juliacontrol / modelpredictivecontrol.jl Goto Github PK
View Code? Open in Web Editor NEWAn open source model predictive control package for Julia.
Home Page: https://juliacontrol.github.io/ModelPredictiveControl.jl/stable
License: MIT License
An open source model predictive control package for Julia.
Home Page: https://juliacontrol.github.io/ModelPredictiveControl.jl/stable
License: MIT License
It seems that dev documentation is no longer automatically built and deployed when I commit on main
. It was working perfectly before transferring to JuliaControl. Do you have any idea why ? It may be related to secrets key (in documentation.yml):
env:
GITHUB_TOKEN: ${{ secrets.GITHUB_TOKEN }} # If authenticating with GitHub Actions token
DOCUMENTER_KEY: ${{ secrets.DOCUMENTER_KEY }} # If authenticating with SSH deploy key
I'm no longer able to access the secrets in repo settings since I'm not an admin.
Also, I just registered a new version. I'm waiting to see if the stable doc will be built and deployed.
edit: yep, it is also broken with the stable doc
The following is a short list of questions I have tried to answer by reading the docs, but haven't found a clear answer to
@baggepinnen
There is a palpable hate against unicode characters, especially in keyword arguments of public functions. Some keyword arguments of this package use them e.g.: σP_0
, σQ
, σR
and x̂_0
. I personally like them for the conciseness. It is also well known that σ is a standard deviation, and ^
, a modifier for an estimated value. Should we offer an alternative, something like:
function SteadyKalmanFilter(
model::Linmodel;
i_ym = 1:model.ny,
σQ = fill(1/model.nx, model.nx),
σR = fill(1, length(i_ym)),
nint_u = 0,
σQint_u = fill(1, max(sum(nint_u), 0)),
nint_ym = default_nint(model, i_ym, nint_u),
σQint_ym = fill(1, max(sum(nint_ym), 0))
sigmaR = σR, # new kwarg
sigmaQ = σQ, # new kwarg
sigmaQint_u = σQint_u, # new kwarg
sigmaQint_ym = σQint_ym # new kwarg
)
# estimated covariances matrices (variance = σ²) :
Q̂ = Hermitian(diagm(NT[sigmaQ; sigmaQint_u; sigmaQint_ym ].^2), :L)
R̂ = Hermitian(diagm(NT[sigmaR;].^2), :L)
return SteadyKalmanFilter{NT, SM}(model, i_ym, nint_u, nint_ym, Q̂ , R̂)
end
and something similar with x̂_0
and xhat_0
?
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Hi,
I tried some options without success.
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