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doc: minor corrections
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src/estimator/execute.jl

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@@ -86,7 +86,7 @@ end
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Init `estim.x̂0` states from current inputs `u`, measured outputs `ym` and disturbances `d`.
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The method tries to find a good steady-state for the initial estimate ``\mathbf{x̂}(0)``. It
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The method tries to find a good steady-state for the initial estimate ``\mathbf{x̂}``. It
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removes the operating points with [`remove_op!`](@ref) and call [`init_estimate!`](@ref):
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- If `estim.model` is a [`LinModel`](@ref), it finds the steady-state of the augmented model

src/estimator/kalman.jl

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@@ -96,7 +96,7 @@ Q_{int_u}, Q_{int_{ym}})}`` and ``\mathbf{R̂ = R}``. The matrices ``\mathbf{Ĉ
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the rows of ``\mathbf{Ĉ, D̂_d}`` that correspond to measured outputs ``\mathbf{y^m}`` (and
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unmeasured ones, for ``\mathbf{Ĉ^u, D̂_d^u}``). The Kalman filter will estimate the current
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state with the newest measurements ``\mathbf{x̂}_k(k)`` if `direct == true`, else it will
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predict the the state of the next time step ``\mathbf{x̂}_k(k+1)``.
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predict the state of the next time step ``\mathbf{x̂}_k(k+1)``.
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# Arguments
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!!! info

src/sim_model.jl

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@@ -189,7 +189,8 @@ detailstr(model::SimModel) = ""
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Init `model.x0` with manipulated inputs `u` and measured disturbances `d` steady-state.
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It removes the operating points on `u` and `d` and calls [`steadystate!`](@ref):
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The method tries to initialize the model state ``\mathbf{x}`` at steady-state. It removes
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the operating points on `u` and `d` and calls [`steadystate!`](@ref):
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- If `model` is a [`LinModel`](@ref), the method computes the steady-state of current
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inputs `u` and measured disturbances `d`.

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