Dynamic Equations on Time Scales (Homepage of Martin Bohner) </h1>
<a HREF="/index.cgi/speech/http://www.math.nus.edu.sg/~office/appmath.shtml#matravip">R. P. Agarwal</a>, <a HREF="/index.cgi/speech/http://tedser.nuigalway.ie/people/staff/doregan.html">D. O'Regan</a>, and <a HREF="/index.cgi/speech/https://web.mst.edu/~bohner/index.html">myself</a> were editing a special issue of the<p>
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<a HREF="/index.cgi/speech/http://www.elsevier.com:80/inca/publications/store/5/0/5/6/1/3/">Journal of Computational and Applied Mathematics</a><p>
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entitled<p>
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Dynamic Equations on Time Scales.<p>
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<a HREF="/index.cgi/speech/http://www.elsevier.com/gej-ng/10/13/19/178/27/show/toc.htt">The special issue has been published on April 1, 2002.</a>
The addresses of the editors are:
<ul>
<li>Ravi Agarwal, National University of Singapore, Department of Mathematics, Singapore 119260, Singapore
<li>Martin Bohner, University of Missouri-Rolla, Department of Mathematics, 115 Rolla Building, Rolla, MO 65409, USA
<li>Donal O'Regan, University College Galway, Department of Mathematics, Galway, Ireland
</ul>
Contributors and titles are as follows:<p>
<ul>
<li><strong>Ravi Agarwal</strong>, NUS, Singapore
and <strong>Martin Bohner</strong>, Rolla, MO
and <strong>Donal O'Regan</strong>, Galway, Ireland:
<tt>Time scale boundary value problems on infinite intervals</tt>.<p>
<li><strong>Calvin Ahlbrandt</strong> and <strong>Christina Morian</strong>, Columbia, MO:
<tt>Partial differential equations on time scales</tt>.<p>
<li><strong>Douglas Anderson</strong>, Moorhead, MN:
<tt>Eigenvalue intervals for a two-point boundary value problem
on a measure chain</tt>.<p>
<li><strong>Douglas Anderson</strong>, Moorhead, MN and
<strong>Richard Avery</strong>, Madison, SD:
<tt>Existence of three positive solutions to a second-order boundary
value problem on a measure chain</tt>.<p>
<li><strong>Ferhan Merdivenci Atici</strong> and <strong>G. Sh. Guseinov</strong>, Izmir, Turkey:
<tt>On Green's functions and positive solutions
for boundary value problems on time scales</tt>.<p>
<li><strong>Bernd Aulbach</strong> and <strong>Christian Pötzsche</strong>, Augsburg, Germany:
<tt>Reducibility of linear dynamic equations on measure chains</tt>.<p>
<li><strong>Gnana Bhaskar</strong>, New Delhi, India:
<tt>Comparison theorem for a nonlinear boundary value problem on
time scales</tt>.<p>
<li><strong>Chuan Jen Chyan</strong>, Taipeh, Taiwan and
<strong>Johnny Henderson</strong>, Auburn, AL:
<tt>Twin solutions of boundary value problems for differential
equations on measure chains</tt>.<p>
<li><strong>John Davis</strong>, Waco, TX and
<strong>Johnny Henderson</strong>, Auburn, AL and
<strong>Rajendra Prasad</strong>, Visakhapatnam, India:
<tt>Upper and lower bounds for the solution of the general Riccati
differential equation on a time scale</tt>.<p>
<li><strong>Ondrej Dosly</strong>, Brno, Czech Republic and
<strong>Stefan Hilger</strong>, Eichstätt, Germany:
<tt>A necessary and sufficient condition for oscillation
of the Sturm-Liouville dynamic equation on time scales</tt>.<p>
<li><strong>Paul Eloe</strong>, Dayton, OH:
<tt>The method of quasilinearization and dynamic equations on
compact measure chains.</tt><p>
<li><strong>Lynn Erbe</strong> and <strong>Allan Peterson</strong>, Lincoln, NE:
<tt>Oscillation criteria for second order matrix dynamic equations on a time scale</tt>.<p>
<li><strong>G. Guseinov</strong>, Izmir, Turkey and
<strong>Billur Kaymakcalan</strong>, Statesboro, GA:
<tt>On a disconjugacy criterion for second order dynamic equations
on time scales</tt>.<p>
<li><strong>Stefan Hilger</strong>, Eichstätt, Germany:
<tt>Matrix Lie theory and measure chains</tt>.<p>
<li><strong>Roman Hilscher</strong>, Brno, Czech Republic:
<tt>A time scales version of a Wirtinger type inequality and applications</tt>.
<p>
<li><strong>V. Lakshmikantham</strong>, Melbourne, FL
and <strong>A. Vatsala</strong>, Lafayette, LA:
<tt>Hybrid systems on time scales</tt>.<p>
<li><strong>Bonita Lawrence</strong>, Beaufort, SC:
<tt>A variety of differentiability results for a multi-point boundary
value problem</tt>.<p>
<li><strong>Christian Pötzsche</strong>, Augsburg, Germany:
<tt>Chain rule and invariance principle on measure chains</tt><p>
<li><strong>Stefan Siegmund</strong>, Augsburg, Germany:
<tt>A spectral notion for dynamic equations on time scales</tt>.
<p>
<li><strong>Patricia Wong</strong>, NTI, Singapore:
<tt>Optimal Abel-Gontscharoff interpolation error bounds on measure
chains</tt>.<p>
</ul>
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