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Re: NDSolve with delayed terms in equations
- To: mathgroup@smc.vnet.net
- Subject: [mg11891] Re: NDSolve with delayed terms in equations
- From: Bill Bertram <wkb@ansto.gov.au>
- Date: Fri, 3 Apr 1998 03:45:46 -0500
- Organization: ANSTO
- References: <6fsj92$gi8@smc.vnet.net>
Alban P Tsui wrote:
>
> I have a set of differential equations. Usually I can solve it with
> NDSolve with no problem. However, I do not know how to solve something
> like this, say
>
> x'[t]==y[t]^2+x[t-a]
> y'[t]==y[t]x[t]
>
> with the usuaual intial conditions and a is real and positive.
>
> x[t-a] is a delayed term.
>
> What is the best way to tackle this with NDSolve?
>
> Alban
> P.S. Appreciate if you can send solution to me directly as well.
While browsing MathSource at the Mathematica web site (www.wolfram.com)
today, I happened come across a package that may be what you're after.
The package for Mathematica version 3.x is NDelayDSolve.m and can be
found in MathSource as Enhancements/Numerical/0209-102.
I hope this is useful to you.
Cheers,
Bill
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