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<title>Applied Mathematics Research eXpress - recent issues</title>
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<prism:eIssn>1687-1197</prism:eIssn>
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<title><![CDATA[Complete Solution of a Differential Game with Linear Dynamics and Bounded Controls]]></title>
<link>http://amrx.oxfordjournals.org/cgi/content/short/2008/abm012/abm012?rss=1</link>
<description><![CDATA[
<p>A zero-sum finite-horizon differential game with linear dynamics and bounded controls is considered. The target set is a given hyperplane in the state space. The cost function is the distance between the terminal state and this hyperplane. The complete game solution is obtained in two classes of controls: open-loop and feedback-based controls.</p>
]]></description>
<dc:creator><![CDATA[Glizer, V. Y., Turetsky, V.]]></dc:creator>
<dc:date>2008-01-30</dc:date>
<dc:identifier>info:doi/10.1093/amrx/abm012</dc:identifier>
<dc:title><![CDATA[Complete Solution of a Differential Game with Linear Dynamics and Bounded Controls]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>abm012</prism:number>
<prism:volume>2008</prism:volume>
<prism:endingPage>49</prism:endingPage>
<prism:publicationDate>2008-04-16</prism:publicationDate>
<prism:startingPage>abm012</prism:startingPage>
<prism:section>Original Article</prism:section>
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<item rdf:about="http://amrx.oxfordjournals.org/cgi/content/short/2007/abm010/abm010?rss=1">
<title><![CDATA[On a New Family of Degenerate Parabolic Equations]]></title>
<link>http://amrx.oxfordjournals.org/cgi/content/short/2007/abm010/abm010?rss=1</link>
<description><![CDATA[
<p>In this paper we consider the equation<fd>\[	{h}_{t}+(p-1)[{h}^{n}[({h}_{x}^{2}{)}^{\frac{p}{2}-1}{h}_{\mathrm{xx}}{]}_{x}{]}_{x}=0,\]</fd>which was first derived in (Ulusoy, <I>Nonlinearity</I> 20 (2007): 685&ndash;712). We prove results on the regularity of non-negative solutions. In Ulusoy, an entropy dissipation&ndash;entropy estimate was provided for the <I>p</I> = 3 and <I>n</I> = 2 case using the energy functional <f>$${K}_{q}:=\int \hspace{1em}\frac{{h}_{x}^{2}}{{h}^{q}}\hspace{1em}dx$$</f>. Here, we extend our calculations to include various other <I>p</I> and <I>n</I> values. After establishing some results on the support properties of solutions, we finally complete the analysis of the long-time behavior of non-negative weak solutions.</p>
]]></description>
<dc:creator><![CDATA[Ulusoy, S.]]></dc:creator>
<dc:date>2008-04-10</dc:date>
<dc:identifier>info:doi/10.1093/amrx/abm010</dc:identifier>
<dc:title><![CDATA[On a New Family of Degenerate Parabolic Equations]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>abm010</prism:number>
<prism:volume>2007</prism:volume>
<prism:endingPage>28</prism:endingPage>
<prism:publicationDate>2007-01-01</prism:publicationDate>
<prism:startingPage>abm010</prism:startingPage>
<prism:section>Original Article</prism:section>
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<title><![CDATA[Convergence of Leray-type Solutions of Inhomogeneous MHD Systems]]></title>
<link>http://amrx.oxfordjournals.org/cgi/content/short/2007/abm011/abm011?rss=1</link>
<description><![CDATA[
<p>In this paper, we study the convergence of "Leray-type" solutions of a magneto-hydro-dynamic system as the Rossby number approaches zero. The proofs are based on weak compactness arguments, interpolation estimates, and linear algebra methods.</p>
]]></description>
<dc:creator><![CDATA[Ghazel, M., Benameur, J.]]></dc:creator>
<dc:date>2008-04-08</dc:date>
<dc:identifier>info:doi/10.1093/amrx/abm011</dc:identifier>
<dc:title><![CDATA[Convergence of Leray-type Solutions of Inhomogeneous MHD Systems]]></dc:title>
<dc:publisher>Oxford University Press</dc:publisher>
<prism:number>abm011</prism:number>
<prism:volume>2007</prism:volume>
<prism:endingPage>19</prism:endingPage>
<prism:publicationDate>2007-01-01</prism:publicationDate>
<prism:startingPage>abm011</prism:startingPage>
<prism:section>Original Article</prism:section>
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