A review for the time integration of semi-linear stiff problems
Several real-world requests that involve conditions where different physical phenomena perform on very different time scales arise simultaneously. The partial differential equations (PDEs) that manage such situations are classified as stiff PDEs. Stiffness is a difficult property of differential eq...
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2012
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Online Access: | http://eprints.utm.my/id/eprint/30586/2/J.%20Basic.%20Appl.%20Sci.%20Res.%2C%202%287%296441-6448%2C%202012.pdf http://eprints.utm.my/id/eprint/30586/ http://www.textroad.com/Old Version/pdf/JBASR/J. Basic. Appl. Sci. Res., 2(7)6441-6448, 2012.pdf |
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my.utm.305862017-10-13T14:04:39Z http://eprints.utm.my/id/eprint/30586/ A review for the time integration of semi-linear stiff problems Abd. Aziz, Zainal Yaacob, Nazeeruddin Askaripour Lahiji, Mohammadreza Ghanbari, Mahdi Q Science (General) Several real-world requests that involve conditions where different physical phenomena perform on very different time scales arise simultaneously. The partial differential equations (PDEs) that manage such situations are classified as stiff PDEs. Stiffness is a difficult property of differential equations (DEs) that avoid conservative explicit numerical integrators from managing problem efficiency. There has also been a large compact of importance in the building of exponential integrators. However, different some of the new literature proposes, integrators based on this philosophy have been confirmed since at least 1960.The aim of this study is to review the time integration proposed for semi-linear stiff problems. Textroad Publication 2012-07 Article PeerReviewed text/html en http://eprints.utm.my/id/eprint/30586/2/J.%20Basic.%20Appl.%20Sci.%20Res.%2C%202%287%296441-6448%2C%202012.pdf Abd. Aziz, Zainal and Yaacob, Nazeeruddin and Askaripour Lahiji, Mohammadreza and Ghanbari, Mahdi (2012) A review for the time integration of semi-linear stiff problems. Journal of Basic and Applied Scientific Research, 2 (7). pp. 6441-6448. ISSN 2090-4304 (Print); 2090-424x (Online) http://www.textroad.com/Old Version/pdf/JBASR/J. Basic. Appl. Sci. Res., 2(7)6441-6448, 2012.pdf |
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Q Science (General) Abd. Aziz, Zainal Yaacob, Nazeeruddin Askaripour Lahiji, Mohammadreza Ghanbari, Mahdi A review for the time integration of semi-linear stiff problems |
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Several real-world requests that involve conditions where different physical phenomena perform on very different time scales arise simultaneously. The partial differential equations (PDEs) that manage such situations are classified as stiff PDEs. Stiffness is a difficult property of differential equations (DEs) that avoid conservative explicit numerical integrators from managing problem efficiency. There has also been a large compact of importance in the building of exponential integrators. However, different some of the new literature proposes, integrators based on this philosophy have been confirmed since at least 1960.The aim of this study is to review the time integration proposed for semi-linear stiff problems. |
format |
Article |
author |
Abd. Aziz, Zainal Yaacob, Nazeeruddin Askaripour Lahiji, Mohammadreza Ghanbari, Mahdi |
author_facet |
Abd. Aziz, Zainal Yaacob, Nazeeruddin Askaripour Lahiji, Mohammadreza Ghanbari, Mahdi |
author_sort |
Abd. Aziz, Zainal |
title |
A review for the time integration of semi-linear stiff problems |
title_short |
A review for the time integration of semi-linear stiff problems |
title_full |
A review for the time integration of semi-linear stiff problems |
title_fullStr |
A review for the time integration of semi-linear stiff problems |
title_full_unstemmed |
A review for the time integration of semi-linear stiff problems |
title_sort |
review for the time integration of semi-linear stiff problems |
publisher |
Textroad Publication |
publishDate |
2012 |
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http://eprints.utm.my/id/eprint/30586/2/J.%20Basic.%20Appl.%20Sci.%20Res.%2C%202%287%296441-6448%2C%202012.pdf http://eprints.utm.my/id/eprint/30586/ http://www.textroad.com/Old Version/pdf/JBASR/J. Basic. Appl. Sci. Res., 2(7)6441-6448, 2012.pdf |
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13.209306 |