[HTML][HTML] New approximation solution for time-fractional Kudryashov-Sinelshchikov equation using novel technique
KK Ali, M Maneea - Alexandria Engineering Journal, 2023 - Elsevier
In this paper, a novel method presented in [1] is applied to solve time-fractional Kudryashov-
Sinelshchikov equation (KS equation), a nonlinear fractional partial differential equation …
Sinelshchikov equation (KS equation), a nonlinear fractional partial differential equation …
[HTML][HTML] Implementation of reproducing kernel Hilbert algorithm for pointwise numerical solvability of fractional Burgers' model in time-dependent variable domain …
OA Arqub, M Al-Smadi, RA Gdairi, M Alhodaly, T Hayat - Results in Physics, 2021 - Elsevier
Through the utilized investigation, a novel algorithm in reproducing kernel Hilbert approach
is applied to generate pointwise numerical solution to time-fractional Burgers' model in …
is applied to generate pointwise numerical solution to time-fractional Burgers' model in …
A novel numerical approach for the third order Emden–Fowler type equations
This article aims to achieve robust numerical results by applying the Chebyshev reproducing
kernel method without homogenizing the initial‐boundary conditions of the Emden–Fowler …
kernel method without homogenizing the initial‐boundary conditions of the Emden–Fowler …
New challenges arising in engineering problems with fractional and integer order
Mathematical models have been frequently studied in recent decades in order to obtain the
deeper properties of real-world problems. In particular, if these problems, such as finance …
deeper properties of real-world problems. In particular, if these problems, such as finance …
The kernel regularized learning algorithm for solving Laplace equation with Dirichlet boundary
B Sheng, D Zhou, S Wang - International Journal of Wavelets …, 2022 - World Scientific
In this paper, we give an investigation on the problem of solving Laplace equation with the
kernel regularized regression. We provide a Sobolev type space corresponding to the …
kernel regularized regression. We provide a Sobolev type space corresponding to the …
A new reproducing kernel approach for nonlinear fractional three-point boundary value problems
In this article, a new reproducing kernel approach is developed for obtaining a numerical
solution of multi-order fractional nonlinear three-point boundary value problems. This …
solution of multi-order fractional nonlinear three-point boundary value problems. This …
An effective approach for numerical solution of linear and nonlinear singular boundary value problems
In this study, an effective approach is presented to obtain a numerical solution of linear and
nonlinear singular boundary value problems. The proposed method is constructed by …
nonlinear singular boundary value problems. The proposed method is constructed by …
[PDF][PDF] Numerical Solution of Burgers Equation using Finite Difference Methods: Analysis of Shock Waves in Aircraft Dynamics
In this research, the Lax, the Upwind, and the MacCormack finite difference methods are
applied to the experimental solving of the one-dimensional (1D) unsteady Burger's …
applied to the experimental solving of the one-dimensional (1D) unsteady Burger's …
Kesirli diferansiyel denklemlerin doğuran çekirdekli hilbert uzayı metodu ile çözümleri
A Ata, M Şenol - 2022 - acikerisim.nevsehir.edu.tr
Bu tez yedi bölümden oluşmaktadır. Birinci bölümde, kesir mertebeli türev ve doğuran
çekirdekli Hilbert uzayı metodu hakkında tarihsel gelişim ve literatür taraması verilmiştir …
çekirdekli Hilbert uzayı metodu hakkında tarihsel gelişim ve literatür taraması verilmiştir …
A framework for distributed training of physics-informed neural networks using JAX
JF Braun - 2021 - elib.uni-stuttgart.de
The intention of this thesis is to evaluate the high-performance machine learning framework
JAX. In the course of this work, a physics-informed neural network that solves the Burgers' …
JAX. In the course of this work, a physics-informed neural network that solves the Burgers' …