A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations

In this article, the approximate analytical solutions of four different types of conformable partial differential equations are investigated. First, the conformable Laplace transform homotopy perturbation method is reformulated. Then, the approximate analytical solution of four types of conformable...

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主要な著者: Iqbal, Sajad, Kaabar, Mohammed K. A., Martinez, Francisco
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出版事項: Mathematical Problems in Engineering 2021
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spelling my.um.eprints.352712022-10-18T03:39:46Z http://eprints.um.edu.my/35271/ A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations Iqbal, Sajad Kaabar, Mohammed K. A. Martinez, Francisco QA Mathematics TA Engineering (General). Civil engineering (General) In this article, the approximate analytical solutions of four different types of conformable partial differential equations are investigated. First, the conformable Laplace transform homotopy perturbation method is reformulated. Then, the approximate analytical solution of four types of conformable partial differential equations is presented via the proposed technique. To check the accuracy of the proposed technique, the numerical and exact solutions are compared with each other. From this comparison, we conclude that the proposed technique is very efficient and easy to apply to various types of conformable partial differential equations. Mathematical Problems in Engineering 2021-12-14 Article PeerReviewed Iqbal, Sajad and Kaabar, Mohammed K. A. and Martinez, Francisco (2021) A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations. Mathematical Problems in Engineering, 2021. ISSN 1024-123X, DOI https://doi.org/10.1155/2021/2573067 <https://doi.org/10.1155/2021/2573067>. 10.1155/2021/2573067
institution Universiti Malaya
building UM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaya
content_source UM Research Repository
url_provider http://eprints.um.edu.my/
topic QA Mathematics
TA Engineering (General). Civil engineering (General)
spellingShingle QA Mathematics
TA Engineering (General). Civil engineering (General)
Iqbal, Sajad
Kaabar, Mohammed K. A.
Martinez, Francisco
A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
description In this article, the approximate analytical solutions of four different types of conformable partial differential equations are investigated. First, the conformable Laplace transform homotopy perturbation method is reformulated. Then, the approximate analytical solution of four types of conformable partial differential equations is presented via the proposed technique. To check the accuracy of the proposed technique, the numerical and exact solutions are compared with each other. From this comparison, we conclude that the proposed technique is very efficient and easy to apply to various types of conformable partial differential equations.
format Article
author Iqbal, Sajad
Kaabar, Mohammed K. A.
Martinez, Francisco
author_facet Iqbal, Sajad
Kaabar, Mohammed K. A.
Martinez, Francisco
author_sort Iqbal, Sajad
title A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
title_short A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
title_full A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
title_fullStr A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
title_full_unstemmed A novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
title_sort novel homotopy perturbation algorithm using laplace transform for conformable partial differential equations
publisher Mathematical Problems in Engineering
publishDate 2021
url http://eprints.um.edu.my/35271/
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