Close
Metadata

1. Identity statement
Reference TypeJournal Article
Sitemtc-m16d.sid.inpe.br
Holder Codeisadg {BR SPINPE} ibi 8JMKD3MGPCW/3DT298S
Identifier8JMKD3MGP7W/38Q5K3L
Repositorysid.inpe.br/mtc-m19/2010/12.16.15.12   (restricted access)
Last Update2010:12.16.15.20.16 (UTC) administrator
Metadata Repositorysid.inpe.br/mtc-m19/2010/12.16.15.12.56
Metadata Last Update2018:06.05.04.34.57 (UTC) administrator
Secondary KeyINPE--PRE/
DOI10.1016/j.asr.2008.08.025
ISSN0273-1177
Citation KeyHanShuYangChia:2010:PoHaSy
TitlePolynomial Hamiltonian systems with a nilpotent critical point
Year2010
MonthAug.
Access Date2024, Apr. 27
Secondary TypePRE PI
Number of Files1
Size415 KiB
2. Context
Author1 Han, Maoan
2 Shu, Chenggang
3 Yang, Junmin
4 Chian, Abraham C. -L. )
Group1
2
3
4 DGE-CEA-INPE-MCT-BR
Affiliation1 Shanghai Normal Univ, Dept Math, Shanghai 200234, Peoples R China
2 Shanghai Normal Univ, Key Lab Astrophys, Shanghai 200234, Peoples R China
3 Shanghai Normal Univ, Dept Math, Shanghai 200234, Peoples R China
4 Instituto Nacional de Pesquisas Espaciais (INPE)
JournalAdvances in Space Research
Volume46
Number4
Pages521-525
Secondary MarkB4_ASTRONOMIA_/_FÍSICA B3_CIÊNCIAS_BIOLÓGICAS_I B1_ENGENHARIAS_III B1_ENGENHARIAS_IV B1_GEOCIÊNCIAS B1_INTERDISCIPLINAR
History (UTC)2011-05-23 04:01:14 :: marciana -> administrator :: 2010
2012-07-15 02:56:50 :: administrator -> banon :: 2010
2013-02-19 14:10:50 :: banon -> administrator :: 2010
2018-06-05 04:34:57 :: administrator -> marciana :: 2010
3. Content and structure
Is the master or a copy?is the master
Content Stagecompleted
Transferable1
Content TypeExternal Contribution
KeywordsHamiltonian systems
Space physics
Astrophysics
Nilpotent critical point
Mathematics
LIMIT-CYCLES
INTEGRABLE SYSTEMS
VECTOR-FIELDS
BIFURCATIONS
CYCLICITY
NUMBER
AbstractThe study of Hamiltonian systems is important for space physics and astrophysics. In this paper, we study local behavior of an isolated nilpotent critical point for polynomial Hamiltonian systems. We prove that there are exact three cases: a center, a cusp or a saddle. Then for quadratic and cubic Hamiltonian systems we obtain necessary and sufficient conditions for a nilpotent critical point to be a center, a cusp or a saddle. We also give phase portraits for these systems under some conditions of symmetry.
AreaCEA
Arrangementurlib.net > BDMCI > Fonds > Produção anterior à 2021 > DIDGE > Polynomial Hamiltonian systems...
doc Directory Contentaccess
source Directory Contentthere are no files
agreement Directory Content
agreement.html 16/12/2010 13:12 1.0 KiB 
4. Conditions of access and use
Languageen
Target Filechian.pdf
User Groupadministrator
banon
marciana
Visibilityshown
Archiving Policydenypublisher denyfinaldraft24
Read Permissiondeny from all and allow from 150.163
5. Allied materials
Mirror Repositorysid.inpe.br/mtc-m19@80/2009/08.21.17.02.53
Next Higher Units8JMKD3MGPCW/3EU29DP
DisseminationWEBSCI; PORTALCAPES; MGA; COMPENDEX.
Host Collectionsid.inpe.br/mtc-m19@80/2009/08.21.17.02
6. Notes
Empty Fieldsalternatejournal archivist callnumber copyholder copyright creatorhistory descriptionlevel documentstage e-mailaddress electronicmailaddress format isbn label lineage mark nextedition notes orcid parameterlist parentrepositories previousedition previouslowerunit progress project readergroup resumeid rightsholder schedulinginformation secondarydate session shorttitle sponsor subject tertiarymark tertiarytype typeofwork url versiontype
7. Description control
e-Mail (login)marciana
update 


Close