> On Sat, Oct 20, 2018 at 1:01 AM Nicklas Karlsson <
> nicklas.karlsso...@gmail.com> wrote:
> 
> > (1.)
> > Then using state space model and integrator I want to integrate error
> > between where signal is expected to be and there measurement suggest it is.
> > As is now I integrate error between reference signal measured output and
> > then gain is reduced to get a more stable system the integrator will add an
> > overshoot. Basically my idea is to integrate only model error.
> >
> > (2.)
> > For a linear state space model there must be a "standardized" method to
> > calculate feed forward. This is of particular interest then gain is reduced
> > to get a more stable system.
> >
> > (1)Integrators almost always introduce an overshoot.  I am pretty sure you
> always want to integrate the difference between where you are and where you
> want to be (reference).   Adding an integrator on the difference between
> model error and measurement sounds a lot like "residual whitening." A
> Kalman filter can be set up to estimate unknown model parameters. The
> unknown parameters are set up as states of the system model.
> (2)I think most people set FF gains from system knowledge and previous
> experience.  There are optimal control techniques that will calculate them
> for you.  H infinity and related control schemes.
> 
> The Julia language has toolboxes for Kalman filters (and variations) and
> control theory. My guess is that you can find a system model that matches
> your machine if you look.  Might require a friend at a university to d/l
> some papers for you.
> Eric Keller
> Boalsburg, Pennsylvania

No not interested in any of the above more than possible what you write about 
integration.


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