Not yet, I'm afraid, though most of the work that would be needed to
do it is already there (the exception is for non-diagonalizable
systems, for which the methods are not fully implemented in the
matrices yet).
By the way, it never occurred to me to allow initial conditions to
just be entered as equations. My idea was to enter them as a
dictionary, like dsolve([f(x).diff(x) - f(x)], ics={f(0)=1}). Do you
think that doing it your way would be better? I suppose it would be
possible to be fancy and define coupled initial conditions. See issue
1621.
Aaron Meurer
On May 26, 2012, at 5:01 PM, "[email protected]"
<[email protected]> wrote:
> Is there a straightforward way to solve this system in sympy:
>
> simple linear system of linear equations with initial conditions
>
> [f_1(t) + Derivative(f_0(t), t), -f_0(t) + Derivative(f_1(t), t),
> f_0(0) - 1, f_1(0) - 1]
>
> dsolve does not permit this directly.
>
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