Re: NDSolve help
- To: mathgroup at smc.vnet.net
- Subject: [mg43665] Re: [mg43626] NDSolve help
- From: Michael Williams <williams at vt.edu>
- Date: Sun, 28 Sep 2003 06:00:45 -0400 (EDT)
- References: <200309260845.EAA03993@smc.vnet.net>
- Sender: owner-wri-mathgroup at wolfram.com
As the error message I received when I ran your snippet suggests, add
the option , MaxSteps -> 3000 to the NDSolve command.
I don't know what the #(i.c.) != order business is about. I didn't get
that message (in 4.2.1).
On Sep 26, 2003, at 4:45 AM, sashan wrote:
> I'm a newb to mathematica. I'm trying to use NDSolve for a system of 2
> 2nd order ODE's and it complains that the number of initial conditions
> (4) is not equal to the total order of the system (2). But I'm pretty
> sure I've specified all the initial conditions. I've pasted the NDSolve
> code I'm trying to write.
>
> \!\(\(solution\ = \ NDSolve[{\(y''\)[t] == \(-\((\(-\ x[
> t]^2\) + y[t]\ v^2)\)\), \ \(x''\)[
> t] == \(-\((\ x[t] y[t] + x[t] v^2)\)\),
> y[0] == 0, \(y'\)[0] == \(-1\), x[
> 0] == 1, \(x'\)[0] == 0} /.
> v -> \@\(\(x'\)[t]^2 + \(y'\)[t]^2\), {x, y}, {t, 0,
> 200}];\)\)
>
> Thanks
>
- References:
- NDSolve help
- From: sashan <mabus@operamail.com>
- NDSolve help