Comments (7)
DifferentialEquations
already does hybrid systems through its event handling interface (and the jump problems help here as well). In fact, the bouncing ball is the documentation example: http://docs.juliadiffeq.org/latest/features/callback_functions.html#ContinuousCallback-Examples-1
from dynamicalsystems.jl.
Yeap that was exactly what I was looking at when I wrote this issue. The bouncy ball.
One would most likely make a new type, subtype of ContinuousDynamicalSystem
that would work exactly like ContiniousDS
with simply an extra field called "callback" or something.
The this would allow pretty clear and straight forward communication with DiffEq, since to establish this the only thing necessary is to have a ODEProblem(ds::DynamicalSystem)
method.
from dynamicalsystems.jl.
Or you just add a callback keyword to your ContiniousDS
?
from dynamicalsystems.jl.
So that the field callback
would always exist but by default would be initialized in e.g. nothing
? Does the ODE handle nothing? How is the representation of missing callbacks?
from dynamicalsystems.jl.
It handles nothing by using no callbacks. That's the default.
from dynamicalsystems.jl.
Yeap. Awesome, this seems like the best idea! To add an extra field to ContinuousDS
!
But wait a moment. This does not allow the motion to turn fully discrete until another second callback, right?
I mean, a problem becoming fully discrete, then after some condition becomes continuous again?
from dynamicalsystems.jl.
This issue was moved to JuliaDynamics/DynamicalSystemsBase.jl#5
from dynamicalsystems.jl.
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from dynamicalsystems.jl.