Results 1 to 10 of about 11,164,966 (156)

Haar wavelet collocation method for the numerical solution of singular initial value problems [PDF]

open access: yesAin Shams Engineering Journal, 2016
In this paper, numerical solutions of singular initial value problems are obtained by the Haar wavelet collocation method (HWCM). The HWCM is a numerical method for solving integral equations, ordinary and partial differential equations.
S.C. Shiralashetti   +2 more
doaj   +4 more sources

Solving General Fractional Lane-Emden-Fowler Differential Equations Using Haar Wavelet Collocation Method

open access: yesFractal and Fractional, 2023
This paper aims to solve general fractional Lane-Emden-Fowler differential equations using the Haar wavelet collocation method. This method transforms the fractional differential equation into a nonlinear system of equations, which is further solved for ...
Kholoud Saad Albalawi   +3 more
doaj   +4 more sources

A high-order reliable and efficient Haar wavelet collocation method for nonlinear problems with two point-integral boundary conditions

open access: yesAlexandria Engineering Journal, 2023
The primary goal of this study is to increase and improve the precision and order of convergence of the well-known Haar wavelet collocation method (HWCM) that is named as Higher order Haar wavelet collocation method (HHWCM).
Muhammad Ahsan   +7 more
doaj   +4 more sources

Two-Dimensional Uniform and Non-Uniform Haar Wavelet Collocation Approach for a Class of Nonlinear PDEs

open access: yesComputation, 2023
In this paper, we introduce a novel approach employing two-dimensional uniform and non-uniform Haar wavelet collocation methods to effectively solve the generalized Burgers–Huxley and Burgers–Fisher equations.
Narendra Kumar   +2 more
doaj   +4 more sources

Approximations to linear Klein–Gordon Equations using Haar wavelet

open access: yesAin Shams Engineering Journal, 2021
In this research article, two Haar wavelet collocation methods (HWCMs) (namely one dimensional HWCM and two dimensional HWCM) are adapted to approximate linear homogeneous and linear non-homogeneous Klein–Gordon equations.
Sana Ikram   +2 more
doaj   +2 more sources

An approximation of one-dimensional nonlinear Kortweg de Vries equation of order nine. [PDF]

open access: yesPLoS ONE, 2022
This research presents the approximate solution of nonlinear Korteweg-de Vries equation of order nine by a hybrid staggered one-dimensional Haar wavelet collocation method.
Sidra Saleem   +2 more
doaj   +2 more sources

A reliable algorithm to compute the approximate solution of KdV-type partial differential equations of order seven. [PDF]

open access: yesPLoS ONE, 2021
The approximate solution of KdV-type partial differential equations of order seven is presented. The algorithm based on one-dimensional Haar wavelet collocation method is adapted for this purpose.
Sidra Saleem   +2 more
doaj   +2 more sources

A Collocation Method for Numerical Solution of Nonlinear Delay Integro-Differential Equations for Wireless Sensor Network and Internet of Things [PDF]

open access: yesSensors, 2020
Wireless sensor network and industrial internet of things have been a growing area of research which is exploited in various fields such as smart home, smart industries, smart transportation, and so on.
Rohul Amin   +2 more
doaj   +2 more sources

Efficient numerical technique for solution of delay Volterra-Fredholm integral equations using Haar wavelet [PDF]

open access: yesHeliyon, 2020
In this article, a computational Haar wavelet collocation technique is developed for the solution of linear delay integral equations. These equations include delay Fredholm, Volterra and Volterra-Fredholm integral equations.
Rohul Amin   +3 more
doaj   +2 more sources

Efficient sustainable algorithm for numerical solutions of systems of fractional order differential equations by Haar wavelet collocation method

open access: yesAlexandria Engineering Journal, 2020
This manuscript deals a numerical technique based on Haar wavelet collocation which is developed for the approximate solution of some systems of linear and nonlinear fractional order differential equations (FODEs).
Thabet Abdeljawad   +4 more
doaj   +3 more sources

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