Numerical simulation of Emden-Fowler integral equation with Green's function type kernel by Gegenbauer-wavelet, Taylor-wavelet and Laguerre-wavelet collocation methods
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Publication:2076767
DOI10.1016/j.matcom.2021.12.008OpenAlexW4200540232MaRDI QIDQ2076767
Publication date: 22 February 2022
Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.matcom.2021.12.008
wavelet approximationLaguerre waveletsGegenbauer waveletsTaylor waveletEmden-Fowler integral equation
Related Items (3)
Bernoulli collocation method for the third-order Lane-Emden-Fowler boundary value problem ⋮ A hybrid wavelet-meshless method for variable-order fractional regularized long-wave equation ⋮ Gegenbauer wavelet solutions of fractional integro-differential equations
Cites Work
- Unnamed Item
- An efficient numerical technique for the solution of nonlinear singular boundary value problems
- Pointwise bounds for a nonlinear heat conduction model of the human head
- Taylor series direct method for variational problems
- A three-point finite difference method for a class of singular two-point boundary value problems
- Haar wavelet collocation method for Lane-Emden equations with Dirichlet, Neumann and Neumann-Robin boundary conditions
- Numerical solution of nonlinear singular boundary value problems
- The Taylor wavelets method for solving the initial and boundary value problems of Bratu-type equations
- Numerical solutions for the linear and nonlinear singular boundary value problems using Laguerre wavelets
- Analysis of general unified MHD boundary-layer flow of a viscous fluid -- a novel numerical approach through wavelets
- Collocation methods based on Gegenbauer and Bernoulli wavelets for solving neutral delay differential equations
- A modified homotopy perturbation method for nonlinear singular Lane-Emden equations arising in various physical models
- Taylor wavelet collocation method for Benjamin-Bona-Mahony partial differential equations
- Neuronal dynamics and electrophysiology fractional model: a modified wavelet approach
- Taylor wavelet solution of linear and nonlinear Lane-Emden equations
- Haar wavelet quasilinearization method for numerical solution of Emden-Fowler type equations
- Parametric spline method for a class of singular two-point boundary value problems
- An application of the Gegenbauer wavelet method for the numerical solution of the fractional Bagley-Torvik equation
- Numerical solution of singular boundary value problems using Green's function and improved decomposition method
- The Adomian decomposition method with Green's function for solving nonlinear singular boundary value problems
- Laguerre wavelets exact Parseval frame-based numerical method for the solution of system of differential equations
- A solution to the Lane-Emden equation in the theory of stellar structure utilizing the Tau method
- Four techniques based on the B-spline expansion and the collocation approach for the numerical solution of the Lane-Emden equation
- GEGENBAUER WAVELETS OPERATIONAL MATRIX METHOD FOR FRACTIONAL DIFFERENTIAL EQUATIONS
- Decomposition of Hardy Functions into Square Integrable Wavelets of Constant Shape
- Existence of solutions for nonlinear singular boundary value problems
- On the convergence of a finite difference method for a class of singular two point boundary value problems
- Ten Lectures on Wavelets
- A Class of Bases in $L^2$ for the Sparse Representation of Integral Operators
- Solution of Initial and Boundary Value Problems by an Effective Accurate Method
- The Haar wavelets operational matrix of integration
- Gegenbauer wavelet collocation method for the extended Fisher‐Kolmogorov equation in two dimensions
- A fast numerical algorithm based on the Taylor wavelets for solving the fractional integro‐differential equations with weakly singular kernels
- Higher resolution methods based on quasilinearization and Haar wavelets on Lane–Emden equations
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