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http://www.mgnet.org/ - http://www.mgnet.org/
Information related to multigrid, multilevel, multiscale, aggregation, defect correction, and domain decomposition methods. |
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The World of Mathematical Equations - http://eqworld.ipmnet.ru/
Gives solutions to different types of ordinary differential equations, including linear and nonlinear functions. Many pages use PDF. |
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Complex Analysis and Dynamics - http://www.math.harvard.edu/~ctm/courses.html
Various lecture notes by C. McMullen |
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C*ODE*E Archive - http://www.math.hmc.edu/codee/
Consortium of ODE Experiments at Harvey Mudd College. Newsletter, graphics, links. |
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GetDP (a General environment for the treatment of Discrete Problems) - http://www.geuz.org/getdp/
A scientific software environment for the numerical solution of integro-differential equations, open to the coupling of physical problems (electromagnetic, acoustic, thermal, mechanical, ...) as well as of numerical methods (finite element methods, boundary element and integral methods, ...). |
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Differential Equations in a Nutshell - http://spot.pcc.edu/~ssimonds/m253/week_6/MTH_253_diffy_Q_200602.pdf
An overview of the terms used, as well as solving general and initial value problems. Includes corresponding graphs. |
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Analytic Solution for the Burgers Equation - http://home.comcast.net/~cmdaven/burgers.htm
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. |
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Analytical solution for the Korteweg-de Vries equation - http://home.comcast.net/~cmdaven/korteweg.htm
Provides the general analytic solution for the KdV equation. In one function, the result models traveling wavetrains, solitary spikes (solitons), and sech-form long waves. |
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Partial Differential Equations - http://www.cmth.ph.ic.ac.uk/people/a.mackinnon/Lectures/compphys/node24.html
An overview of partial differential equations and their physical applications. |
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Weak and Variational Forms of Poisson's Equation - http://www.colorado.edu/engineering/cas/courses.d/AFEM.d/AFEM.Ch03.d/AFEM.Ch03.pdf
A set of lecture notes on Poisson's equation. |