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<!DOCTYPE ArticleSet PUBLIC "-//NLM//DTD PubMed 2.7//EN" "https://dtd.nlm.nih.gov/ncbi/pubmed/in/PubMed.dtd">
<ArticleSet>
<Article>
<Journal>
				<PublisherName>University of Isfahan</PublisherName>
				<JournalTitle>International Journal of Group Theory</JournalTitle>
				<Issn>2251-7650</Issn>
				<Volume>2</Volume>
				<Issue>4</Issue>
				<PubDate PubStatus="epublish">
					<Year>2013</Year>
					<Month>12</Month>
					<Day>01</Day>
				</PubDate>
			</Journal>
<ArticleTitle>On finite C-tidy groups</ArticleTitle>
<VernacularTitle></VernacularTitle>
			<FirstPage>39</FirstPage>
			<LastPage>41</LastPage>
			<ELocationID EIdType="pii">2838</ELocationID>
			
<ELocationID EIdType="doi">10.22108/ijgt.2013.2838</ELocationID>
			
			<Language>EN</Language>
<AuthorList>
<Author>
					<FirstName>Sekhar Jyoti</FirstName>
					<LastName>Baishya</LastName>
<Affiliation>North-Eastern Hill University</Affiliation>

</Author>
</AuthorList>
				<PublicationType>Journal Article</PublicationType>
			<History>
				<PubDate PubStatus="received">
					<Year>2013</Year>
					<Month>01</Month>
					<Day>30</Day>
				</PubDate>
			</History>
		<Abstract>A group $G$ is said to be a C-tidy group if for every element $x \in G \setminus K(G)$‎, ‎the set $Cyc(x)=\lbrace y \in G \mid \langle x‎, ‎y \rangle \; {\rm is \; cyclic} \rbrace$ is a cyclic subgroup of $G$‎, ‎where $K(G)=\underset{x \in G}\bigcap Cyc(x)$‎. ‎In this short note we determine the structure of finite C-tidy groups‎.</Abstract>
		<ObjectList>
			<Object Type="keyword">
			<Param Name="value">Finite groups</Param>
			</Object>
			<Object Type="keyword">
			<Param Name="value">cyclicizers</Param>
			</Object>
			<Object Type="keyword">
			<Param Name="value">C-tidy groups</Param>
			</Object>
		</ObjectList>
<ArchiveCopySource DocType="pdf">https://ijgt.ui.ac.ir/article_2838_8f2b0e559e4fdea04fd0b7d3c5134624.pdf</ArchiveCopySource>
</Article>
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