A Haar wavelet multi-resolution collocation method for singularly perturbed differential equations with integral boundary conditions
From MaRDI portal
Publication:2095642
DOI10.1016/j.matcom.2022.08.004OpenAlexW4292133435WikidataQ113869113 ScholiaQ113869113MaRDI QIDQ2095642
Muhammad Ahsan, Amir Ali Khan, Sheraz Ahmad, Aizaz Ullah, Martin J. Bohner
Publication date: 17 November 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.2022.08.004
Related Items (5)
A numerical Haar wavelet-finite difference hybrid method and its convergence for nonlinear hyperbolic partial differential equation ⋮ A high-order multi-resolution wavelet method for nonlinear systems of differential equations ⋮ A uniformly convergent numerical method for singularly perturbed semilinear integro-differential equations with two integral boundary conditions ⋮ A hybrid reptile search algorithm and Levenberg-Marquardt algorithm based Haar wavelets to solve regular and singular boundary value problems ⋮ Wavelets collocation method for singularly perturbed differential-difference equations arising in control system
Cites Work
- The numerical solution of second-order boundary-value problems by collocation method with the Haar wavelets
- B-spline collocation method for two-parameter singularly perturbed convection-diffusion boundary value problems
- Exponential B-spline collocation method for self-adjoint singularly perturbed boundary value problems
- The discrete minimum principle for quadratic spline discretization of a singularly perturbed problem
- Initial-value technique for self-adjoint singular perturbation boundary value problems
- Perturbation methods in applied mathematics
- Singular perturbation methods for ordinary differential equations
- Numerical patching method for singularly perturbed two-point boundary value problems using cubic splines.
- An operational Haar wavelet collocation method for solving singularly perturbed boundary-value problems
- Fitted mesh \(B\)-spline collocation method for solving self-adjoint singularly perturbed boundary value problems
- Numerical solution of differential equations using Haar wavelets
- An initial-value approach for solving singularly perturbed two-point boundary value problems
- A numerical Haar wavelet-finite difference hybrid method for linear and non-linear Schrödinger equation
- Birthmark based identification of software piracy using Haar wavelet
- Approximate analytical solution of singularly perturbed boundary value problems in Maple
- Higher order Haar wavelet method integrated with strang splitting for solving regularized long wave equation
- A non-uniform Haar wavelet method for numerically solving two-dimensional convection-dominated equations and two-dimensional near singular elliptic equations
- A new algorithm based on improved Legendre orthonormal basis for solving second-order BVPs
- Fitted Numerical Methods For Singular Perturbation Problems
- Variable Mesh Finite Difference Method for Self-Adjoint Singularly Perturbed Two-Point Boundary Value Problems
- Robust Numerical Methods for Singularly Perturbed Differential Equations
- Haar wavelet method for solving lumped and distributed-parameter systems
- Numerical solution of singularly perturbed problems using Haar wavelet collocation method
- Haar wavelets multi-resolution collocation analysis of unsteady inverse heat problems
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: A Haar wavelet multi-resolution collocation method for singularly perturbed differential equations with integral boundary conditions
