From a6b50cb9c848d252955e5315999ee6d6bbe27efe Mon Sep 17 00:00:00 2001 From: TSoli Date: Tue, 21 Nov 2023 22:00:40 +1000 Subject: [PATCH] Added a post about controllability and stabilisability of control systems --- ...-21-controllability-and-stabilisability.md | 328 ++++++++++++++++++ images/car_with_suspension.jpg | Bin 0 -> 9390 bytes images/statefeedback.jpg | Bin 0 -> 7341 bytes images/vw_golf_with_v10.jpg | Bin 0 -> 73764 bytes 4 files changed, 328 insertions(+) create mode 100644 _posts/2023-11-21-controllability-and-stabilisability.md create mode 100755 images/car_with_suspension.jpg create mode 100755 images/statefeedback.jpg create mode 100755 images/vw_golf_with_v10.jpg diff --git a/_posts/2023-11-21-controllability-and-stabilisability.md b/_posts/2023-11-21-controllability-and-stabilisability.md new file mode 100644 index 0000000..456434f --- /dev/null +++ b/_posts/2023-11-21-controllability-and-stabilisability.md @@ -0,0 +1,328 @@ +--- +title: System Controllability and Stabilisability +date: 2023-11-21 +categories: [Mechanics, Control] +tags: [study, mechanics, dynamics, mathematics, control, state space, linear systems] +math: true +toc: true +--- + + +* TOC +{:toc} + +## State Feedback + +In [my previous post]({% post_url 2023-10-29-state-space %}), I discussed how many systems can be +modelled using linear state space equations of the form $\mathbf{\dot{x} = Ax + Bu}\;$ where +$\mathbf{x}$ is the state of the system, $\mathbf{u}$ are the inputs of the system and $\mathbf{A}$ +and $\mathbf{B}$ parameterise the system. However, in many real scenarios, it is not enough for us +to just have a system of the model. Often we want to control the system into a given state that is +useful for our purposes or at the very least, ensure it remains stable. State feedback is a popular +method that allows us to do just this. + + +![A block diagram of a system with state feedback](/images/statefeedback.jpg) +_A block diagram of a system with state feedback_ + +For linear systems, we can use a very simple control law, $\mathbf{u = Kx}$, and remarkably this +allows us to choose _arbitrary_ closed loop system poles and as a result dynamics of the system. How +is this so? + +## State Space System Representations + +The state space representation of a system is not unique. Despite this, we will see that some +choices of states lead to a clearer understanding of certain parts of the system dynamics. To begin, +consider an arbitrary state space system described by + +$$ +\begin{align*} + \mathbf{\dot{x}} &= \mathbf{Fx + Gu} \\ + \mathbf{y} &= \mathbf{Hx + Ju} +\end{align*} +$$ + +Now let $\mathbf{x = Tz}$ for some other choice of state $\mathbf{z}$ and a nonsingular matrix +$\mathbf{T}$. Substituting this into our state space equations from before and rearranging, + +$$ +\begin{align*} + \mathbf{T\dot{z}} &= \mathbf{FTz + Gu} \\ + \implies \mathbf{\dot{z}} &= \mathbf{T^{-1}FTz + T^{-1}Gu} \\ + \mathbf{y} &= \mathbf{HTz + Ju} +\end{align*} +$$ + +If + +$$ +\begin{align*} + \mathbf{A} &= \mathbf{T^{-1}FT} \\ + \mathbf{B} &= \mathbf{T^{-1}G} \\ + \mathbf{C} &= \mathbf{HT} +\end{align*} +$$ + +then + +$$ +\begin{align*} + \mathbf{\dot{z}} &= \mathbf{Az + Bu} \\ + \mathbf{y} &= \mathbf{Cx} +\end{align*} +$$ + +which is still a linear state space equation for the system. Therefore, the system's state space +representation is not unique. + +## Deriving the Transfer Function + +State space equations can also be represented in the Laplace domain. Begin by recalling that the +derivative in the time domain is equivalent to multiplying by $s$ in the Laplace domain. Therefore, +rewriting the state space equations we get. + +$$ +\begin{align*} + s\mathbf{X} &= \mathbf{AX + BU} \\ + \mathbf{Y} &= \mathbf{CX + DU} +\end{align*} +$$ + +Rearranging this we get + +$$ +\begin{align*} + \mathbf{X} &= (s\mathbf{I - A})^{-1} \mathbf{BU} \\ + \implies \mathbf{Y} &= (\mathbf{C}(s\mathbf{I - A})^{-1} \mathbf{B} + \mathbf{D}) \mathbf{U} +\end{align*} +$$ + +Therefore, the transfer function $\mathbf{H}(s)$ is, + +$$ +\mathbf{H}(s) = \mathbf{C}(s\mathbf{I - A})^{-1} \mathbf{B} + \mathbf{D} +$$ + +Some other useful relationships are that the characteristic equation can be found with + +$$ +\det(s\mathbf{I - A}) = 0 +$$ + +and the zeros can be found with + +$$ +\det \begin{pmatrix} + s\mathbf{I - A} & -\mathbf{B} \\ + \mathbf{C} & \mathbf{D} +\end{pmatrix} +$$ + +These are a little harder to show so for the sake of brevity I will not derive them but for more +details see chapter 7 of _Feedback Control of Dynamic Systems_ by Franklin and Powell or you can do +some searching online. + +## Controllability Canonical Form + +The controllability canonical form of a system can be expressed with, + +$$ +\begin{align*} + \mathbf{A}_c &= \begin{pmatrix} + -a_1 & -a_2 & \dots & -a_{n-1} & -a_n \\ + 1 & 0 & \dots & 0 & 0 \\ + 0 & 1 & \dots & 0 & 0 \\ + \vdots & \vdots & \ddots & \vdots & \vdots \\ + 0 & 0 & \dots & 1 & 0 + \end{pmatrix}, \quad + &\mathbf{B}_c = \begin{pmatrix} 1 \\ 0 \\ \vdots \\ 0 \end{pmatrix} + \\ + \mathbf{C}_c &= \begin{pmatrix} + b_1 & b_2 & \dots & b_n + \end{pmatrix}, \quad + &\mathbf{D}_c = \mathbf{0} +\end{align*} +$$ + +where the transfer function of the system is + +$$ +H(s) = \frac{b_1 s^{n-1} + b_2 s^{n-2} + \dots + b_n}{s^n + a_1 s^{n-1} + \dots + a_n} +$$ + +So this form of the system is very useful because it allows us to easily identify the dynamics of +the system using the poles and zeros. + +Now consider the system with state feedback such that $\mathbf{u = Kx}$ \(note some resources use +$\mathbf{u = -Kx}$ which is equivalent except that the signs of each element of $\mathbf{K}$ would +be negated\). Then the system could be rewritten, + +$$ +\mathbf{\dot{x}} = \mathbf{Ax + BKx} = (\mathbf{A + BK})\mathbf{x} +$$ + +So the effective $\mathbf{A}$ matrix of the system is $\mathbf{A + BK}$. If the system was initially +in control canonical form then, + +$$ +\begin{align*} + \mathbf{BK} &= \begin{pmatrix} + k_1 & k_2 & \dots & k_n \\ + 0 & 0 & \dots & 0 \\ + \vdots & \vdots & \ddots & \vdots \\ + 0 & 0 & \dots & 0 + \end{pmatrix} \\ + \implies \mathbf{A + BK} &= \begin{pmatrix} + -a_1 + k_1 & -a_2 + k_2 & \dots & -a_{n-1} + k_{n-1} & -a_n + k_n \\ + 1 & 0 & \dots & 0 & 0 \\ + \vdots & \vdots & \ddots & \vdots & 0 \\ + 0 & 0 & \dots & 1 & 0 + \end{pmatrix} +\end{align*} +$$ + +And so we can arbitrarily choose the poles of our system by choosing $\mathbf{K}$ such that the +coefficients of the desired characteristic equation match the terms in the resultant controllability +matrix for the system. The corollary is that if we can represent the system in control canonical +form then the system poles can be chosen arbitrarily therefore so can the system's dynamics. If this +is the case then we say the system is _controllable_. + +## The Controllability Matrix + +So how can we show if it is possible to represent the system in this controllability canonical form? +Well, let's take our arbitrary system from before and try to transform it into controllability form. +We already saw, + +$$ +\begin{align*} + \mathbf{A}_c &= \mathbf{T^{-1}FT} \\ + \implies \mathbf{A}_c \mathbf{T^{-1}} &= \mathbf{T^{-1}F} +\end{align*} +$$ + +Now if the rows of $\mathbf{T^{-1}}$ are denoted as $\mathbf{t_1,\, t_2, \dots,\, t_n}$ then +rewriting the previous equation, + +$$ +\begin{pmatrix} + -a_1 & \dots & -a_n \\ + 1 & \dots & 0 \\ + \vdots & \ddots & \vdots \\ + 0 & \dots & 0 +\end{pmatrix} +\begin{pmatrix} \mathbf{t_1} \\ \mathbf{t_2} \\ \vdots \\ \mathbf{t_n} \end{pmatrix} += \begin{pmatrix} \mathbf{t_1 F} \\ \mathbf{t_2 F} \\ \vdots \\ \mathbf{t_n F} \end{pmatrix} +$$ + +From this, we can see that + +$$ +\begin{align*} + \mathbf{t_{n-1}} &= \mathbf{t_n F} \\ + \implies \mathbf{t_{n-2}} &= \mathbf{t_{n-1} F} = \mathbf{t_n F^2} \\ + \implies \mathbf{t_{n-k}} &= \mathbf{t_n F^k} +\end{align*} +$$ + +We also know that + +$$ +\begin{align*} + \mathbf{T^{-1}G} &= \mathbf{B}_c \\ + \implies \begin{pmatrix} \mathbf{t_1 G} \\ \vdots \\ \mathbf{t_n G} \end{pmatrix} + &= \begin{pmatrix} 0 \\ \vdots \\ 1 \end{pmatrix} +\end{align*} +$$ + +Combining these + +$$ +\begin{align*} + \begin{pmatrix} \mathbf{t_n G} & \mathbf{t_{n-1} G} & \dots & \mathbf{t_1 G} \end{pmatrix} + &= \begin{pmatrix} 0 & 0 & \dots & 1 \end{pmatrix} \\ + \implies \mathbf{t_n} \begin{pmatrix} + \mathbf{G} & \mathbf{FG} & \dots & \mathbf{F^{n - 1} G} + \end{pmatrix} + &= \begin{pmatrix} 0 & 0 & \dots & 1 \end{pmatrix} \\ + \implies \mathbf{t_3} + = \begin{pmatrix} 0 & 0 & \dots & 1 \end{pmatrix} \mathcal{C}^{-1} +\end{align*} +$$ + +where +$\mathcal{C} = \begin{pmatrix} \mathbf{G} & \mathbf{FG} & \dots & \mathbf{F^{n-1}G} \end{pmatrix}$ +is the controllability matrix. Therefore, if $\mathcal{C}$ is invertible then we can solve for +$\mathbf{t_n}$ which then allows us to solve for each of the additional rows of $\mathbf{T^{-1}}$. +Using this $\mathbf{T^{-1}}$ we can then transform the system into control canonical form and then +move the poles of the system arbitrarily with an appropriate $\mathbf{K}$. + +So, the practical steps of assessing controllability are simply to construct the controllability +matrix +$\mathcal{C} = \begin{pmatrix} \mathbf{G} & \mathbf{FG} & \dots & \mathbf{F^{n-1}G} \end{pmatrix}$ +and then check if it is invertible. A practical method for checking if it is invertible is to check +if it has **rank**$(\mathcal{C}) = n$ where $n$ is the number of states of the system. Many software +packages make this computation easy but if for whatever reason you need to do it by hand you can +check the rank by converting the matrix to +[row echelon form](https://en.wikipedia.org/wiki/Row_echelon_form) using row operations and count +the number of non-zero rows. + +## An Intuitive Understanding of Controllability + +If a system is controllable, then it is possible to control the dynamics of every mode of the +system. In other words, the speed at which each of the modes stabilises can be set arbitrarily with +an appropriate $\mathbf{K}$ used in state feedback. On the other hand, if a system is not +controllable, we cannot make these guarantees for all modes. For example, if the accelerator of a +car provides the input to the system and we had sensors to measure all the states perfectly, we +could control the horizontal motion of the car. However, the vertical motion of the car would be +independent of this input and so we would not be able to control this vertical motion using only the +accelerator. In this case, if only the horizontal position and velocity are considered as states, +the system would be controllable however, if the vertical motion also needs to be considered then +the system would not be controllable. + +## Stabilisability + +Despite this, the car would likely be fitted with some suspension which could be modelled as a +spring and damper. This limits its vertical motion from continuing indefinitely after a disturbance +such as a speed bump. In this case, even though we cannot directly control the car's vertical +motion, we can at least say that this uncontrollable mode is stable and as such we could still say +that the system is stabilisable. More generally, if all of the uncontrollable modes of a system are +naturally stable then the system is said to be _stabilisable_. It does not matter whether the modes +that we can control are naturally stable or not since we can control their dynamics arbitrarily with +state feedback as shown before to make them stable. + + +![A diagram of a car modelled with springs and dampers at each wheel](/images/car_with_suspension.jpg) +_A car with suspension modelled using springs and dampers at each wheel_ + +But how do we know which modes of the system are controllable? The controllability matrix rank just +tells us if the system is controllable but not which modes are not controllable. Therefore, a common +way to check which modes are uncontrollable is to use the +[PBH test](https://en.wikipedia.org/wiki/Hautus_lemma) which tells us not only if the system is +controllable but also which modes are controllable. The PBH test says that a mode is controllable if +and only if + +$$ +\text{rank}\left(\begin{array}{c:c} + \lambda \mathbf{I - A} & \mathbf{B} +\end{array} \right) = n +$$ + +for the mode associated with the eigenvalue $\lambda$. Therefore, a system is stabilisable if and +only if the above is true for all $\Re(\lambda) \geq 0$. A proof for this can be found +[here](https://www.control.utoronto.ca/people/profs/kwong/ece410/2008/notes/chap2.pdf). + +## Practical Limitations + + +![A VW Golf with a Lamborghini V10 Engine in the boot](/images/vw_golf_with_v10.jpg) +_A VW Golf with a Lamborghini V10 engine to make it go zoom_ + +While in theory if a given mode is controllable it is possible to control its dynamics arbitrarily +in practice this is often limited by the input. Going back to the example of the car, there is +obviously a limit to the amount of force that can be applied to the car by the engine and therefore +the accelerator. This limit means that we can control the dynamics of the car up to a point but my +VW golf is still not ever going to go from 0-100km/h in one second. Similarly, some modes may be +weakly controllable making it impractical to control them. 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