Shifted genocchi polynomials operational matrix for solving fractional order stiff system
In this paper, we solve the fractional order stiff system using shifted Genocchi poly�nomials operational matrix. Different than the well known Genocchi polynomials, we shift the interval from [0, 1] to [1, 2] and name it as shifted Genocchi polynomials. Using the nice prop�erties of shifted Genocc...
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my.uthm.eprints.65062022-02-28T00:24:37Z http://eprints.uthm.edu.my/6506/ Shifted genocchi polynomials operational matrix for solving fractional order stiff system Isah, Abdulnasir Chang Phang, Chang Phang T55.4-60.8 Industrial engineering. Management engineering In this paper, we solve the fractional order stiff system using shifted Genocchi poly�nomials operational matrix. Different than the well known Genocchi polynomials, we shift the interval from [0, 1] to [1, 2] and name it as shifted Genocchi polynomials. Using the nice prop�erties of shifted Genocchi polynomials which inherit from classical Genocchi polynomials, the shifted Genocchi polynomials operational matrix of fractional derivative will be derived. Collo�cation scheme are used together with the operational matrix to solve some fractional order stiff system. From the numerical examples, it is obvious that only few terms of shifted Genocchi polynomials is sufficient to obtain result in high accuracy 2021 Conference or Workshop Item PeerReviewed text en http://eprints.uthm.edu.my/6506/1/P13535_11303ccb49ab9cdbe073a6c3bb6c003f.pdf Isah, Abdulnasir and Chang Phang, Chang Phang (2021) Shifted genocchi polynomials operational matrix for solving fractional order stiff system. In: 241st ECS Meeting, May 29- June 2 2022, Canada. http://doi.org/10.1088/1742-6596/2084/1/012023 |
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T55.4-60.8 Industrial engineering. Management engineering Isah, Abdulnasir Chang Phang, Chang Phang Shifted genocchi polynomials operational matrix for solving fractional order stiff system |
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In this paper, we solve the fractional order stiff system using shifted Genocchi poly�nomials operational matrix. Different than the well known Genocchi polynomials, we shift the
interval from [0, 1] to [1, 2] and name it as shifted Genocchi polynomials. Using the nice prop�erties of shifted Genocchi polynomials which inherit from classical Genocchi polynomials, the
shifted Genocchi polynomials operational matrix of fractional derivative will be derived. Collo�cation scheme are used together with the operational matrix to solve some fractional order stiff
system. From the numerical examples, it is obvious that only few terms of shifted Genocchi
polynomials is sufficient to obtain result in high accuracy |
format |
Conference or Workshop Item |
author |
Isah, Abdulnasir Chang Phang, Chang Phang |
author_facet |
Isah, Abdulnasir Chang Phang, Chang Phang |
author_sort |
Isah, Abdulnasir |
title |
Shifted genocchi polynomials operational matrix for
solving fractional order stiff system |
title_short |
Shifted genocchi polynomials operational matrix for
solving fractional order stiff system |
title_full |
Shifted genocchi polynomials operational matrix for
solving fractional order stiff system |
title_fullStr |
Shifted genocchi polynomials operational matrix for
solving fractional order stiff system |
title_full_unstemmed |
Shifted genocchi polynomials operational matrix for
solving fractional order stiff system |
title_sort |
shifted genocchi polynomials operational matrix for
solving fractional order stiff system |
publishDate |
2021 |
url |
http://eprints.uthm.edu.my/6506/1/P13535_11303ccb49ab9cdbe073a6c3bb6c003f.pdf http://eprints.uthm.edu.my/6506/ http://doi.org/10.1088/1742-6596/2084/1/012023 |
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1738581499510259712 |
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13.211869 |