Dear David,
I would like to plot x(t) against t similar for y and z
and after that plot [x,y,z] in phase space
So I want know the solution first for the system
before plot the result.
Thanks
Doaa

On 11 October 2012 10:55, David Joyner <[email protected]> wrote:

> On Thu, Oct 11, 2012 at 3:20 AM, Doaa El-Sakout <[email protected]> wrote:
> > Hi everyone,
> > I try to solve a system of ODE by sage as follows
> >
> > x,y,sigma,r,z,b,t=var('x,y,sigma,r,z,b,t')
> > sigma=10
> > b=8/3
> > r=10
> > x= function('x',t)
> > y= function('y',t)
> > z= function('z',t)
> > d1=(diff(x,t)-sigma*(y-x)==0)
> > d2=(diff(y,t)-r*x+y+x*z==0)
> > d3=(diff(z,t)-x*y+b*z==0)
>
> This makes it non-linear. Did you intend to type that?
>
> > sol=desolve_system([d1,d2,d3],[x,y,z],ics=[0,1,0],ivar=t);show(sol)
> >
> > But I got the following error
> >
> > TypeError: unable to make sense of Maxima expression
> >
> 'x(t)=ilt((?g3817-10*laplace(x(t)*z(t),t,?g3817)+1)/(?g3817^2+11*?g3817-90),?g3817,t)'
> > in Sage
> >
> >
> >
> > Any suggestion
> > Doaa
> >
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> >
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