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<ArticleSet>
<Article>
<Journal>
				<PublisherName>Iranian Mathematical Society (IMS)</PublisherName>
				<JournalTitle>Bulletin of the Iranian Mathematical Society</JournalTitle>
				<Issn>1017-060X</Issn>
				<Volume>38</Volume>
				<Issue>1</Issue>
				<PubDate PubStatus="epublish">
					<Year>2012</Year>
					<Month>04</Month>
					<Day>01</Day>
				</PubDate>
			</Journal>
<ArticleTitle>Topological centers of the n-th dual of module actions</ArticleTitle><FirstPage>1</FirstPage>
			<LastPage>16</LastPage>
			<Language>en</Language>
<AuthorList>
<Author>
					<FirstName>K. </FirstName>
					<LastName>Haghnejad Azar</LastName>
					<Affiliation>University of Mohghegh Ardabili</Affiliation>
				</Author>
<Author>
					<FirstName>A. </FirstName>
					<LastName>Riazi</LastName>
					<Affiliation>Amirkabir University of Technology</Affiliation>
				</Author>
</AuthorList>
			<History>
				<PubDate PubStatus="received">
					<Year>2010</Year>
					<Month>01</Month>
					<Day>26</Day>
				</PubDate>
			</History>
		<Abstract><![CDATA[We study the topological centers of $nth$ dual of Banach $mathcal{A}$-modules and we extend some propositions from Lau and "{U}lger into $n-th$ dual of Banach $mathcal{A}-modules$ where $ngeq 0$ is even number. Let   $mathcal{B}$   be a Banach  $mathcal{A}-bimodule$. By using some new conditions, we show that $ Z^ell_{mathcal{A}^{(n)}}(mathcal{B}^{(n)})=mathcal{B}^{(n)}$ and $ Z^ell_{mathcal{B}^{(n)}}(mathcal{A}^{(n)})=mathcal{A}^{(n)}$. We get some conclusions on  group algebras.]]></Abstract>
		<ObjectList>
			<Object Type="keyword">
			<Param Name="value">Arens regularity</Param>
			</Object>
			<Object Type="keyword">
			<Param Name="value">bilinear mapping</Param>
			</Object>
			<Object Type="keyword">
			<Param Name="value">topological
center</Param>
			</Object>
		</ObjectList>
</Article>
</ArticleSet>