New numerical approach of solving highly nonlinear fractional partial differential equations via fractional novel analytical method
In this work, the fractional novel analytic method (FNAM) is successfully implemented on
some well-known, strongly nonlinear fractional partial differential equations (NFPDEs), and …
some well-known, strongly nonlinear fractional partial differential equations (NFPDEs), and …
[HTML][HTML] New Results of the Time-Space Fractional Derivatives of Kortewege-De Vries Equations via Novel Analytic Method
Symmetry performs an essential function in finding the correct techniques for solutions to
time space fractional differential equations (TSFDEs). In this article, we present the Novel …
time space fractional differential equations (TSFDEs). In this article, we present the Novel …
[PDF][PDF] Solitary Wave Solution for Fractional-Order General Equal-Width Equation via Semi Analytical Technique
This paper presents an innovative approach to solve equal-width time-fractional-order
equations that describe the behavior of waves in a certain physical system, using the Caputo …
equations that describe the behavior of waves in a certain physical system, using the Caputo …
On the solutions of some nonlinear fractional partial differential equations using an innovative and direct procedure
In this article, a highly effective technique is implemented to obtain the approximate
solutions of strongly nonlinear fractional order partial differential equations (NFPDEs). The …
solutions of strongly nonlinear fractional order partial differential equations (NFPDEs). The …
A new approximate method for solving linear and non-linear differential equation systems
AK Al-Jaberi, MS Abdul-Wahab, RH Buti - AIP Conference …, 2022 - pubs.aip.org
In this work, a new approximate method is proposed to enhance the accuracy and
convergence of solutions for differential equations. This method uses the Taylors' series in …
convergence of solutions for differential equations. This method uses the Taylors' series in …
Topological data analysis for evaluating PDE-based denoising models
AK Al-Jaberi, EM Hameed - Journal of Physics: Conference …, 2021 - iopscience.iop.org
Image denoising is process of removing the noise (ie artifacts) in digital image. Noise
reduction is an essential process of image processing in order to improve, analyze and …
reduction is an essential process of image processing in order to improve, analyze and …
Physics-Informed Machine Learning for Numerical Solution of Hyperbolic Partial Differential Equations: An Application to the Second Order One Dimensional Linear …
VJC Farias, MB Siqueira - Available at SSRN 4778353 - papers.ssrn.com
The purpose of this work was to solve a hyperbolic partial differential equation using
machine learning techniques via the Physics Informed Neural Network-PINN method. The …
machine learning techniques via the Physics Informed Neural Network-PINN method. The …
[PDF][PDF] A NEW ELEGANT APPROACH FOR SOLVING PANTOGRAPH DELAY DIFFERENTIAL EQUATIONS
Abstract The Pantograph Delay Differential Equation (PDDE), which incorporates a linear
functional argument, is the subject of this study, which is a generalization of a functional …
functional argument, is the subject of this study, which is a generalization of a functional …