Re: mg4490] Re: partial diferential ecuations

*To*: mathgroup at smc.vnet.net*Subject*: [mg4585] Re: mg4490] Re: partial diferential ecuations*From*: zosi at toxd37.to.infn.it (Gianfranco Zosi)*Date*: Fri, 16 Aug 1996 05:15:15 -0400*Sender*: owner-wri-mathgroup at wolfram.com

Good Morning: I submit this reply to: ------------ begin previous question/answer --------- >From: Harald Berndt <haraldb at nature.berkeley.edu> >Subject: [mg4490] Re: partial diferential ecuations Organization: University of California Forest Products Lab Israel Robles Lobato wrote: > > I want know all about the partial diferntial ecuations in mathematica. > Someone, can help me?. > >>I'd recommend investing in Vvedensky's book "Partial Differential ..." >>See http://www.wolfram.com/mathematica/books/bookpartial.html >>_______________________________________________________________ >>Harald Berndt University of California >>Research Specialist Forest Products Laboratory >>Phone: 510-215-4224 FAX:510-215-4299 >> ---------------------- end previous question/answer ----------- May I add: Differentialgleichungen mit Mathematica by W. Strampp & V. Ganzha, published by F. Vieweg & Sohn Verlag, Braunschweig, Germany ISBN 3-528-06618-0, 1995 It contains a very useful 5th chapter on PDE of the 1st order; chapter 6 is on PDE of the 2nd order Also "Applied Mathematica" by W. Shaw and J. Tigg (Addison-Wesley, ISBN 0-201-54217-X) contains some hints: section 1.6 on PDE of the 1st order even though the solution is rather incomplete; in fact Needs["calculus`PDESolve`"] gives the general solution but the application od the Initial Condition is far from trivial. sections 5.7.1 is about Diffusion equation See also Mathematica Technical Report Guide to Standard M. packages Supplement Version 2.2 again, at pag 18, only the general solution. Gianfranco Zosi Universita` di Torino Dipartimento di Fisica Generale fax + 39 11 658 444 ==== [MESSAGE SEPARATOR] ====