Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space

We study the surfaces corresponding to solutions of the localized induction equation in the pseudo-Galilean space G31. We classify such surfaces with null curvature and characterize some special curves on these surfaces in G31.

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Main Authors: Muhittin Evren Aydin, Adela Mihai, Alper Osman Ogrenmis, Mahmut Ergut
Format: Article
Language:English
Published: Wiley 2015-01-01
Series:Advances in Mathematical Physics
Online Access:http://dx.doi.org/10.1155/2015/905978
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author Muhittin Evren Aydin
Adela Mihai
Alper Osman Ogrenmis
Mahmut Ergut
author_facet Muhittin Evren Aydin
Adela Mihai
Alper Osman Ogrenmis
Mahmut Ergut
author_sort Muhittin Evren Aydin
collection DOAJ
description We study the surfaces corresponding to solutions of the localized induction equation in the pseudo-Galilean space G31. We classify such surfaces with null curvature and characterize some special curves on these surfaces in G31.
format Article
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institution Kabale University
issn 1687-9120
1687-9139
language English
publishDate 2015-01-01
publisher Wiley
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series Advances in Mathematical Physics
spelling doaj-art-41a9b7822f124b819728cb269ae8dbc22025-08-20T03:55:40ZengWileyAdvances in Mathematical Physics1687-91201687-91392015-01-01201510.1155/2015/905978905978Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean SpaceMuhittin Evren Aydin0Adela Mihai1Alper Osman Ogrenmis2Mahmut Ergut3Department of Mathematics, Faculty of Science, Firat University, 23200 Elazig, TurkeyDepartment of Mathematics and Computer Science, Technical University of Civil Engineering Bucharest, 020396 Bucharest, RomaniaDepartment of Mathematics, Faculty of Science, Firat University, 23200 Elazig, TurkeyDepartment of Mathematics, Faculty of Science and Letters, Namik Kemal University, 59030 Tekirdağ, TurkeyWe study the surfaces corresponding to solutions of the localized induction equation in the pseudo-Galilean space G31. We classify such surfaces with null curvature and characterize some special curves on these surfaces in G31.http://dx.doi.org/10.1155/2015/905978
spellingShingle Muhittin Evren Aydin
Adela Mihai
Alper Osman Ogrenmis
Mahmut Ergut
Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space
Advances in Mathematical Physics
title Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space
title_full Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space
title_fullStr Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space
title_full_unstemmed Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space
title_short Geometry of the Solutions of Localized Induction Equation in the Pseudo-Galilean Space
title_sort geometry of the solutions of localized induction equation in the pseudo galilean space
url http://dx.doi.org/10.1155/2015/905978
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AT adelamihai geometryofthesolutionsoflocalizedinductionequationinthepseudogalileanspace
AT alperosmanogrenmis geometryofthesolutionsoflocalizedinductionequationinthepseudogalileanspace
AT mahmutergut geometryofthesolutionsoflocalizedinductionequationinthepseudogalileanspace