Some remarks on Abel-Grassmann's groups
Close
Conţinutul numărului revistei
Articolul precedent
Articolul urmator
720 8
Ultima descărcare din IBN:
2023-07-09 19:26
SM ISO690:2012
PROTIC, Petar. Some remarks on Abel-Grassmann's groups. In: Quasigroups and Related Systems, 2012, vol. 20, nr. 2(28), pp. 267-274. ISSN 1561-2848.
EXPORT metadate:
Google Scholar
Crossref
CERIF

DataCite
Dublin Core
Quasigroups and Related Systems
Volumul 20, Numărul 2(28) / 2012 / ISSN 1561-2848

Some remarks on Abel-Grassmann's groups

Pag. 267-274

Protic Petar
 
University of Nis
 
 
Disponibil în IBN: 25 februarie 2014


Rezumat

Abel-Grassmann's groupoids or shortly AG-groupoids have been considered in quite a number of papers, although under the dierent names (left-almost semigroups, left invertive groupoids). Abel-Grassmann's groups (AG-groups) is an Abel-Grassmann's groupoid with left identity in which every element has inverse. In this paper we describe AG-groups by equations. Also, we describe congruences on AG-groups.

Cuvinte-cheie
Abel-Grassmann's groupoid, AG-groupoid,

AG-group

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-29254</cfResPublId>
<cfResPublDate>2012-07-02</cfResPublDate>
<cfVol>28</cfVol>
<cfIssue>2</cfIssue>
<cfStartPage>267</cfStartPage>
<cfISSN>1561-2848</cfISSN>
<cfURI>https://ibn.idsi.md/ro/vizualizare_articol/29254</cfURI>
<cfTitle cfLangCode='EN' cfTrans='o'>Some remarks on Abel-Grassmann's groups</cfTitle>
<cfKeyw cfLangCode='EN' cfTrans='o'>Abel-Grassmann's groupoid; AG-groupoid; AG-group</cfKeyw>
<cfAbstr cfLangCode='EN' cfTrans='o'>Abel-Grassmann's groupoids or shortly AG-groupoids have been considered in quite a number of papers, although under the dierent names (left-almost semigroups, left invertive groupoids). Abel-Grassmann's groups (AG-groups) is an Abel-Grassmann's groupoid with left identity in which every element has inverse. In this paper we describe AG-groups by equations. Also, we describe congruences on AG-groups.</cfAbstr>
<cfResPubl_Class>
<cfClassId>eda2d9e9-34c5-11e1-b86c-0800200c9a66</cfClassId>
<cfClassSchemeId>759af938-34ae-11e1-b86c-0800200c9a66</cfClassSchemeId>
<cfStartDate>2012-07-02T24:00:00</cfStartDate>
</cfResPubl_Class>
<cfResPubl_Class>
<cfClassId>e601872f-4b7e-4d88-929f-7df027b226c9</cfClassId>
<cfClassSchemeId>40e90e2f-446d-460a-98e5-5dce57550c48</cfClassSchemeId>
<cfStartDate>2012-07-02T24:00:00</cfStartDate>
</cfResPubl_Class>
<cfPers_ResPubl>
<cfPersId>ibn-person-31548</cfPersId>
<cfClassId>49815870-1cfe-11e1-8bc2-0800200c9a66</cfClassId>
<cfClassSchemeId>b7135ad0-1d00-11e1-8bc2-0800200c9a66</cfClassSchemeId>
<cfStartDate>2012-07-02T24:00:00</cfStartDate>
</cfPers_ResPubl>
</cfResPubl>
<cfPers>
<cfPersId>ibn-Pers-31548</cfPersId>
<cfPersName_Pers>
<cfPersNameId>ibn-PersName-31548-3</cfPersNameId>
<cfClassId>55f90543-d631-42eb-8d47-d8d9266cbb26</cfClassId>
<cfClassSchemeId>7375609d-cfa6-45ce-a803-75de69abe21f</cfClassSchemeId>
<cfStartDate>2012-07-02T24:00:00</cfStartDate>
<cfFamilyNames>Protic</cfFamilyNames>
<cfFirstNames>Petar</cfFirstNames>
</cfPersName_Pers>
</cfPers>
</CERIF>