Invariant algebraic surfaces of a modified coupled dynamos model

A coupled dynamos model considering two loss characteristics can be described as a threedimensional nonlinear autonomous system proposed recently by HAO et al, which exhibits very complicated dynamics. In this paper, invariant algebraic surfaces of this system are investigated from the view of integ...

Full description

Bibliographic Details
Main Authors:	WU Jiankun, XIE Feng
Format:	Article
Language:	English
Published:	Academic Journals Center of Shanghai Normal University 2019-06-01
Series:	Journal of Shanghai Normal University (Natural Sciences)
Subjects:	modified coupled dynamos model invariant algebraic surface integrability
Online Access:	http://qktg.shnu.edu.cn/zrb/shsfqkszrb/ch/reader/view_abstract.aspx?file_no=20190301

id	doaj-7b84a096dad541d9b1b585f6f69040df
record_format	Article
spelling	doaj-7b84a096dad541d9b1b585f6f69040df2021-08-18T02:47:12ZengAcademic Journals Center of Shanghai Normal UniversityJournal of Shanghai Normal University (Natural Sciences)1000-51371000-51372019-06-0148322323010.3969/J.ISSN.1000-5137.2019.03.00120190301Invariant algebraic surfaces of a modified coupled dynamos modelWU Jiankun0XIE Feng1College of Science, Donghua University, Shanghai 201620, ChinaCollege of Science, Donghua University, Shanghai 201620, ChinaA coupled dynamos model considering two loss characteristics can be described as a threedimensional nonlinear autonomous system proposed recently by HAO et al, which exhibits very complicated dynamics. In this paper, invariant algebraic surfaces of this system are investigated from the view of integrability. Using the method of characteristic curves for solving linear partial differential equations, we obtain the parameter conditions when the system has invariant algebraic surfaces.http://qktg.shnu.edu.cn/zrb/shsfqkszrb/ch/reader/view_abstract.aspx?file_no=20190301modified coupled dynamos modelinvariant algebraic surfaceintegrability
collection	DOAJ
language	English
format	Article
sources	DOAJ
author	WU Jiankun XIE Feng
spellingShingle	WU Jiankun XIE Feng Invariant algebraic surfaces of a modified coupled dynamos model Journal of Shanghai Normal University (Natural Sciences) modified coupled dynamos model invariant algebraic surface integrability
author_facet	WU Jiankun XIE Feng
author_sort	WU Jiankun
title	Invariant algebraic surfaces of a modified coupled dynamos model
title_short	Invariant algebraic surfaces of a modified coupled dynamos model
title_full	Invariant algebraic surfaces of a modified coupled dynamos model
title_fullStr	Invariant algebraic surfaces of a modified coupled dynamos model
title_full_unstemmed	Invariant algebraic surfaces of a modified coupled dynamos model
title_sort	invariant algebraic surfaces of a modified coupled dynamos model
publisher	Academic Journals Center of Shanghai Normal University
series	Journal of Shanghai Normal University (Natural Sciences)
issn	1000-5137 1000-5137
publishDate	2019-06-01
description	A coupled dynamos model considering two loss characteristics can be described as a threedimensional nonlinear autonomous system proposed recently by HAO et al, which exhibits very complicated dynamics. In this paper, invariant algebraic surfaces of this system are investigated from the view of integrability. Using the method of characteristic curves for solving linear partial differential equations, we obtain the parameter conditions when the system has invariant algebraic surfaces.
topic	modified coupled dynamos model invariant algebraic surface integrability
url	http://qktg.shnu.edu.cn/zrb/shsfqkszrb/ch/reader/view_abstract.aspx?file_no=20190301
work_keys_str_mv	AT wujiankun invariantalgebraicsurfacesofamodifiedcoupleddynamosmodel AT xiefeng invariantalgebraicsurfacesofamodifiedcoupleddynamosmodel
_version_	1721203885638418432

Invariant algebraic surfaces of a modified coupled dynamos model

Similar Items