utilized to reduce the nonlinear ordinary differential equation to some algebraic equations. This method is easy to implement and yields very accurate results.