<?xml version="1.0" encoding="UTF-8"?>
<article article-type="Original Articles">
  <front>
    <journal-meta>
      <journal-id journal-id-type="publisher">journal-of-dynamical-systems-and-geometric-theories</journal-id>
      <journal-title-group>
        <journal-title>Journal of Dynamical Systems and Geometric Theories</journal-title>
      </journal-title-group>
      <issn publication-format="electronic">2169-0057</issn>
      <issn publication-format="print">1726-037X</issn>
      <publisher>
        <publisher-name>Taru Publications</publisher-name>
      </publisher>
    </journal-meta>
    <article-meta>
      <article-id pub-id-type="doi">10.1080/1726037X.2005.10698488</article-id>
      <title-group>
        <article-title>On λ-Dendroids with the ΩEP-Property</article-title>
      </title-group>
      <contrib-group>
        <contrib contrib-type="author">
          <name>
            <surname>Charatonik</surname>
            <given-names>Janusz J.</given-names>
          </name>
          <aff>Mathematical Institute, University of Wrocław, Pl. Grunwaldzki 2/4, 50–384 Wrocław, Poland</aff>
        </contrib>
      </contrib-group>
      <volume>3</volume>
      <issue>1</issue>
      <fpage>55</fpage>
      <lpage>66</lpage>
      <pub-date date-type="pub">
        <day>03</day>
        <month>06</month>
        <year>2013</year>
      </pub-date>
      <abstract>
        <p>A space X has the ΩEP-property if for each self-mapping the set of nonwandering points is contained in the closure of the set of eventually periodic points. A class of λ-dendroids is presented each member of which has the ΩEP-property for mappings satisfying certain additional conditions. These λ-dendroids are obtained as compactifications of some dendrites without finite sets. Some related problems are posed.</p>
      </abstract>
      <kwd-group>
        <kwd>Compactification</kwd>
        <kwd>continuum</kwd>
        <kwd>dendrite</kwd>
        <kwd>eventually periodic point</kwd>
        <kwd>λ-dendroid</kwd>
        <kwd>mapping</kwd>
        <kwd>nonwandering point</kwd>
        <kwd>periodic point</kwd>
        <kwd>recurrent point</kwd>
      </kwd-group>
      <custom-meta-group>
        <custom-meta>
          <meta-name>access</meta-name>
          <meta-value>open</meta-value>
        </custom-meta>
        <custom-meta>
          <meta-name>retracted</meta-name>
          <meta-value>no</meta-value>
        </custom-meta>
      </custom-meta-group>
    </article-meta>
  </front>
</article>
