The new complex travelling wave solutions of the simplified modified camassa holm equation
D Altan Koç, S Kılbitmez, H Bulut - Optical and Quantum Electronics, 2024 - Springer
Abstract The simplified modified Camassa Holm (SMCH) equation is an essential nonlinear
model for classifying several wave phenomena in physical science. In this study, the new m+ …
model for classifying several wave phenomena in physical science. In this study, the new m+ …
A Haar wavelets-based direct reconstruction method for the Cauchy problem of the Poisson equation
SM Rashid, A Nachaoui - Discrete and Continuous Dynamical …, 2023 - aimsciences.org
In this paper, we develop a Haar wavelet-based reconstruction method to recover missing
data on an inaccessible part of the boundary from measured data on another accessible …
data on an inaccessible part of the boundary from measured data on another accessible …
[PDF][PDF] An iterative method for cauchy problems subject to the convection-diffusion equation
A Nachaoui - Adv. Math. Models Appl, 2023 - jomardpublishing.com
In this text, we presented the Nachaoui's iterative alternating method for solving the Cauchy
problem governed by the convection-diffusion equation. The method is an iterative algorithm …
problem governed by the convection-diffusion equation. The method is an iterative algorithm …
Analysis and numerical approximation of the fractional-order two-dimensional diffusion-wave equation
Non-local fractional derivatives are generally more effective in mimicking real-world
phenomena and offer more precise representations of physical entities, such as the …
phenomena and offer more precise representations of physical entities, such as the …
Meshless methods to noninvasively calculate neurocortical potentials from potentials measured at the scalp surface
Noninvasive measurement of neurocortical potentials using electroencephalography (EEG)
is a valuable tool in neuroscience research and clinical practice. However, accurate …
is a valuable tool in neuroscience research and clinical practice. However, accurate …
Solving geometric inverse problems with a polynomial based meshless method
A Nachaoui, F Aboud - The International Conference on New Trends in …, 2022 - Springer
In this paper, we present a novel method for solving an inverse problem that involves
determining an unknown defect D compactly contained in a simply-connected bounded …
determining an unknown defect D compactly contained in a simply-connected bounded …
Compact Finite Difference Scheme for Euler–Bernoulli Beam Equation with a Simply Supported Boundary Conditions
MD Aouragh, Y Khali, S Khallouq… - International Journal of …, 2024 - Springer
In this paper, we develop a fourth-order compact finite difference method to numerically
solve a fourth-order parabolic differential equation that governs the transverse displacement …
solve a fourth-order parabolic differential equation that governs the transverse displacement …
Optimization Method for Estimating the Inverse Source Term in Elliptic Equation Check for updates
In this work, we investigate an inverse source problem for determining the unknown source
term in one and two dimensional space of a linear elliptic equation. First, the inverse …
term in one and two dimensional space of a linear elliptic equation. First, the inverse …
A mesh free wavelet method to solve the cauchy problem for the helmholtz equation
A Nachaoui, SM Rashid - The International Conference on New Trends in …, 2022 - Springer
In this paper, we present a numerical based on Haar wavelets to solve an inverse Cauchy
problem governed by the Helmholtz equation. The problem involves reconstructing the …
problem governed by the Helmholtz equation. The problem involves reconstructing the …
[PDF][PDF] Polynomial Approximation of a Nonlinear Inverse Cauchy Problem
S Rasheed, A Nachaoui - Academic Science Journal, 2023 - iasj.net
In this paper, a class of nonlinear inverse boundary problem in the context of heat transfer is
considered. We consider a class of nonlinear inverse boundary problems in the context of …
considered. We consider a class of nonlinear inverse boundary problems in the context of …