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<record>
<title>Global behavior of an anti-competitive system of fourth-order rational 
difference equations</title>
<authors>
<author>A. Q. Khan</author>
<author>Q. Din</author>
<author>M. N. Qureshi</author>
<author>T. F. Ibrahim</author>
</authors>
<affiliations>
<affiliation>
Department of Mathematics, University of Azad Jammu and Kashmir, Muzaffarabad, Pakistan
</affiliation>
<affiliation>
Department of Mathematics, Faculty of Sciences and Arts King Khalid University, Abha, Saudi Arabia
</affiliation>
<affiliation>
Permanent address: Department of Mathematics, Faculty of Sciences Mansoura University, Mansoura 35516, Egypt
</affiliation>
</affiliations>
<journal>Computational Ecology and Software</journal>
<issn>ISSN 2220-721X</issn>
<homepage>http://www.iaees.org/publications/journals/ces/online-version.asp</homepage>
<year>2014</year>
<volume>4</volume>
<issue>1</issue>
<startpage>35</startpage>
<endpage>46</endpage>
<publisher>International Academy of Ecology and Environmental Sciences</publisher>
<location>Hong Kong</location>
<date>
<received>22 October 2013</received>
<accepted>28 November 2013</accepted>
<published>1 March 2014</published>
</date>
<keywords>
<keyword>system of rational difference equations</keyword>
<keyword>stability</keyword>
<keyword>global character</keyword>
<keyword>rate of convergence</keyword>
</keywords>
<abstract>
In the present work, we study the qualitative behavior of an anti-competitive system of fourth-order rational difference equations. More precisely, we study the local asymptotic stability, global character of the unique equilibrium point, and the rate of convergence of the positive solutions of the given system. Some numerical examples are given to verify our theoretical results.
</abstract>
<doi>DOI 10.0000/issn-2220-721x-compuecol-2014-v4-0004</doi>
<url>http://www.iaees.org/publications/journals/ces/articles/2014-4(1)/global-behavior-of-an-anti-competitive-system.pdf</url>
</record>
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