Birkhoff’s center of compact dissipative dynamical system
Close
Articolul precedent
Articolul urmator
620 3
Ultima descărcare din IBN:
2023-04-11 20:07
SM ISO690:2012
CHEBAN, David. Birkhoff’s center of compact dissipative dynamical system. In: Conference of Mathematical Society of the Republic of Moldova, 19-23 august 2014, Chișinău. Chișinău: "VALINEX" SRL, 2014, 3, pp. 239-242. ISBN 978-9975-68-244-2.
EXPORT metadate:
Google Scholar
Crossref
CERIF

DataCite
Dublin Core
Conference of Mathematical Society of the Republic of Moldova
3, 2014
Conferința "Conference of Mathematical Society of the Republic of Moldova"
Chișinău, Moldova, 19-23 august 2014

Birkhoff’s center of compact dissipative dynamical system

Pag. 239-242

Cheban David
 
Moldova State University
 
 
Disponibil în IBN: 9 octombrie 2017


Rezumat

We introduce the notion of Birkhoff center for arbitrary dynamical systems admitting a compact global attractor. It is shown that Birkhoff center of dynamical system coincides with the closure of the set of all positively Poisson stable points of dynamical system.

Cuvinte-cheie
dynamical system,

global attractor,

Birkhoff center

Cerif XML Export

<?xml version='1.0' encoding='utf-8'?>
<CERIF xmlns='urn:xmlns:org:eurocris:cerif-1.5-1' xsi:schemaLocation='urn:xmlns:org:eurocris:cerif-1.5-1 http://www.eurocris.org/Uploads/Web%20pages/CERIF-1.5/CERIF_1.5_1.xsd' xmlns:xsi='http://www.w3.org/2001/XMLSchema-instance' release='1.5' date='2012-10-07' sourceDatabase='Output Profile'>
<cfResPubl>
<cfResPublId>ibn-ResPubl-54811</cfResPublId>
<cfResPublDate>2014</cfResPublDate>
<cfVol>3</cfVol>
<cfStartPage>239</cfStartPage>
<cfISBN>978-9975-68-244-2</cfISBN>
<cfURI>https://ibn.idsi.md/ro/vizualizare_articol/54811</cfURI>
<cfTitle cfLangCode='EN' cfTrans='o'>Birkhoff’s center of compact dissipative dynamical system</cfTitle>
<cfKeyw cfLangCode='EN' cfTrans='o'>dynamical system; global attractor; Birkhoff center</cfKeyw>
<cfAbstr cfLangCode='EN' cfTrans='o'>We introduce the notion of Birkhoff center for arbitrary dynamical systems admitting a compact global attractor. It is shown that Birkhoff center of dynamical system coincides with the closure of the set of all positively Poisson stable points of dynamical system. </cfAbstr>
<cfResPubl_Class>
<cfClassId>eda2d9e9-34c5-11e1-b86c-0800200c9a66</cfClassId>
<cfClassSchemeId>759af938-34ae-11e1-b86c-0800200c9a66</cfClassSchemeId>
<cfStartDate>2014T24:00:00</cfStartDate>
</cfResPubl_Class>
<cfResPubl_Class>
<cfClassId>e601872f-4b7e-4d88-929f-7df027b226c9</cfClassId>
<cfClassSchemeId>40e90e2f-446d-460a-98e5-5dce57550c48</cfClassSchemeId>
<cfStartDate>2014T24:00:00</cfStartDate>
</cfResPubl_Class>
<cfPers_ResPubl>
<cfPersId>ibn-person-645</cfPersId>
<cfClassId>49815870-1cfe-11e1-8bc2-0800200c9a66</cfClassId>
<cfClassSchemeId>b7135ad0-1d00-11e1-8bc2-0800200c9a66</cfClassSchemeId>
<cfStartDate>2014T24:00:00</cfStartDate>
</cfPers_ResPubl>
</cfResPubl>
<cfPers>
<cfPersId>ibn-Pers-645</cfPersId>
<cfPersName_Pers>
<cfPersNameId>ibn-PersName-645-3</cfPersNameId>
<cfClassId>55f90543-d631-42eb-8d47-d8d9266cbb26</cfClassId>
<cfClassSchemeId>7375609d-cfa6-45ce-a803-75de69abe21f</cfClassSchemeId>
<cfStartDate>2014T24:00:00</cfStartDate>
<cfFamilyNames>Cheban</cfFamilyNames>
<cfFirstNames>David</cfFirstNames>
</cfPersName_Pers>
</cfPers>
</CERIF>