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<rss version="2.0"><channel><title>DigiDagi - Science - Mathematics - Differential Equations</title><link>http://www.digidagi.com/Science/Mathematics/Differential_Equations/</link><description>Your source to the best websites on the Internet </description><item><title>Analytic Differential Equations</title><link>http://www.wisdom.weizmann.ac.il</link><description>Lectures on Analytic Differential Equations by Sergei Yakovenko at the Weizmann Institute. [PDF]</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>Analytic Solution for the Burgers Equation</title><link>http://home.comcast.net</link><description>Provides the general analytic solution for the Burgers equation in the form of a 4-D commutative hypercomplex function. The solution exhibits the main dynamic features in a Burgers medium: propagation of disturbances, shock waves, propagating state change fronts, and solitons.  Includes page about hypercomplex math.</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>The Animated Telegraph equation</title><link>http://www.math.ubc.ca</link><description>This demonstration illustrates the behaviour of solutions of the telegraph equation</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>arXiv Front: AP Analysis of PDEs</title><link>http://front.math.ucdavis.edu</link><description>PDEs section of the mathematics e-print arXiv.</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>Bifurcations, Equilibria, and Phase Lines: Modern Topics in Differential Equation Courses</title><link>http://math.bu.edu</link><description>Online course material</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>C*ODE*E Archive</title><link>http://www.math.hmc.edu</link><description>Consortium of ODE Experiments at Harvey Mudd College.  Newsletter, graphics, links.</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>Complex Analysis and Dynamics</title><link>http://www.math.harvard.edu</link><description>Various lecture notes by C. McMullen</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>Computational PDEs Unit</title><link>http://www.scs.leeds.ac.uk</link><description>School of Computing, University of Leeds.  Research details, publications, software and resources.</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>Difference Method for Numerical Approximation to Applied Differential Equations.</title><link>http://www.geocities.com</link><description>This page explains how to use the difference formula of differentials to approximate the differential equations for applied systems. This method is used when analytical techniques are unavailable or cause computers to spit out garbage. This difference method is very similar to the Runge-Kata and Newton's method.</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item><item><title>Differential Equations</title><link>http://marauder.millersville.edu</link><description>Postscript notes on various topics in differential equations by Bruce Ikenaga.</description><pubDate>Mon, 16 Mar 2009 20:49:25 GMT</pubDate></item></channel></rss>