About existence of quasi-double lines of the partial mapping of space En

In domain Ω ⊂ En it is considered a set of smooth lines such that through a point X ∈ Ω passed one line of given set. The moving frame is frame of Frenet for the line ωi of the given set. Integral lines of the vector fields are formed net ∑n of Frenet. There is exist the point on the tangent o...

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Main Authors: Matieva, Gulbadan, Abdullayeva, Cholpon, Ahmedov, Anvarjon A.
Format: Conference or Workshop Item
Language:English
Published: IOP Publishing 2019
Subjects:
Online Access:http://umpir.ump.edu.my/id/eprint/29769/
http://umpir.ump.edu.my/id/eprint/29769/1/About%20existence%20of%20quasi-double%20lines%20of%20the%20partial.pdf
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author Matieva, Gulbadan
Abdullayeva, Cholpon
Ahmedov, Anvarjon A.
author_facet Matieva, Gulbadan
Abdullayeva, Cholpon
Ahmedov, Anvarjon A.
author_sort Matieva, Gulbadan
building UMP Institutional Repository
collection Online Access
description In domain Ω ⊂ En it is considered a set of smooth lines such that through a point X ∈ Ω passed one line of given set. The moving frame is frame of Frenet for the line ωi of the given set. Integral lines of the vector fields are formed net ∑n of Frenet. There is exist the point on the tangent of the line ωi. When the point X is shifted in the domain Ω, the point describes it's domain in En. It is defined the partial mapping such that Necessary and sufficient conditions of of quasi-double lines of the partial mapping of space En are proved.
first_indexed 2025-11-15T02:55:51Z
format Conference or Workshop Item
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institution Universiti Malaysia Pahang
institution_category Local University
language English
last_indexed 2025-11-15T02:55:51Z
publishDate 2019
publisher IOP Publishing
recordtype eprints
repository_type Digital Repository
spelling ump-297692022-03-21T07:00:34Z http://umpir.ump.edu.my/id/eprint/29769/ About existence of quasi-double lines of the partial mapping of space En Matieva, Gulbadan Abdullayeva, Cholpon Ahmedov, Anvarjon A. QA Mathematics In domain Ω ⊂ En it is considered a set of smooth lines such that through a point X ∈ Ω passed one line of given set. The moving frame is frame of Frenet for the line ωi of the given set. Integral lines of the vector fields are formed net ∑n of Frenet. There is exist the point on the tangent of the line ωi. When the point X is shifted in the domain Ω, the point describes it's domain in En. It is defined the partial mapping such that Necessary and sufficient conditions of of quasi-double lines of the partial mapping of space En are proved. IOP Publishing 2019-11-07 Conference or Workshop Item PeerReviewed pdf en cc_by http://umpir.ump.edu.my/id/eprint/29769/1/About%20existence%20of%20quasi-double%20lines%20of%20the%20partial.pdf Matieva, Gulbadan and Abdullayeva, Cholpon and Ahmedov, Anvarjon A. (2019) About existence of quasi-double lines of the partial mapping of space En. In: Journal of Physics: Conference Series; 2nd International Conference on Applied and Industrial Mathematics and Statistics 2019, ICoAIMS 2019 , 23 - 25 July 2019 , The Zenith Hotel, Kuantan, Pahang. pp. 1-5., 1366 (1). ISSN 1742-6588 (print); 1742-6596 (online) (Published) https://doi.org/10.1088/1742-6596/1366/1/012061
spellingShingle QA Mathematics
Matieva, Gulbadan
Abdullayeva, Cholpon
Ahmedov, Anvarjon A.
About existence of quasi-double lines of the partial mapping of space En
title About existence of quasi-double lines of the partial mapping of space En
title_full About existence of quasi-double lines of the partial mapping of space En
title_fullStr About existence of quasi-double lines of the partial mapping of space En
title_full_unstemmed About existence of quasi-double lines of the partial mapping of space En
title_short About existence of quasi-double lines of the partial mapping of space En
title_sort about existence of quasi-double lines of the partial mapping of space en
topic QA Mathematics
url http://umpir.ump.edu.my/id/eprint/29769/
http://umpir.ump.edu.my/id/eprint/29769/
http://umpir.ump.edu.my/id/eprint/29769/1/About%20existence%20of%20quasi-double%20lines%20of%20the%20partial.pdf