<?xml version="1.0"?>
<records>
  <record>
    <language>eng</language>
    <publisher>Ansari Education and Research Society</publisher>
    <journalTitle>Journal of Ultra Scientist of Physical Sciences</journalTitle>
    <issn/>
    <eissn/>
    <publicationDate>December 2008 </publicationDate>
    <volume>20</volume>
    <issue>3</issue>
    <startPage>807</startPage>
    <endPage>810</endPage>
    <doi>jusps-B</doi>
    <publisherRecordId>1409</publisherRecordId>
    <documentType>article</documentType>
    <title language="eng">Dynamical systems for metric spaces</title>
    <authors>
      <author>
        <name>Bharathi K.  </name>
        <affiliationId>1</affiliationId>
      </author>
      <author>
        <name> Shabbir A. (shabirshahir@yahoo.co.in)</name>
        <affiliationId>1</affiliationId>
      </author>
    </authors>
    <affiliationsList>
      <affiliationName affiliationId="1">Department of Mathematics, Gulbarga, University, Gulbarga (INDIA)</affiliationName>
    </affiliationsList>
    <abstract language="eng">&lt;p style="text-align: justify;"&gt;The present paper is an extension work of the Barnsley&lt;sup&gt;1&lt;/sup&gt; and Devaney&lt;sup&gt;3&lt;/sup&gt;. We introduce Poincare and Shift maps, furthermore we establish and proved some theorems for topological sensitivity and global stability.&lt;/p&gt;&#xD;
</abstract>
    <fullTextUrl format="html">https://ultraphysicalsciences.org/paper/1409/</fullTextUrl>
    <keywords>
      <keyword language="eng">Global stability</keyword>
    </keywords>
    <keywords>
      <keyword language="eng">Metric spaces</keyword>
    </keywords>
    <keywords>
      <keyword language="eng">Poincare map</keyword>
    </keywords>
    <keywords>
      <keyword language="eng">AMS mathematical subject classification 45 B10.</keyword>
    </keywords>
  </record>
</records>
