Hi,
I am trying to write a little code to create a smart 'ndsolve' routine
like that in mathematica. I will try to interface with gsl ode_solver.
I am less than week old python newbie :), so more experienced people
please help me out...
Let's take the following as an example, defining our function
Hi,
@rajeev
Thanks for the gsl link. I am aware of it. gsl is interface is really
horrible :). We need something way smarter.
@dumont
We can surely take into account the stiff solvers. I am interested to
write such codes.
On Mar 28, 2:19 am, Rajeev wrote:
> Hi,
> sage has gsl as one of the inclu
Rajeev a écrit :
Hi,
sage has gsl as one of the included packages, which is very good for
numerical solution of differential equations. have a look at examples
on the wikipage -
http://wiki.sagemath.org/interact/diffeq
'Vector Field with Runga-Kutta-Fehlberg' by Schilly is one of my
favorites. i
Hi,
sage has gsl as one of the included packages, which is very good for
numerical solution of differential equations. have a look at examples
on the wikipage -
http://wiki.sagemath.org/interact/diffeq
'Vector Field with Runga-Kutta-Fehlberg' by Schilly is one of my
favorites. i hope it will help.
Hi,
Many thanks. I will try to have a look.
best,
Pallab
On Mar 25, 1:05 pm, Jason Grout wrote:
> On 03/25/2010 10:25 AM, dabu wrote:
>
>
>
> > Hi,
>
> > I am new in sage. I was wondering about Sage's capability to solve
> > odes numerically.
>
> > I was expecting to find something which is like
On 03/25/2010 10:25 AM, dabu wrote:
Hi,
I am new in sage. I was wondering about Sage's capability to solve
odes numerically.
I was expecting to find something which is like ndsolve of
Mathematica.
For example it should not only as for the first order equations, nor
that one has to supply jacobi
