From 17c25e0ae2eb95a0d9da353ad848931623a28590 Mon Sep 17 00:00:00 2001 From: Thomas Dehaeze Date: Fri, 2 Oct 2020 17:59:57 +0200 Subject: [PATCH] Worked on H-Infinity Synthesis --- matlab/figs/hinf_comp_filters.pdf | Bin 0 -> 90119 bytes matlab/figs/hinf_comp_filters.png | Bin 0 -> 137183 bytes matlab/figs/psd_sensors_hinf_synthesis.pdf | Bin 60524 -> 68200 bytes matlab/figs/psd_sensors_hinf_synthesis.png | Bin 172293 -> 73662 bytes ...uper_sensor_dynamical_uncertainty_Hinf.pdf | 1759 +++++++++++++++++ ...uper_sensor_dynamical_uncertainty_Hinf.png | Bin 0 -> 142098 bytes matlab/figs/weight_uncertainty_bounds_Wu.pdf | 1736 ++++++++++++++++ matlab/figs/weight_uncertainty_bounds_Wu.png | Bin 0 -> 135172 bytes matlab/index.html | 709 +++---- matlab/index.org | 450 ++--- 10 files changed, 4033 insertions(+), 621 deletions(-) create mode 100644 matlab/figs/hinf_comp_filters.pdf create mode 100644 matlab/figs/hinf_comp_filters.png create mode 100644 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Computation @@ -26,67 +26,60 @@

Robust and Optimal Sensor Fusion - Matlab Computation

Table of Contents

@@ -102,24 +95,24 @@ Two sensors are considered with both different noise characteristics and dynamic

    -
  • Section 3: the \(\mathcal{H}_2\) synthesis is used to design complementary filters such that the RMS value of the super sensor’s noise is minimized
  • -
  • Section 4: the \(\mathcal{H}_\infty\) synthesis is used to design complementary filters such that the super sensor’s uncertainty is bonded to acceptable values
  • -
  • Section 5: the mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis is used to both limit the super sensor’s uncertainty and to lower the RMS value of the super sensor’s noise
  • +
  • Section 3: the \(\mathcal{H}_2\) synthesis is used to design complementary filters such that the RMS value of the super sensor’s noise is minimized
  • +
  • Section 4: the \(\mathcal{H}_\infty\) synthesis is used to design complementary filters such that the super sensor’s uncertainty is bonded to acceptable values
  • +
  • Section 5: the mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis is used to both limit the super sensor’s uncertainty and to lower the RMS value of the super sensor’s noise
-
-

1 Sensor Description

+
+

1 Sensor Description

- +

-In Figure 1 is shown a schematic of a sensor model that is used in the following study. +In Figure 1 is shown a schematic of a sensor model that is used in the following study. In this example, the measured quantity \(x\) is the velocity of an object.

- - +
Table 1: Description of signals in Figure 1
+@@ -168,8 +161,8 @@ In this example, the measured quantity \(x\) is the velocity of an object.
Table 1: Description of signals in Figure 1
- - +
Table 2: Description of Systems in Figure 1
+@@ -213,18 +206,18 @@ In this example, the measured quantity \(x\) is the velocity of an object.
Table 2: Description of Systems in Figure 1
-
+

sensor_model_noise_uncertainty.png

Figure 1: Sensor Model

-
-

1.1 Sensor Dynamics

+
+

1.1 Sensor Dynamics

- + Let’s consider two sensors measuring the velocity of an object.

@@ -255,14 +248,14 @@ G2 = g_pos/s/(1 + s/w_pos); % Position Sensor Plant [V/(m/s)]

These nominal dynamics are also taken as the model of the sensor dynamics. -The true sensor dynamics has some uncertainty associated to it and described in section 1.2. +The true sensor dynamics has some uncertainty associated to it and described in section 1.2.

-Both sensor dynamics in \([\frac{V}{m/s}]\) are shown in Figure 2. +Both sensor dynamics in \([\frac{V}{m/s}]\) are shown in Figure 2.

-
+

sensors_nominal_dynamics.png

Figure 2: Sensor nominal dynamics from the velocity of the object to the output voltage

@@ -270,12 +263,12 @@ Both sensor dynamics in \([\frac{V}{m/s}]\) are shown in Figure -

1.2 Sensor Model Uncertainty

+
+

1.2 Sensor Model Uncertainty

- -The uncertainty on the sensor dynamics is described by multiplicative uncertainty (Figure 1). + +The uncertainty on the sensor dynamics is described by multiplicative uncertainty (Figure 1).

@@ -287,7 +280,7 @@ The true sensor dynamics \(G_i(s)\) is then described by \eqref{eq:sensor_dynami \end{equation}

-The weights \(W_i(s)\) representing the dynamical uncertainty are defined below and their magnitude is shown in Figure 3. +The weights \(W_i(s)\) representing the dynamical uncertainty are defined below and their magnitude is shown in Figure 3.

W1 = createWeight('n', 2, 'w0', 2*pi*3,   'G0', 2, 'G1', 0.1,     'Gc', 1) * ...
@@ -298,18 +291,18 @@ W2 = createWeight('n', 2, 'w0', 2*pi*1e2, 'G0', 0.05, 'G1', 4, 'Gc', 1);
 

-The bode plot of the sensors nominal dynamics as well as their defined dynamical spread are shown in Figure 4. +The bode plot of the sensors nominal dynamics as well as their defined dynamical spread are shown in Figure 4.

-
+

sensors_uncertainty_weights.png

Figure 3: Magnitude of the multiplicative uncertainty weights \(|W_i(j\omega)|\)

-
+

sensors_nominal_dynamics_and_uncertainty.png

Figure 4: Nominal Sensor Dynamics \(\hat{G}_i\) (solid lines) as well as the spread of the dynamical uncertainty (background color)

@@ -317,12 +310,12 @@ The bode plot of the sensors nominal dynamics as well as their defined dynamical
-
-

1.3 Sensor Noise

+
+

1.3 Sensor Noise

- -The noise of the sensors \(n_i\) are modelled by shaping a white noise with unitary PSD \(\tilde{n}_i\) \eqref{eq:unitary_noise_psd} with a LTI transfer function \(N_i(s)\) (Figure 1). + +The noise of the sensors \(n_i\) are modelled by shaping a white noise with unitary PSD \(\tilde{n}_i\) \eqref{eq:unitary_noise_psd} with a LTI transfer function \(N_i(s)\) (Figure 1).

\begin{equation} \Phi_{\tilde{n}_i}(\omega) = 1 \label{eq:unitary_noise_psd} @@ -336,7 +329,7 @@ The Power Spectral Density of the sensor noise \(\Phi_{n_i}(\omega)\) is then co \end{equation}

-The weights \(N_1\) and \(N_2\) representing the amplitude spectral density of the sensor noises are defined below and shown in Figure 5. +The weights \(N_1\) and \(N_2\) representing the amplitude spectral density of the sensor noises are defined below and shown in Figure 5.

omegac = 0.15*2*pi; G0 = 1e-1; Ginf = 1e-6;
@@ -348,7 +341,7 @@ N2 = (Ginf*s/omegac + G0)/(s/omegac + 1)/(1 + s/2/pi/1e4);
 
-
+

sensors_noise.png

Figure 5: Amplitude spectral density of the sensors \(\sqrt{\Phi_{n_i}(\omega)} = |N_i(j\omega)|\)

@@ -356,8 +349,8 @@ N2 = (Ginf*s/omegac + G0)/(s/omegac + 1)/(1 + s/2/pi/1e4);
-
-

1.4 Save Model

+
+

1.4 Save Model

All the dynamical systems representing the sensors are saved for further use. @@ -371,27 +364,27 @@ All the dynamical systems representing the sensors are saved for further use.

-
-

2 Introduction to Sensor Fusion

+
+

2 Introduction to Sensor Fusion

- +

-
-

2.1 Sensor Fusion Architecture

+
+

2.1 Sensor Fusion Architecture

- +

-The two sensors presented in Section 1 are now merged together using complementary filters \(H_1(s)\) and \(H_2(s)\) to form a super sensor (Figure 6). +The two sensors presented in Section 1 are now merged together using complementary filters \(H_1(s)\) and \(H_2(s)\) to form a super sensor (Figure 6).

-
+

sensor_fusion_noise_arch.png

Figure 6: Sensor Fusion Architecture

@@ -415,11 +408,11 @@ The super sensor estimate \(\hat{x}\) is given by \eqref{eq:super_sensor_estimat
-
-

2.2 Super Sensor Noise

+
+

2.2 Super Sensor Noise

- +

@@ -450,15 +443,15 @@ And the Root Mean Square (RMS) value of the super sensor noise \(\sigma_n\) is g

-
-

2.3 Super Sensor Dynamical Uncertainty

+
+

2.3 Super Sensor Dynamical Uncertainty

- +

-If we consider some dynamical uncertainty (the true system dynamics \(G_i\) not being perfectly equal to our model \(\hat{G}_i\)) that we model by the use of multiplicative uncertainty (Figure 7), the super sensor dynamics is then equals to: +If we consider some dynamical uncertainty (the true system dynamics \(G_i\) not being perfectly equal to our model \(\hat{G}_i\)) that we model by the use of multiplicative uncertainty (Figure 7), the super sensor dynamics is then equals to:

\begin{equation} @@ -470,18 +463,18 @@ If we consider some dynamical uncertainty (the true system dynamics \(G_i\) not \end{equation} -
+

sensor_model_uncertainty.png

Figure 7: Sensor Model including Dynamical Uncertainty

-The uncertainty set of the transfer function from \(\hat{x}\) to \(x\) at frequency \(\omega\) is bounded in the complex plane by a circle centered on 1 and with a radius equal to \(|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|\) as shown in Figure 8. +The uncertainty set of the transfer function from \(\hat{x}\) to \(x\) at frequency \(\omega\) is bounded in the complex plane by a circle centered on 1 and with a radius equal to \(|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|\) as shown in Figure 8.

-
+

uncertainty_set_super_sensor.png

Figure 8: Super Sensor model uncertainty displayed in the complex plane

@@ -490,18 +483,18 @@ The uncertainty set of the transfer function from \(\hat{x}\) to \(x\) at freque
-
-

3 Optimal Super Sensor Noise: \(\mathcal{H}_2\) Synthesis

+
+

3 Optimal Super Sensor Noise: \(\mathcal{H}_2\) Synthesis

- +

In this section, the complementary filters \(H_1(s)\) and \(H_2(s)\) are designed in order to minimize the RMS value of super sensor noise \(\sigma_n\).

-
+

sensor_fusion_noise_arch.png

Figure 9: Optimal Sensor Fusion Architecture

@@ -519,23 +512,23 @@ The RMS value of the super sensor noise is (neglecting the model uncertainty):

The goal is to design \(H_1(s)\) and \(H_2(s)\) such that \(H_1(s) + H_2(s) = 1\) (complementary property) and such that \(\left\| \begin{matrix} H_1 N_1 \\ H_2 N_2 \end{matrix} \right\|_2\) is minimized (minimized RMS value of the super sensor noise). -This is done using the \(\mathcal{H}_2\) synthesis in Section 3.1. +This is done using the \(\mathcal{H}_2\) synthesis in Section 3.1.

-
-

3.1 \(\mathcal{H}_2\) Synthesis

+
+

3.1 \(\mathcal{H}_2\) Synthesis

- +

-Consider the generalized plant \(P_{\mathcal{H}_2}\) shown in Figure 10 and described by Equation \eqref{eq:H2_generalized_plant}. +Consider the generalized plant \(P_{\mathcal{H}_2}\) shown in Figure 10 and described by Equation \eqref{eq:H2_generalized_plant}.

-
+

h_two_optimal_fusion.png

Figure 10: Architecture used for \(\mathcal{H}_\infty\) synthesis of complementary filters

@@ -591,10 +584,10 @@ Finally, \(H_1(s)\) is defined as follows

-The obtained complementary filters are shown in Figure 11. +The obtained complementary filters are shown in Figure 11.

-
+

htwo_comp_filters.png

Figure 11: Obtained complementary filters using the \(\mathcal{H}_2\) Synthesis

@@ -602,15 +595,15 @@ The obtained complementary filters are shown in Figure 11<
-
-

3.2 Super Sensor Noise

+
+

3.2 Super Sensor Noise

- +

-The Power Spectral Density of the individual sensors’ noise \(\Phi_{n_1}, \Phi_{n_2}\) and of the super sensor noise \(\Phi_{n_{\mathcal{H}_2}}\) are computed below and shown in Figure 12. +The Power Spectral Density of the individual sensors’ noise \(\Phi_{n_1}, \Phi_{n_2}\) and of the super sensor noise \(\Phi_{n_{\mathcal{H}_2}}\) are computed below and shown in Figure 12.

PSD_S1 = abs(squeeze(freqresp(N1,    freqs, 'Hz'))).^2;
@@ -621,7 +614,7 @@ PSD_H2 = abs(squeeze(freqresp(N1*H1, freqs, 'Hz'))).^2 + ...
 

-The corresponding Cumulative Power Spectrum \(\Gamma_{n_1}\), \(\Gamma_{n_2}\) and \(\Gamma_{n_{\mathcal{H}_2}}\) (cumulative integration of the PSD \eqref{eq:CPS_definition}) are computed below and shown in Figure 13. +The corresponding Cumulative Power Spectrum \(\Gamma_{n_1}\), \(\Gamma_{n_2}\) and \(\Gamma_{n_{\mathcal{H}_2}}\) (cumulative integration of the PSD \eqref{eq:CPS_definition}) are computed below and shown in Figure 13.

CPS_S1 = cumtrapz(freqs, PSD_S1);
@@ -635,9 +628,9 @@ CPS_H2 = cumtrapz(freqs, PSD_H2);
 \end{equation}
 
 

-The RMS value of the individual sensors and of the super sensor are listed in Table 3. +The RMS value of the individual sensors and of the super sensor are listed in Table 3.

- +
@@ -659,25 +652,25 @@ The RMS value of the individual sensors and of the super sensor are listed in Ta - + - +
Table 3: RMS value of the individual sensor noise and of the super sensor using the \(\mathcal{H}_2\) Synthesis
\(\sigma_{n_2}\)0.080.080
\(\sigma_{n_{\mathcal{H}_2}}\)0.00270.003
-
+

psd_sensors_htwo_synthesis.png

Figure 12: Power Spectral Density of the estimated \(\hat{x}\) using the two sensors alone and using the optimally fused signal

-
+

cps_h2_synthesis.png

Figure 13: Cumulative Power Spectrum of individual sensors and super sensor using the \(\mathcal{H}_2\) synthesis

@@ -686,34 +679,35 @@ The RMS value of the individual sensors and of the super sensor are listed in Ta

A time domain simulation is now performed. The measured velocity \(x\) is set to be a sweep sine with an amplitude of \(0.1\ [m/s]\). -The velocity estimates from the two sensors and from the super sensors are shown in Figure 14. -The resulting noises are displayed in Figure 15. +The velocity estimates from the two sensors and from the super sensors are shown in Figure 14. +The resulting noises are displayed in Figure 15.

-
+

super_sensor_time_domain_h2.png

Figure 14: Noise of individual sensors and noise of the super sensor

-
+

sensor_noise_H2_time_domain.png

+

Figure 15: Noise of the two sensors \(n_1, n_2\) and noise of the super sensor \(n\)

-
-

3.3 Discrepancy between sensor dynamics and model

+
+

3.3 Discrepancy between sensor dynamics and model

-If we consider sensor dynamical uncertainty as explained in Section 1.2, we can compute what would be the super sensor dynamical uncertainty when using the complementary filters obtained using the \(\mathcal{H}_2\) Synthesis. +If we consider sensor dynamical uncertainty as explained in Section 1.2, we can compute what would be the super sensor dynamical uncertainty when using the complementary filters obtained using the \(\mathcal{H}_2\) Synthesis.

-The super sensor dynamical uncertainty is shown in Figure 16. +The super sensor dynamical uncertainty is shown in Figure 16.

@@ -721,24 +715,20 @@ It is shown that the phase uncertainty is not bounded between 100Hz and 200Hz. As a result the super sensor signal can not be used for feedback applications about 100Hz.

-
+

super_sensor_dynamical_uncertainty_H2.png

Figure 16: Super sensor dynamical uncertainty when using the \(\mathcal{H}_2\) Synthesis

- -
-

3.4 Conclusion

-
-
-

4 Robust Sensor Fusion: \(\mathcal{H}_\infty\) Synthesis

+
+

4 Robust Sensor Fusion: \(\mathcal{H}_\infty\) Synthesis

- +

We initially considered perfectly known sensor dynamics so that it can be perfectly inverted. @@ -746,135 +736,79 @@ We initially considered perfectly known sensor dynamics so that it can be perfec

We now take into account the fact that the sensor dynamics is only partially known. -To do so, we model the uncertainty that we have on the sensor dynamics by multiplicative input uncertainty as shown in Figure 17. +To do so, we model the uncertainty that we have on the sensor dynamics by multiplicative input uncertainty as shown in Figure 17.

-
+

sensor_fusion_arch_uncertainty.png

Figure 17: Sensor fusion architecture with sensor dynamics uncertainty

-The objective here is to design complementary filters \(H_1(s)\) and \(H_2(s)\) in order to minimize the dynamical uncertainty of the super sensor. -

-
- -
-

4.1 Super Sensor Dynamical Uncertainty

-
-

-In practical systems, the sensor dynamics has always some level of uncertainty. +As explained in Section 1.2, at each frequency \(\omega\), the dynamical uncertainty of the super sensor can be represented in the complex plane by a circle with a radius equals to \(|H_1(j\omega) W_1(j\omega)| + |H_2(j\omega) W_2(j\omega)|\) and centered on 1.

-The dynamics of the super sensor is represented by -

-\begin{align*} - \frac{\hat{x}}{x} &= (1 + W_1 \Delta_1) H_1 + (1 + W_2 \Delta_2) H_2 \\ - &= 1 + W_1 H_1 \Delta_1 + W_2 H_2 \Delta_2 -\end{align*} -

-with \(\Delta_i\) is any transfer function satisfying \(\| \Delta_i \|_\infty < 1\). +In order to specify a wanted upper bound on the dynamical uncertainty, a weight \(W_u(s)\) is used where \(1/|W_u(j\omega)|\) represents the maximum allowed radius of the uncertainty circle corresponding to the super sensor dynamics at a frequency \(\omega\) \eqref{eq:upper_bound_uncertainty}.

+\begin{align} + & |H_1(j\omega) W_1(j\omega)| + |H_2(j\omega) W_2(j\omega)| < \frac{1}{|W_u(j\omega)|}, \quad \forall \omega \label{eq:upper_bound_uncertainty} \\ + \Leftrightarrow & |H_1(j\omega) W_1(j\omega) W_u(j\omega)| + |H_2(j\omega) W_2(j\omega) W_u(j\omega)| < 1, \quad \forall\omega \label{eq:upper_bound_uncertainty_bis} +\end{align} + +

-We see that as soon as we have some uncertainty in the sensor dynamics, we have that the complementary filters have some effect on the transfer function from \(x\) to \(\hat{x}\). +\(|W_u(j\omega)|\) is also linked to the gain uncertainty \(\Delta G\) \eqref{eq:gain_uncertainty_bound} and phase uncertainty \(\Delta\phi\) \eqref{eq:phase_uncertainty_bound} of the super sensor.

+\begin{align} + \Delta G (\omega) &\le \frac{1}{|W_u(j\omega)|}, \quad \forall\omega \label{eq:gain_uncertainty_bound} \\ + \Delta \phi (\omega) &\le \arcsin\left(\frac{1}{|W_u(j\omega)|}\right), \quad \forall\omega \label{eq:phase_uncertainty_bound} +\end{align}

-The uncertainty set of the transfer function from \(\hat{x}\) to \(x\) at frequency \(\omega\) is bounded in the complex plane by a circle centered on 1 and with a radius equal to \(|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|\) (figure 18). -

- -

-We then have that the angle introduced by the super sensor is bounded by \(\arcsin(\epsilon)\): -\[ \angle \frac{\hat{x}}{x}(j\omega) \le \arcsin \Big(|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|\Big) \] -

- - -
-

uncertainty_gain_phase_variation.png -

-

Figure 18: Maximum phase variation

-
-
-
- -
-

4.2 Synthesis objective

-
-

-The uncertainty region of the super sensor dynamics is represented by a circle in the complex plane as shown in Figure 18. -

- -

-At each frequency \(\omega\), the radius of the circle is \(|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|\). -

- -

-Thus, the phase shift \(\Delta\phi(\omega)\) due to the super sensor uncertainty is bounded by: -\[ |\Delta\phi(\omega)| \leq \arcsin\big( |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| \big) \] -

- -

-Let’s define some allowed frequency depend phase shift \(\Delta\phi_\text{max}(\omega) > 0\) such that: -\[ |\Delta\phi(\omega)| < \Delta\phi_\text{max}(\omega), \quad \forall\omega \] +The choice of \(W_u\) is presented in Section 4.1.

-If \(H_1(s)\) and \(H_2(s)\) are designed such that -\[ |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| < \sin\big( \Delta\phi_\text{max}(\omega) \big) \] -

- -

-The maximum phase shift due to dynamic uncertainty at frequency \(\omega\) will be \(\Delta\phi_\text{max}(\omega)\). -

-
-
- -
-

4.3 Requirements as an \(\mathcal{H}_\infty\) norm

-
-

-We now try to express this requirement in terms of an \(\mathcal{H}_\infty\) norm. -

- -

-Let’s define one weight \(W_\phi(s)\) that represents the maximum wanted phase uncertainty: -\[ |W_{\phi}(j\omega)|^{-1} \approx \sin(\Delta\phi_{\text{max}}(\omega)), \quad \forall\omega \] -

- -

-Then: -

-\begin{align*} - & |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| < \sin\big( \Delta\phi_\text{max}(\omega) \big), \quad \forall\omega \\ - \Longleftrightarrow & |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| < |W_\phi(j\omega)|^{-1}, \quad \forall\omega \\ - \Longleftrightarrow & \left| W_1(j\omega) H_1(j\omega) W_\phi(j\omega) \right| + \left| W_2(j\omega) H_2(j\omega) W_\phi(j\omega) \right| < 1, \quad \forall\omega -\end{align*} - -

-Which is approximately equivalent to (with an error of maximum \(\sqrt{2}\)): +Condition \eqref{eq:upper_bound_uncertainty_bis} can almost be represented by \eqref{eq:hinf_norm_uncertainty} (within a factor \(\sqrt{2}\)).

\begin{equation} -\label{org99994fc} - \left\| \begin{matrix} W_1(s) W_\phi(s) H_1(s) \\ W_2(s) W_\phi(s) H_2(s) \end{matrix} \right\|_\infty < 1 + \left\| \begin{matrix} H_1(s) W_1(s) W_u(s) \\ H_2(s) W_2(s) W_u(s) \end{matrix} \right\|_\infty < 1 \label{eq:hinf_norm_uncertainty} \end{equation} + +

-One should not forget that at frequency where both sensors has unknown dynamics (\(|W_1(j\omega)| > 1\) and \(|W_2(j\omega)| > 1\)), the super sensor dynamics will also be unknown and the phase uncertainty cannot be bounded. -Thus, at these frequencies, \(|W_\phi|\) should be smaller than \(1\). +The objective is to design \(H_1(s)\) and \(H_2(s)\) such that \(H_1(s) + H_2(s) = 1\) (complementary property) and such that \eqref{eq:hinf_norm_uncertainty} is verified (bounded dynamical uncertainty). +

+ +

+This is done using the \(\mathcal{H}_\infty\) synthesis in Section 4.2.

-
-
-

4.4 Weighting Function used to bound the super sensor uncertainty

-
+
+

4.1 Weighting Function used to bound the super sensor uncertainty

+

-Let’s define \(W_\phi(s)\) in order to bound the maximum allowed phase uncertainty \(\Delta\phi_\text{max}\) of the super sensor dynamics. + +

+ +

+\(W_u(s)\) is defined such that the super sensor phase uncertainty is less than 10 degrees below 100Hz \eqref{eq:phase_uncertainy_bound_low_freq} and is less than 180 degrees below 400Hz \eqref{eq:phase_uncertainty_max}. +

+ +\begin{align} + \frac{1}{|W_u(j\omega)|} &< \sin\left(10 \frac{\pi}{180}\right), \quad \omega < 100\,\text{Hz} \label{eq:phase_uncertainy_bound_low_freq} \\ + \frac{1}{|W_u(j 2 \pi 400)|} &< 1 \label{eq:phase_uncertainty_max} +\end{align} + +

+The uncertainty bounds of the two individual sensor as well as the wanted maximum uncertainty bounds of the super sensor are shown in Figure 18.

@@ -884,38 +818,45 @@ Wu = createWeight('n', 2, 'w0', 2*pi*4e2, 'G0', 1/sin(Dphi*pi/180), 'G1', 1/4, '
-
-
save('./mat/Wu.mat', 'Wu');
-
+ +
+

weight_uncertainty_bounds_Wu.png +

+

Figure 18: Uncertainty region of the two sensors as well as the wanted maximum uncertainty of the super sensor (dashed lines)

+
+
+ +
+

4.2 \(\mathcal{H}_\infty\) Synthesis

+
+

+ +

-The obtained upper bounds on the complementary filters in order to limit the phase uncertainty of the super sensor are represented in Figure 19. +The generalized plant \(P_{\mathcal{H}_\infty}\) used for the \(\mathcal{H}_\infty\) Synthesis of the complementary filters is shown in Figure 19 and is described by Equation \eqref{eq:Hinf_generalized_plant}.

-
-

upper_bounds_comp_filter_max_phase_uncertainty.png -

-

Figure 19: Upper bounds on the complementary filters set in order to limit the maximum phase uncertainty of the super sensor to 30 degrees until 500Hz

-
-
-
- -
-

4.5 \(\mathcal{H}_\infty\) Synthesis

-
-

-The \(\mathcal{H}_\infty\) synthesis architecture used for the complementary filters is shown in Figure 20. -

- - -
+

h_infinity_robust_fusion.png

-

Figure 20: Architecture used for \(\mathcal{H}_\infty\) synthesis of complementary filters

+

Figure 19: Architecture used for \(\mathcal{H}_\infty\) synthesis of complementary filters

+\begin{equation} \label{eq:Hinf_generalized_plant} +\begin{pmatrix} + z_1 \\ z_2 \\ v +\end{pmatrix} = \underbrace{\begin{bmatrix} + W_u W_1 & -W_u W_1 \\ + 0 & W_u W_2 \\ + 1 & 0 +\end{bmatrix}}_{P_{\mathcal{H}_\infty}} \begin{pmatrix} + w \\ u +\end{pmatrix} +\end{equation} +

The generalized plant is defined below.

@@ -927,35 +868,37 @@ The generalized plant is defined below.

-And we do the \(\mathcal{H}_\infty\) synthesis using the hinfsyn command. +And the \(\mathcal{H}_\infty\) synthesis is performed using the hinfsyn command.

-
[H2, ~, gamma, ~] = hinfsyn(P, 1, 1,'TOLGAM', 0.001, 'METHOD', 'ric', 'DISPLAY', 'on');
+
H2 = hinfsyn(P, 1, 1,'TOLGAM', 0.001, 'DISPLAY', 'on');
 
-[H2, ~, gamma, ~] = hinfsyn(P, 1, 1,'TOLGAM', 0.001, 'METHOD', 'ric', 'DISPLAY', 'on');
+Test bounds:  0.7071 <=  gamma  <=  1.291
 
-  Test bounds:  0.7071 <=  gamma  <=  1.291
+  gamma        X>=0        Y>=0       rho(XY)<1    p/f
+9.554e-01     0.0e+00     0.0e+00     3.529e-16     p
+8.219e-01     0.0e+00     0.0e+00     5.204e-16     p
+7.624e-01     3.8e-17     0.0e+00     1.955e-15     p
+7.342e-01     0.0e+00     0.0e+00     5.612e-16     p
+7.205e-01     0.0e+00     0.0e+00     7.184e-16     p
+7.138e-01     0.0e+00     0.0e+00     0.000e+00     p
+7.104e-01     4.1e-16     0.0e+00     6.749e-15     p
+7.088e-01     0.0e+00     0.0e+00     2.794e-15     p
+7.079e-01     0.0e+00     0.0e+00     6.503e-16     p
+7.075e-01     0.0e+00     0.0e+00     4.302e-15     p
 
-    gamma        X>=0        Y>=0       rho(XY)<1    p/f
-  9.554e-01     0.0e+00     0.0e+00     3.529e-16     p
-  8.219e-01     0.0e+00     0.0e+00     5.204e-16     p
-  7.624e-01     3.8e-17     0.0e+00     1.955e-15     p
-  7.342e-01     0.0e+00     0.0e+00     5.612e-16     p
-  7.205e-01     0.0e+00     0.0e+00     7.184e-16     p
-  7.138e-01     0.0e+00     0.0e+00     0.000e+00     p
-  7.104e-01     4.1e-16     0.0e+00     6.749e-15     p
-  7.088e-01     0.0e+00     0.0e+00     2.794e-15     p
-  7.079e-01     0.0e+00     0.0e+00     6.503e-16     p
-  7.075e-01     0.0e+00     0.0e+00     4.302e-15     p
-
-  Best performance (actual): 0.7071
+Best performance (actual): 0.7071
 

-And \(H_1(s)\) is defined as the complementary of \(H_2(s)\). +The \(\mathcal{H}_\infty\) is successful as the \(\mathcal{H}_\infty\) norm of the “closed loop” transfer function from \((w)\) to \((z_1,\ z_2)\) is less than one. +

+ +

+\(H_1(s)\) is then defined as the complementary of \(H_2(s)\).

H1 = 1 - H2;
@@ -963,81 +906,98 @@ And \(H_1(s)\) is defined as the complementary of \(H_2(s)\).
 

-The obtained complementary filters are shown in Figure 21. +The obtained complementary filters as well as the wanted upper bounds are shown in Figure 20.

-
-

comp_filter_hinf_uncertainty.png + +

+

hinf_comp_filters.png

-

Figure 21: Obtained complementary filters

+

Figure 20: Obtained complementary filters using the \(\mathcal{H}_\infty\) Synthesis

-
-

4.6 Super sensor uncertainty

-
-
-
H2_filters = load('./mat/H2_filters.mat', 'H2', 'H1');
-
-
- +
+

4.3 Super sensor uncertainty

+

-The uncertainty of the super sensor cannot be made smaller than both the individual sensor. Ideally, it would follow the minimum uncertainty of both sensors. +The super sensor dynamical uncertainty is displayed in Figure 21. +It is confirmed that the super sensor dynamical uncertainty is less than the maximum allowed uncertainty defined by the norm of \(W_u(s)\).

-We here just used very wimple weights. -For instance, we could improve the dynamical uncertainty of the super sensor by making \(|W_\phi(j\omega)|\) smaller bellow 2Hz where the dynamical uncertainty of the sensor 1 is small. +The frequency band where the super sensor has small dynamical uncertainty is larger than for the individual sensor.

+ + +
+

super_sensor_dynamical_uncertainty_Hinf.png +

+

Figure 21: Super sensor dynamical uncertainty (solid curve) when using the \(\mathcal{H}_\infty\) Synthesis

+
-
-

4.7 Super sensor noise

-
+
+

4.4 Super sensor noise

+

-We now compute the obtain Power Spectral Density of the super sensor’s noise. -The noise characteristics of both individual sensor are defined below. +We now compute the obtain Power Spectral Density of the super sensor’s noise (Figure 22).

-The PSD of both sensor and of the super sensor is shown in Figure 22. -The CPS of both sensor and of the super sensor is shown in Figure 23. +The obtained RMS of the super sensor noise in the \(\mathcal{H}_2\) and \(\mathcal{H}_\infty\) case are shown in Table 4. +As expected, the super sensor obtained from the \(\mathcal{H}_\infty\) synthesis is much noisier than the super sensor obtained from the \(\mathcal{H}_2\) synthesis.

-
PSD_S2   = abs(squeeze(freqresp(N2, freqs, 'Hz'))).^2;
-PSD_S1   = abs(squeeze(freqresp(N1, freqs, 'Hz'))).^2;
-PSD_Hinf = abs(squeeze(freqresp(N1*H1, freqs, 'Hz'))).^2+abs(squeeze(freqresp(N2*H2, freqs, 'Hz'))).^2;
-PSD_H2   = abs(squeeze(freqresp(N1*H2_filters.H1, freqs, 'Hz'))).^2+abs(squeeze(freqresp(N2*H2_filters.H2, freqs, 'Hz'))).^2;
-
-CPS_S2   = cumtrapz(freqs, PSD_S2);
-CPS_S1   = cumtrapz(freqs, PSD_S1);
-CPS_Hinf = cumtrapz(freqs, PSD_Hinf);
-CPS_H2   = cumtrapz(freqs, PSD_H2);
+
PSD_S2   = abs(squeeze(freqresp(N2,    freqs, 'Hz'))).^2;
+PSD_S1   = abs(squeeze(freqresp(N1,    freqs, 'Hz'))).^2;
+PSD_Hinf = abs(squeeze(freqresp(N1*H1, freqs, 'Hz'))).^2 + ...
+           abs(squeeze(freqresp(N2*H2, freqs, 'Hz'))).^2;
 
-
+

psd_sensors_hinf_synthesis.png

-

Figure 22: Power Spectral Density of the obtained super sensor using the \(\mathcal{H}_\infty\) synthesis

+

Figure 22: Power Spectral Density of the estimated \(\hat{x}\) using the two sensors alone and using the

+ + -
-

cps_sensors_hinf_synthesis.png -

-

Figure 23: Cumulative Power Spectrum of the obtained super sensor using the \(\mathcal{H}_\infty\) synthesis

-
+++ ++ + + + + + + + + + + + + + + + + + +
Table 4: Comparison of the obtained RMS noise of the super sensor
 RMS [m/s]
Optimal: \(\mathcal{H}_2\)0.0027
Robust: \(\mathcal{H}_\infty\)0.041
-
-

4.8 Conclusion

-
+
+

4.5 Conclusion

+

Using the \(\mathcal{H}_\infty\) synthesis, the dynamical uncertainty of the super sensor can be bounded to acceptable values.

@@ -1049,22 +1009,19 @@ However, the RMS of the super sensor noise is not optimized as it was the case w
-
-

5 Optimal and Robust Sensor Fusion: Mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) Synthesis

+
+

5 Optimal and Robust Sensor Fusion: Mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) Synthesis

- +

-
+

sensor_fusion_arch_full.png

-

Figure 24: Sensor fusion architecture with sensor dynamics uncertainty

+

Figure 23: Sensor fusion architecture with sensor dynamics uncertainty

-
-
-

5.1 Mixed \(\mathcal{H}_2\) / \(\mathcal{H}_\infty\) Synthesis - Introduction

-
+

The goal is to design complementary filters such that:

@@ -1081,39 +1038,11 @@ To do so, we can use the Mixed \(\mathcal{H}_2\) / \(\mathcal{H}_\infty\) Synthe The Matlab function for that is h2hinfsyn (doc).

-
- -
-

5.2 Noise characteristics and Uncertainty of the individual sensors

-
+
+

5.1 Mixed \(\mathcal{H}_2\) / \(\mathcal{H}_\infty\) Synthesis

+

-Both dynamical uncertainty and noise characteristics of the individual sensors are shown in Figure 25. -

- - -
-

mixed_synthesis_noise_uncertainty_sensors.png -

-

Figure 25: Noise characteristsics and Dynamical uncertainty of the individual sensors

-
-
-
- -
-

5.3 Weighting Functions on the uncertainty of the super sensor

-
-

-We design weights for the \(\mathcal{H}_\infty\) part of the synthesis in order to limit the dynamical uncertainty of the super sensor. -The maximum wanted multiplicative uncertainty is shown in Figure .The idea here is that we don’t really need low uncertainty at low frequency but only near the crossover frequency that is suppose to be around 300Hz here. -

-
-
- -
-

5.4 Mixed \(\mathcal{H}_2\) / \(\mathcal{H}_\infty\) Synthesis

-
-

-The synthesis architecture that is used here is shown in Figure 26. +The synthesis architecture that is used here is shown in Figure 24.

@@ -1126,10 +1055,10 @@ The controller \(K\) is synthesized such that it: -

+

mixed_h2_hinf_synthesis.png

-

Figure 26: Mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) Synthesis

+

Figure 24: Mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) Synthesis

@@ -1185,23 +1114,23 @@ H2 = 1 - H1;

-The obtained complementary filters are shown in Figure 27. +The obtained complementary filters are shown in Figure 25.

-
-

comp_filters_mixed_synthesis.png +

+

htwo_hinf_comp_filters.png

-

Figure 27: Obtained complementary filters after mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis

+

Figure 25: Obtained complementary filters after mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis

-
-

5.5 Obtained Super Sensor’s noise

-
+
+

5.2 Obtained Super Sensor’s noise

+

-The PSD and CPS of the super sensor’s noise are shown in Figure 28 and Figure 29 respectively. +The PSD and CPS of the super sensor’s noise are shown in Figure 26 and Figure 27 respectively.

@@ -1216,33 +1145,33 @@ CPS_H2Hinf = cumtrapz(freqs, PSD_H2Hinf);
-
-

psd_super_sensor_mixed_syn.png +

+

psd_sensors_htwo_hinf_synthesis.png

-

Figure 28: Power Spectral Density of the Super Sensor obtained with the mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis

+

Figure 26: Power Spectral Density of the Super Sensor obtained with the mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis

-
-

cps_super_sensor_mixed_syn.png +

+

cps_h2_hinf_synthesis.png

-

Figure 29: Cumulative Power Spectrum of the Super Sensor obtained with the mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis

+

Figure 27: Cumulative Power Spectrum of the Super Sensor obtained with the mixed \(\mathcal{H}_2/\mathcal{H}_\infty\) synthesis

-
-

5.6 Obtained Super Sensor’s Uncertainty

-
+
+

5.3 Obtained Super Sensor’s Uncertainty

+

The uncertainty on the super sensor’s dynamics is shown in Figure

-
-

5.7 Comparison Hinf H2 H2/Hinf

-
+
+

5.4 Comparison Hinf H2 H2/Hinf

+
H2_filters      = load('./mat/H2_filters.mat',      'H2', 'H1');
 Hinf_filters    = load('./mat/Hinf_filters.mat',    'H2', 'H1');
@@ -1262,8 +1191,8 @@ CPS_H2Hinf = cumtrapz(freqs, PSD_H2Hinf);
 
- - +
+@@ -1296,9 +1225,9 @@ CPS_H2Hinf = cumtrapz(freqs, PSD_H2Hinf); -
-

5.8 Conclusion

-
+
+

5.5 Conclusion

+

This synthesis methods allows both to:

@@ -1310,18 +1239,18 @@ This synthesis methods allows both to:
-
-

6 Matlab Functions

+
+

6 Matlab Functions

- +

-
-

6.1 createWeight

+
+

6.1 createWeight

- +

@@ -1373,11 +1302,11 @@ This Matlab function is accessible here.

-
-

6.2 plotMagUncertainty

+
+

6.2 plotMagUncertainty

- +

@@ -1428,11 +1357,11 @@ end

-
-

6.3 plotPhaseUncertainty

+
+

6.3 plotPhaseUncertainty

- +

@@ -1496,7 +1425,7 @@ end

Author: Thomas Dehaeze

-

Created: 2020-10-01 jeu. 15:12

+

Created: 2020-10-02 ven. 17:57

diff --git a/matlab/index.org b/matlab/index.org index cf5d5ac..c452b6d 100644 --- a/matlab/index.org +++ b/matlab/index.org @@ -616,7 +616,7 @@ The corresponding Cumulative Power Spectrum $\Gamma_{n_1}$, $\Gamma_{n_2}$ and $ The RMS value of the individual sensors and of the super sensor are listed in Table [[tab:rms_noise_H2]]. #+begin_src matlab :exports results :results value table replace :tangle no :post addhdr(*this*) - data2orgtable([sqrt(CPS_S1(end)); sqrt(CPS_S2(end)); sqrt(CPS_H2(end))], {'$\sigma_{n_1}$', '$\sigma_{n_2}$', '$\sigma_{n_{\mathcal{H}_2}}$'}, {'RMS value $[m/s]$'}, ' %.1e '); + data2orgtable([sqrt(CPS_S1(end)); sqrt(CPS_S2(end)); sqrt(CPS_H2(end))], {'$\sigma_{n_1}$', '$\sigma_{n_2}$', '$\sigma_{n_{\mathcal{H}_2}}$'}, {'RMS value $[m/s]$'}, ' %.3f '); #+end_src #+name: tab:rms_noise_H2 @@ -627,8 +627,8 @@ The RMS value of the individual sensors and of the super sensor are listed in Ta | | RMS value $[m/s]$ | |------------------------------+-------------------| | $\sigma_{n_1}$ | 0.015 | -| $\sigma_{n_2}$ | 0.08 | -| $\sigma_{n_{\mathcal{H}_2}}$ | 0.0027 | +| $\sigma_{n_2}$ | 0.080 | +| $\sigma_{n_{\mathcal{H}_2}}$ | 0.003 | #+begin_src matlab :exports none figure; @@ -811,7 +811,35 @@ To do so, we model the uncertainty that we have on the sensor dynamics by multip #+caption: Sensor fusion architecture with sensor dynamics uncertainty [[file:figs-tikz/sensor_fusion_arch_uncertainty.png]] -The objective here is to design complementary filters $H_1(s)$ and $H_2(s)$ in order to bound the dynamical uncertainty of the super sensor to acceptable values. +As explained in Section [[sec:sensor_uncertainty]], at each frequency $\omega$, the dynamical uncertainty of the super sensor can be represented in the complex plane by a circle with a radius equals to $|H_1(j\omega) W_1(j\omega)| + |H_2(j\omega) W_2(j\omega)|$ and centered on 1. + +In order to specify a wanted upper bound on the dynamical uncertainty, a weight $W_u(s)$ is used where $1/|W_u(j\omega)|$ represents the maximum allowed radius of the uncertainty circle corresponding to the super sensor dynamics at a frequency $\omega$ eqref:eq:upper_bound_uncertainty. + +\begin{align} + & |H_1(j\omega) W_1(j\omega)| + |H_2(j\omega) W_2(j\omega)| < \frac{1}{|W_u(j\omega)|}, \quad \forall \omega \label{eq:upper_bound_uncertainty} \\ + \Leftrightarrow & |H_1(j\omega) W_1(j\omega) W_u(j\omega)| + |H_2(j\omega) W_2(j\omega) W_u(j\omega)| < 1, \quad \forall\omega \label{eq:upper_bound_uncertainty_bis} +\end{align} + + +$|W_u(j\omega)|$ is also linked to the gain uncertainty $\Delta G$ eqref:eq:gain_uncertainty_bound and phase uncertainty $\Delta\phi$ eqref:eq:phase_uncertainty_bound of the super sensor. +\begin{align} + \Delta G (\omega) &\le \frac{1}{|W_u(j\omega)|}, \quad \forall\omega \label{eq:gain_uncertainty_bound} \\ + \Delta \phi (\omega) &\le \arcsin\left(\frac{1}{|W_u(j\omega)|}\right), \quad \forall\omega \label{eq:phase_uncertainty_bound} +\end{align} + +The choice of $W_u$ is presented in Section [[sec:weight_uncertainty]]. + + +Condition eqref:eq:upper_bound_uncertainty_bis can almost be represented by eqref:eq:hinf_norm_uncertainty (within a factor $\sqrt{2}$). +\begin{equation} + \left\| \begin{matrix} H_1(s) W_1(s) W_u(s) \\ H_2(s) W_2(s) W_u(s) \end{matrix} \right\|_\infty < 1 \label{eq:hinf_norm_uncertainty} +\end{equation} + + + +The objective is to design $H_1(s)$ and $H_2(s)$ such that $H_1(s) + H_2(s) = 1$ (complementary property) and such that eqref:eq:hinf_norm_uncertainty is verified (bounded dynamical uncertainty). + +This is done using the $\mathcal{H}_\infty$ synthesis in Section [[sec:Hinfinity_synthesis]]. ** Matlab Init :noexport:ignore: #+begin_src matlab :tangle no :exports none :results silent :noweb yes :var current_dir=(file-name-directory buffer-file-name) @@ -827,68 +855,17 @@ The objective here is to design complementary filters $H_1(s)$ and $H_2(s)$ in o load('./mat/model.mat', 'freqs', 'G1', 'G2', 'N2', 'N1', 'W2', 'W1'); #+end_src -** Super Sensor Dynamical Uncertainty -In practical systems, the sensor dynamics has always some level of uncertainty. - -The dynamics of the super sensor is represented by -\begin{align*} - \frac{\hat{x}}{x} &= (1 + W_1 \Delta_1) H_1 + (1 + W_2 \Delta_2) H_2 \\ - &= 1 + W_1 H_1 \Delta_1 + W_2 H_2 \Delta_2 -\end{align*} -with $\Delta_i$ is any transfer function satisfying $\| \Delta_i \|_\infty < 1$. - -We see that as soon as we have some uncertainty in the sensor dynamics, we have that the complementary filters have some effect on the transfer function from $x$ to $\hat{x}$. - -The uncertainty set of the transfer function from $\hat{x}$ to $x$ at frequency $\omega$ is bounded in the complex plane by a circle centered on 1 and with a radius equal to $|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|$ (figure [[fig:uncertainty_gain_phase_variation]]). - -We then have that the angle introduced by the super sensor is bounded by $\arcsin(\epsilon)$: -\[ \angle \frac{\hat{x}}{x}(j\omega) \le \arcsin \Big(|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|\Big) \] - -#+name: fig:uncertainty_gain_phase_variation -#+caption: Maximum phase variation -[[file:figs-tikz/uncertainty_gain_phase_variation.png]] - -** Synthesis objective -The uncertainty region of the super sensor dynamics is represented by a circle in the complex plane as shown in Figure [[fig:uncertainty_gain_phase_variation]]. - -At each frequency $\omega$, the radius of the circle is $|W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)|$. - -Thus, the phase shift $\Delta\phi(\omega)$ due to the super sensor uncertainty is bounded by: -\[ |\Delta\phi(\omega)| \leq \arcsin\big( |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| \big) \] - -Let's define some allowed frequency depend phase shift $\Delta\phi_\text{max}(\omega) > 0$ such that: -\[ |\Delta\phi(\omega)| < \Delta\phi_\text{max}(\omega), \quad \forall\omega \] - - -If $H_1(s)$ and $H_2(s)$ are designed such that -\[ |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| < \sin\big( \Delta\phi_\text{max}(\omega) \big) \] - -The maximum phase shift due to dynamic uncertainty at frequency $\omega$ will be $\Delta\phi_\text{max}(\omega)$. - -** Requirements as an $\mathcal{H}_\infty$ norm -We now try to express this requirement in terms of an $\mathcal{H}_\infty$ norm. - -Let's define one weight $W_\phi(s)$ that represents the maximum wanted phase uncertainty: -\[ |W_{\phi}(j\omega)|^{-1} \approx \sin(\Delta\phi_{\text{max}}(\omega)), \quad \forall\omega \] - -Then: -\begin{align*} - & |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| < \sin\big( \Delta\phi_\text{max}(\omega) \big), \quad \forall\omega \\ - \Longleftrightarrow & |W_1(j\omega) H_1(j\omega)| + |W_2(j\omega) H_2(j\omega)| < |W_\phi(j\omega)|^{-1}, \quad \forall\omega \\ - \Longleftrightarrow & \left| W_1(j\omega) H_1(j\omega) W_\phi(j\omega) \right| + \left| W_2(j\omega) H_2(j\omega) W_\phi(j\omega) \right| < 1, \quad \forall\omega -\end{align*} - -Which is approximately equivalent to (with an error of maximum $\sqrt{2}$): -#+name: eq:hinf_conf_phase_uncertainty -\begin{equation} - \left\| \begin{matrix} W_1(s) W_\phi(s) H_1(s) \\ W_2(s) W_\phi(s) H_2(s) \end{matrix} \right\|_\infty < 1 -\end{equation} - -One should not forget that at frequency where both sensors has unknown dynamics ($|W_1(j\omega)| > 1$ and $|W_2(j\omega)| > 1$), the super sensor dynamics will also be unknown and the phase uncertainty cannot be bounded. -Thus, at these frequencies, $|W_\phi|$ should be smaller than $1$. - ** Weighting Function used to bound the super sensor uncertainty -Let's define $W_\phi(s)$ in order to bound the maximum allowed phase uncertainty $\Delta\phi_\text{max}$ of the super sensor dynamics. +<> + +$W_u(s)$ is defined such that the super sensor phase uncertainty is less than 10 degrees below 100Hz eqref:eq:phase_uncertainy_bound_low_freq and is less than 180 degrees below 400Hz eqref:eq:phase_uncertainty_max. + +\begin{align} + \frac{1}{|W_u(j\omega)|} &< \sin\left(10 \frac{\pi}{180}\right), \quad \omega < 100\,\text{Hz} \label{eq:phase_uncertainy_bound_low_freq} \\ + \frac{1}{|W_u(j 2 \pi 400)|} &< 1 \label{eq:phase_uncertainty_max} +\end{align} + +The uncertainty bounds of the two individual sensor as well as the wanted maximum uncertainty bounds of the super sensor are shown in Figure [[fig:weight_uncertainty_bounds_Wu]]. #+begin_src matlab Dphi = 10; % [deg] @@ -896,23 +873,30 @@ Let's define $W_\phi(s)$ in order to bound the maximum allowed phase uncertainty Wu = createWeight('n', 2, 'w0', 2*pi*4e2, 'G0', 1/sin(Dphi*pi/180), 'G1', 1/4, 'Gc', 1); #+end_src -#+begin_src matlab +#+begin_src matlab :exports none + % Wu is saved for further use save('./mat/Wu.mat', 'Wu'); #+end_src #+begin_src matlab :exports none + Dphi_Wu = 180/pi*asin(abs(squeeze(freqresp(inv(Wu), freqs, 'Hz')))); + Dphi_Wu(abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))) > 1) = 360; + figure; % Magnitude ax1 = subplot(2,1,1); hold on; - plotMagUncertainty(W1, freqs, 'color_i', 1); - plotMagUncertainty(W2, freqs, 'color_i', 2); - p = plotMagUncertainty(inv(Wu), freqs, 'color_i', 3); - p.EdgeColor = 'black'; p.FaceAlpha = 0; + plotMagUncertainty(W1, freqs, 'color_i', 1, 'DisplayName', '$1 + W_1 \Delta_1$'); + plotMagUncertainty(W2, freqs, 'color_i', 2, 'DisplayName', '$1 + W_2 \Delta_2$'); + plot(freqs, 1 + abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))), 'k--', ... + 'DisplayName', '$1 + W_u^{-1} \Delta$') + plot(freqs, 1 - abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))), 'k--', ... + 'HandleVisibility', 'off') set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); set(gca, 'XTickLabel',[]); ylabel('Magnitude'); ylim([1e-2, 1e1]); + legend('location', 'southeast'); hold off; % Phase @@ -920,8 +904,8 @@ Let's define $W_\phi(s)$ in order to bound the maximum allowed phase uncertainty hold on; plotPhaseUncertainty(W1, freqs, 'color_i', 1); plotPhaseUncertainty(W2, freqs, 'color_i', 2); - p = plotPhaseUncertainty(inv(Wu), freqs); - p.EdgeColor = 'black'; p.FaceAlpha = 0; + plot(freqs, Dphi_Wu, 'k--'); + plot(freqs, -Dphi_Wu, 'k--'); set(gca,'xscale','log'); yticks(-180:90:180); ylim([-180 180]); @@ -931,36 +915,36 @@ Let's define $W_\phi(s)$ in order to bound the maximum allowed phase uncertainty xlim([freqs(1), freqs(end)]); #+end_src -The obtained upper bounds on the complementary filters in order to limit the phase uncertainty of the super sensor are represented in Figure [[fig:upper_bounds_comp_filter_max_phase_uncertainty]]. - -#+begin_src matlab :exports none - figure; - hold on; - plot(freqs, 1./abs(squeeze(freqresp(Wu*W1, freqs, 'Hz'))), '-', 'DisplayName', '$1/|W_1W_\phi|$'); - plot(freqs, 1./abs(squeeze(freqresp(Wu*W2, freqs, 'Hz'))), '-', 'DisplayName', '$1/|W_2W_\phi|$'); - set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); - xlabel('Frequency [Hz]'); ylabel('Magnitude'); - hold off; - xlim([freqs(1), freqs(end)]); - legend('location', 'northeast'); +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/weight_uncertainty_bounds_Wu.pdf', 'width', 'full', 'height', 'full'); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/upper_bounds_comp_filter_max_phase_uncertainty.pdf" :var figsize="full-normal" :post pdf2svg(file=*this*, ext="png") - <> -#+end_src - -#+NAME: fig:upper_bounds_comp_filter_max_phase_uncertainty -#+CAPTION: Upper bounds on the complementary filters set in order to limit the maximum phase uncertainty of the super sensor to 30 degrees until 500Hz -[[file:figs/upper_bounds_comp_filter_max_phase_uncertainty.png]] +#+name: fig:weight_uncertainty_bounds_Wu +#+caption: Uncertainty region of the two sensors as well as the wanted maximum uncertainty of the super sensor (dashed lines) +#+RESULTS: +[[file:figs/weight_uncertainty_bounds_Wu.png]] ** $\mathcal{H}_\infty$ Synthesis -The $\mathcal{H}_\infty$ synthesis architecture used for the complementary filters is shown in Figure [[fig:h_infinity_robust_fusion]]. +<> + +The generalized plant $P_{\mathcal{H}_\infty}$ used for the $\mathcal{H}_\infty$ Synthesis of the complementary filters is shown in Figure [[fig:h_infinity_robust_fusion]] and is described by Equation eqref:eq:Hinf_generalized_plant. #+name: fig:h_infinity_robust_fusion #+caption: Architecture used for $\mathcal{H}_\infty$ synthesis of complementary filters [[file:figs-tikz/h_infinity_robust_fusion.png]] +\begin{equation} \label{eq:Hinf_generalized_plant} +\begin{pmatrix} + z_1 \\ z_2 \\ v +\end{pmatrix} = \underbrace{\begin{bmatrix} + W_u W_1 & -W_u W_1 \\ + 0 & W_u W_2 \\ + 1 & 0 +\end{bmatrix}}_{P_{\mathcal{H}_\infty}} \begin{pmatrix} + w \\ u +\end{pmatrix} +\end{equation} + The generalized plant is defined below. #+begin_src matlab P = [Wu*W1 -Wu*W1; @@ -968,15 +952,13 @@ The generalized plant is defined below. 1 0]; #+end_src -And we do the $\mathcal{H}_\infty$ synthesis using the =hinfsyn= command. +And the $\mathcal{H}_\infty$ synthesis is performed using the =hinfsyn= command. #+begin_src matlab :results output replace :exports both - [H2, ~, gamma, ~] = hinfsyn(P, 1, 1,'TOLGAM', 0.001, 'METHOD', 'ric', 'DISPLAY', 'on'); + H2 = hinfsyn(P, 1, 1,'TOLGAM', 0.001, 'DISPLAY', 'on'); #+end_src #+RESULTS: #+begin_example -[H2, ~, gamma, ~] = hinfsyn(P, 1, 1,'TOLGAM', 0.001, 'METHOD', 'ric', 'DISPLAY', 'on'); - Test bounds: 0.7071 <= gamma <= 1.291 gamma X>=0 Y>=0 rho(XY)<1 p/f @@ -994,23 +976,27 @@ And we do the $\mathcal{H}_\infty$ synthesis using the =hinfsyn= command. Best performance (actual): 0.7071 #+end_example -And $H_1(s)$ is defined as the complementary of $H_2(s)$. +The $\mathcal{H}_\infty$ is successful as the $\mathcal{H}_\infty$ norm of the "closed loop" transfer function from $(w)$ to $(z_1,\ z_2)$ is less than one. + +$H_1(s)$ is then defined as the complementary of $H_2(s)$. #+begin_src matlab H1 = 1 - H2; #+end_src #+begin_src matlab :exports none + % Complementary filters are saved for further analysis save('./mat/Hinf_filters.mat', 'H2', 'H1'); #+end_src -The obtained complementary filters are shown in Figure [[fig:comp_filter_hinf_uncertainty]]. +The obtained complementary filters as well as the wanted upper bounds are shown in Figure [[fig:hinf_comp_filters]]. + #+begin_src matlab :exports none figure; ax1 = subplot(2,1,1); hold on; - plot(freqs, 1./abs(squeeze(freqresp(Wu*W1, freqs, 'Hz'))), '--', 'DisplayName', '$|WuW_1|$'); - plot(freqs, 1./abs(squeeze(freqresp(Wu*W2, freqs, 'Hz'))), '--', 'DisplayName', '$|WuW_2|$'); + plot(freqs, 1./abs(squeeze(freqresp(Wu*W1, freqs, 'Hz'))), '--', 'DisplayName', '$1/|W_uW_1|$'); + plot(freqs, 1./abs(squeeze(freqresp(Wu*W2, freqs, 'Hz'))), '--', 'DisplayName', '$1/|W_uW_2|$'); set(gca,'ColorOrderIndex',1) plot(freqs, abs(squeeze(freqresp(H1, freqs, 'Hz'))), '-', 'DisplayName', '$H_1$'); @@ -1033,44 +1019,49 @@ The obtained complementary filters are shown in Figure [[fig:comp_filter_hinf_un linkaxes([ax1,ax2],'x'); xlim([freqs(1), freqs(end)]); - xticks([0.1, 1, 10, 100, 1000]); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/comp_filter_hinf_uncertainty.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") - <> +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/hinf_comp_filters.pdf', 'width', 'full', 'height', 'full'); #+end_src -#+NAME: fig:comp_filter_hinf_uncertainty -#+CAPTION: Obtained complementary filters -[[file:figs/comp_filter_hinf_uncertainty.png]] +#+name: fig:hinf_comp_filters +#+caption: Obtained complementary filters using the $\mathcal{H}_\infty$ Synthesis +#+RESULTS: +[[file:figs/hinf_comp_filters.png]] ** Super sensor uncertainty -#+begin_src matlab - H2_filters = load('./mat/H2_filters.mat', 'H2', 'H1'); -#+end_src +The super sensor dynamical uncertainty is displayed in Figure [[fig:super_sensor_dynamical_uncertainty_Hinf]]. +It is confirmed that the super sensor dynamical uncertainty is less than the maximum allowed uncertainty defined by the norm of $W_u(s)$. + +The $\mathcal{H}_\infty$ synthesis thus allows to design filters such that the super sensor has specified bounded uncertainty. #+begin_src matlab :exports none + Dphi_Wu = 180/pi*asin(abs(squeeze(freqresp(inv(Wu), freqs, 'Hz')))); + Dphi_Wu(abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))) > 1) = 360; + Dphi_ss = 180/pi*asin(abs(squeeze(freqresp(W2*H2, freqs, 'Hz'))) + abs(squeeze(freqresp(W1*H1, freqs, 'Hz')))); Dphi_ss(abs(squeeze(freqresp(W2*H2, freqs, 'Hz'))) + abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))) > 1) = 360; - Dphi_ss_H2 = 180/pi*asin(abs(squeeze(freqresp(W2*H2_filters.H2, freqs, 'Hz'))) + abs(squeeze(freqresp(W1*H2_filters.H1, freqs, 'Hz')))); - Dphi_ss_H2(abs(squeeze(freqresp(W2*H2_filters.H2, freqs, 'Hz'))) + abs(squeeze(freqresp(W1*H2_filters.H1, freqs, 'Hz'))) > 1) = 360; - figure; % Magnitude ax1 = subplot(2,1,1); hold on; - plotMagUncertainty(W1, freqs, 'color_i', 1); - plotMagUncertainty(W2, freqs, 'color_i', 2); - p = patch([freqs flip(freqs)], [1 + abs(squeeze(freqresp(W2*H2, freqs, 'Hz')))+abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))); flip(max(1 - abs(squeeze(freqresp(W2*H2, freqs, 'Hz')))-abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))), 0.001))], 'w'); - p.EdgeColor = 'black'; p.FaceAlpha = 0; - p = patch([freqs flip(freqs)], [1 + abs(squeeze(freqresp(W2*H2_filters.H2, freqs, 'Hz')))+abs(squeeze(freqresp(W1*H2_filters.H1, freqs, 'Hz'))); flip(max(1 - abs(squeeze(freqresp(W2*H2_filters.H2, freqs, 'Hz')))-abs(squeeze(freqresp(W1*H2_filters.H1, freqs, 'Hz'))), 0.001))], 'w'); - p.EdgeColor = 'black'; p.FaceAlpha = 0; p.LineStyle = '--'; + plotMagUncertainty(W1, freqs, 'color_i', 1, 'DisplayName', '$1 + W_1 \Delta_1$'); + plotMagUncertainty(W2, freqs, 'color_i', 2, 'DisplayName', '$1 + W_2 \Delta_2$'); + plot(freqs, 1 + abs(squeeze(freqresp(W2*H2, freqs, 'Hz')))+abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))), 'k-', ... + 'DisplayName', '$1 + W_1 \Delta_1 + W_2 \Delta_2$') + plot(freqs, max(1 - abs(squeeze(freqresp(W2*H2, freqs, 'Hz')))-abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))), 0.001), 'k-', ... + 'HandleVisibility', 'off'); + plot(freqs, 1 + abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))), 'k--', ... + 'DisplayName', '$1 + W_u^{-1}\Delta$') + plot(freqs, 1 - abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))), 'k--', ... + 'HandleVisibility', 'off') set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); set(gca, 'XTickLabel',[]); ylabel('Magnitude'); ylim([1e-2, 1e1]); + legend('location', 'southeast'); hold off; % Phase @@ -1078,10 +1069,10 @@ The obtained complementary filters are shown in Figure [[fig:comp_filter_hinf_un hold on; plotPhaseUncertainty(W1, freqs, 'color_i', 1); plotPhaseUncertainty(W2, freqs, 'color_i', 2); - p = patch([freqs flip(freqs)], [Dphi_ss; flip(-Dphi_ss)], 'w'); - p.EdgeColor = 'black'; p.FaceAlpha = 0; - p = patch([freqs flip(freqs)], [Dphi_ss_H2; flip(-Dphi_ss_H2)], 'w'); - p.EdgeColor = 'black'; p.FaceAlpha = 0; p.LineStyle = '--'; + plot(freqs, Dphi_ss, 'k-'); + plot(freqs, -Dphi_ss, 'k-'); + plot(freqs, Dphi_Wu, 'k--'); + plot(freqs, -Dphi_Wu, 'k--'); set(gca,'xscale','log'); yticks(-180:90:180); ylim([-180 180]); @@ -1091,37 +1082,49 @@ The obtained complementary filters are shown in Figure [[fig:comp_filter_hinf_un xlim([freqs(1), freqs(end)]); #+end_src -The uncertainty of the super sensor cannot be made smaller than both the individual sensor. Ideally, it would follow the minimum uncertainty of both sensors. +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/super_sensor_dynamical_uncertainty_Hinf.pdf', 'width', 'full', 'height', 'full'); +#+end_src -We here just used very wimple weights. -For instance, we could improve the dynamical uncertainty of the super sensor by making $|W_\phi(j\omega)|$ smaller bellow 2Hz where the dynamical uncertainty of the sensor 1 is small. +#+name: fig:super_sensor_dynamical_uncertainty_Hinf +#+caption: Super sensor dynamical uncertainty (solid curve) when using the $\mathcal{H}_\infty$ Synthesis +#+RESULTS: +[[file:figs/super_sensor_dynamical_uncertainty_Hinf.png]] ** Super sensor noise -We now compute the obtain Power Spectral Density of the super sensor's noise. -The noise characteristics of both individual sensor are defined below. +We now compute the obtain Power Spectral Density of the super sensor's noise (Figure [[fig:psd_sensors_hinf_synthesis]]). -The PSD of both sensor and of the super sensor is shown in Figure [[fig:psd_sensors_hinf_synthesis]]. -The CPS of both sensor and of the super sensor is shown in Figure [[fig:cps_sensors_hinf_synthesis]]. +The obtained RMS of the super sensor noise in the $\mathcal{H}_2$ and $\mathcal{H}_\infty$ case are shown in Table [[tab:rms_noise_comp_H2_Hinf]]. +As expected, the super sensor obtained from the $\mathcal{H}_\infty$ synthesis is much noisier than the super sensor obtained from the $\mathcal{H}_2$ synthesis. #+begin_src matlab - PSD_S2 = abs(squeeze(freqresp(N2, freqs, 'Hz'))).^2; - PSD_S1 = abs(squeeze(freqresp(N1, freqs, 'Hz'))).^2; - PSD_Hinf = abs(squeeze(freqresp(N1*H1, freqs, 'Hz'))).^2+abs(squeeze(freqresp(N2*H2, freqs, 'Hz'))).^2; - PSD_H2 = abs(squeeze(freqresp(N1*H2_filters.H1, freqs, 'Hz'))).^2+abs(squeeze(freqresp(N2*H2_filters.H2, freqs, 'Hz'))).^2; + PSD_S2 = abs(squeeze(freqresp(N2, freqs, 'Hz'))).^2; + PSD_S1 = abs(squeeze(freqresp(N1, freqs, 'Hz'))).^2; + PSD_Hinf = abs(squeeze(freqresp(N1*H1, freqs, 'Hz'))).^2 + ... + abs(squeeze(freqresp(N2*H2, freqs, 'Hz'))).^2; +#+end_src +#+begin_src matlab :exports none + H2_filters = load('./mat/H2_filters.mat', 'H2', 'H1'); + + PSD_H2 = abs(squeeze(freqresp(N1*H2_filters.H1, freqs, 'Hz'))).^2 + ... + abs(squeeze(freqresp(N2*H2_filters.H2, freqs, 'Hz'))).^2; + CPS_H2 = cumtrapz(freqs, PSD_H2); +#+end_src + +#+begin_src matlab :exports none CPS_S2 = cumtrapz(freqs, PSD_S2); CPS_S1 = cumtrapz(freqs, PSD_S1); CPS_Hinf = cumtrapz(freqs, PSD_Hinf); - CPS_H2 = cumtrapz(freqs, PSD_H2); #+end_src #+begin_src matlab :exports none figure; hold on; - plot(freqs, PSD_S2, '-', 'DisplayName', '$\Phi_{\hat{x}_{pos}}$'); - plot(freqs, PSD_S1, '-', 'DisplayName', '$\Phi_{\hat{x}_{acc}}$'); - plot(freqs, PSD_Hinf, 'k-', 'DisplayName', '$\Phi_{\hat{x}_{\mathcal{H}_\infty}}$'); - plot(freqs, PSD_H2, 'k--', 'DisplayName', '$\Phi_{\hat{x}_{\mathcal{H}_2}}$'); + plot(freqs, PSD_S1, '-', 'DisplayName', '$\Phi_{n_1}$'); + plot(freqs, PSD_S2, '-', 'DisplayName', '$\Phi_{n_2}$'); + plot(freqs, PSD_H2, 'k-', 'DisplayName', '$\Phi_{n_{\mathcal{H}_2}}$'); + plot(freqs, PSD_Hinf, 'k--', 'DisplayName', '$\Phi_{n_{\mathcal{H}_\infty}}$'); set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); xlabel('Frequency [Hz]'); ylabel('Power Spectral Density [$(m/s)^2/Hz$]'); hold off; @@ -1129,37 +1132,28 @@ The CPS of both sensor and of the super sensor is shown in Figure [[fig:cps_sens legend('location', 'northeast'); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/psd_sensors_hinf_synthesis.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") - <> +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/psd_sensors_hinf_synthesis.pdf', 'width', 'wide', 'height', 'normal'); #+end_src -#+NAME: fig:psd_sensors_hinf_synthesis -#+CAPTION: Power Spectral Density of the obtained super sensor using the $\mathcal{H}_\infty$ synthesis +#+name: fig:psd_sensors_hinf_synthesis +#+caption: Power Spectral Density of the estimated $\hat{x}$ using the two sensors alone and using the +#+RESULTS: [[file:figs/psd_sensors_hinf_synthesis.png]] -#+begin_src matlab :exports none - figure; - hold on; - plot(freqs, CPS_S2, '-', 'DisplayName', sprintf('$\\sigma_{\\hat{x}_{pos}} = %.1e$ [m/s rms]', sqrt(CPS_S2(end)))); - plot(freqs, CPS_S1, '-', 'DisplayName', sprintf('$\\sigma_{\\hat{x}_{acc}} = %.1e$ [m/s rms]', sqrt(CPS_S1(end)))); - plot(freqs, CPS_Hinf, 'k-', 'DisplayName', sprintf('$\\sigma_{\\hat{x}_{\\mathcal{H}_\\infty}} = %.1e$ [m/s rms]', sqrt(CPS_Hinf(end)))); - set(gca, 'YScale', 'log'); set(gca, 'XScale', 'log'); - xlabel('Frequency [Hz]'); ylabel('Cumulative Power Spectrum'); - hold off; - xlim([2*freqs(1), freqs(end)]); - % ylim([1e-10 1e-5]); - legend('location', 'southeast'); +#+begin_src matlab :exports results :results value table replace :tangle no :post addhdr(*this*) + data2orgtable([sqrt(CPS_H2(end)), sqrt(CPS_Hinf(end))]', {'Optimal: $\mathcal{H}_2$', 'Robust: $\mathcal{H}_\infty$'}, {'RMS [m/s]'}, ' %.1e '); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/cps_sensors_hinf_synthesis.cps" :var figsize="full-tall" :post cps2svg(file=*this*, ext="png") - <> -#+end_src - -#+NAME: fig:cps_sensors_hinf_synthesis -#+CAPTION: Cumulative Power Spectrum of the obtained super sensor using the $\mathcal{H}_\infty$ synthesis -[[file:figs/cps_sensors_hinf_synthesis.png]] +#+name: tab:rms_noise_comp_H2_Hinf +#+caption: Comparison of the obtained RMS noise of the super sensor +#+attr_latex: :environment tabular :align cc +#+attr_latex: :center t :booktabs t :float t +#+RESULTS: +| | RMS [m/s] | +|------------------------------+-----------| +| Optimal: $\mathcal{H}_2$ | 0.0027 | +| Robust: $\mathcal{H}_\infty$ | 0.041 | ** Conclusion Using the $\mathcal{H}_\infty$ synthesis, the dynamical uncertainty of the super sensor can be bounded to acceptable values. @@ -1178,7 +1172,6 @@ However, the RMS of the super sensor noise is not optimized as it was the case w #+caption: Sensor fusion architecture with sensor dynamics uncertainty [[file:figs-tikz/sensor_fusion_arch_full.png]] -** Mixed $\mathcal{H}_2$ / $\mathcal{H}_\infty$ Synthesis - Introduction The goal is to design complementary filters such that: - the maximum uncertainty of the super sensor is bounded - the RMS value of the super sensor noise is minimized @@ -1201,46 +1194,6 @@ The Matlab function for that is =h2hinfsyn= ([[https://fr.mathworks.com/help/rob load('./mat/Wu.mat', 'Wu'); #+end_src -** Noise characteristics and Uncertainty of the individual sensors -Both dynamical uncertainty and noise characteristics of the individual sensors are shown in Figure [[fig:mixed_synthesis_noise_uncertainty_sensors]]. - -#+begin_src matlab :exports none - figure; - ax1 = subplot(2, 1, 1); - hold on; - plot(freqs, abs(squeeze(freqresp(N2, freqs, 'Hz'))), '-', 'DisplayName', '$|N_{pos}(j\omega)|$'); - plot(freqs, abs(squeeze(freqresp(N1, freqs, 'Hz'))), '-', 'DisplayName', '$|N_{acc}(j\omega)|$'); - set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); - xlabel('Frequency [Hz]'); ylabel('Magnitude'); - hold off; - legend('location', 'northeast'); - - ax2 = subplot(2, 1, 2); - hold on; - plot(freqs, abs(squeeze(freqresp(W2, freqs, 'Hz'))), '-', 'DisplayName', '$|W_{pos}(j\omega)|$'); - plot(freqs, abs(squeeze(freqresp(W1, freqs, 'Hz'))), '-', 'DisplayName', '$|W_{acc}(j\omega)|$'); - set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); - xlabel('Frequency [Hz]'); ylabel('Magnitude'); - hold off; - legend('location', 'northeast'); - - linkaxes([ax1,ax2],'x'); - xlim([freqs(1), freqs(end)]); -#+end_src - -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/mixed_synthesis_noise_uncertainty_sensors.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") - <> -#+end_src - -#+NAME: fig:mixed_synthesis_noise_uncertainty_sensors -#+CAPTION: Noise characteristsics and Dynamical uncertainty of the individual sensors -[[file:figs/mixed_synthesis_noise_uncertainty_sensors.png]] - -** Weighting Functions on the uncertainty of the super sensor -We design weights for the $\mathcal{H}_\infty$ part of the synthesis in order to limit the dynamical uncertainty of the super sensor. -The maximum wanted multiplicative uncertainty is shown in Figure .The idea here is that we don't really need low uncertainty at low frequency but only near the crossover frequency that is suppose to be around 300Hz here. - ** Mixed $\mathcal{H}_2$ / $\mathcal{H}_\infty$ Synthesis The synthesis architecture that is used here is shown in Figure [[fig:mixed_h2_hinf_synthesis]]. @@ -1292,10 +1245,11 @@ The mixed $\mathcal{H}_2/\mathcal{H}_\infty$ synthesis is performed below. #+end_src #+begin_src matlab :exports none + % The obtained filters are saved for further analysis save('./mat/H2_Hinf_filters.mat', 'H2', 'H1'); #+end_src -The obtained complementary filters are shown in Figure [[fig:comp_filters_mixed_synthesis]]. +The obtained complementary filters are shown in Figure [[fig:htwo_hinf_comp_filters]]. #+begin_src matlab :exports none figure; @@ -1335,17 +1289,39 @@ The obtained complementary filters are shown in Figure [[fig:comp_filters_mixed_ xticks([0.1, 1, 10, 100, 1000]); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/comp_filters_mixed_synthesis.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") - <> +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/htwo_hinf_comp_filters.pdf', 'width', 'full', 'height', 'full'); #+end_src -#+NAME: fig:comp_filters_mixed_synthesis -#+CAPTION: Obtained complementary filters after mixed $\mathcal{H}_2/\mathcal{H}_\infty$ synthesis -[[file:figs/comp_filters_mixed_synthesis.png]] +#+name: fig:htwo_hinf_comp_filters +#+caption: Obtained complementary filters after mixed $\mathcal{H}_2/\mathcal{H}_\infty$ synthesis +#+RESULTS: +[[file:figs/htwo_hinf_comp_filters.png]] ** Obtained Super Sensor's noise -The PSD and CPS of the super sensor's noise are shown in Figure [[fig:psd_super_sensor_mixed_syn]] and Figure [[fig:cps_super_sensor_mixed_syn]] respectively. +The PSD and CPS of the super sensor's noise are shown in Figure [[fig:psd_sensors_htwo_hinf_synthesis]] and Figure [[fig:cps_h2_hinf_synthesis]] respectively. + +#+begin_src matlab :exports none + % The filters are loaded + H2_filters = load('./mat/H2_filters.mat', 'H2', 'H1'); + Hinf_filters = load('./mat/Hinf_filters.mat', 'H2', 'H1'); +#+end_src + +#+begin_src matlab :exports none + H2_filters = load('./mat/H2_filters.mat', 'H2', 'H1'); + + PSD_H2 = abs(squeeze(freqresp(N1*H2_filters.H1, freqs, 'Hz'))).^2 + ... + abs(squeeze(freqresp(N2*H2_filters.H2, freqs, 'Hz'))).^2; + CPS_H2 = cumtrapz(freqs, PSD_H2); +#+end_src + +#+begin_src matlab :exports none + Hinf_filters = load('./mat/Hinf_filters.mat', 'H2', 'H1'); + + PSD_Hinf = abs(squeeze(freqresp(N1*Hinf_filters.H1, freqs, 'Hz'))).^2 + ... + abs(squeeze(freqresp(N2*Hinf_filters.H2, freqs, 'Hz'))).^2; + CPS_Hinf = cumtrapz(freqs, PSD_Hinf); +#+end_src #+begin_src matlab PSD_S2 = abs(squeeze(freqresp(N2, freqs, 'Hz'))).^2; @@ -1360,9 +1336,11 @@ The PSD and CPS of the super sensor's noise are shown in Figure [[fig:psd_super_ #+begin_src matlab :exports none figure; hold on; - plot(freqs, PSD_S2, '-', 'DisplayName', '$\Phi_{\hat{x}_{pos}}$'); - plot(freqs, PSD_S1, '-', 'DisplayName', '$\Phi_{\hat{x}_{acc}}$'); - plot(freqs, PSD_H2Hinf, 'k-', 'DisplayName', '$\Phi_{\hat{x}_{\mathcal{H}_2/\mathcal{H}_\infty}}$'); + plot(freqs, PSD_S1, '-', 'DisplayName', '$\Phi_{n_1}$'); + plot(freqs, PSD_S2, '-', 'DisplayName', '$\Phi_{n_2}$'); + plot(freqs, PSD_H2, 'k-', 'DisplayName', '$\Phi_{n_{\mathcal{H}_2}}$'); + plot(freqs, PSD_Hinf, 'k--', 'DisplayName', '$\Phi_{n_{\mathcal{H}_\infty}}$'); + plot(freqs, PSD_H2Hinf, 'k-.', 'DisplayName', '$\Phi_{n_{\mathcal{H}_2/\mathcal{H}_\infty}}$'); set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); xlabel('Frequency [Hz]'); ylabel('Power Spectral Density [$(m/s)^2/Hz$]'); hold off; @@ -1370,42 +1348,46 @@ The PSD and CPS of the super sensor's noise are shown in Figure [[fig:psd_super_ legend('location', 'northeast'); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/psd_super_sensor_mixed_syn.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") - <> +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/psd_sensors_htwo_hinf_synthesis.pdf', 'width', 'wide', 'height', 'normal'); #+end_src -#+NAME: fig:psd_super_sensor_mixed_syn +#+name: fig:psd_sensors_htwo_hinf_synthesis #+CAPTION: Power Spectral Density of the Super Sensor obtained with the mixed $\mathcal{H}_2/\mathcal{H}_\infty$ synthesis -[[file:figs/psd_super_sensor_mixed_syn.png]] +#+RESULTS: +[[file:figs/psd_sensors_htwo_hinf_synthesis.png]] #+begin_src matlab :exports none figure; hold on; - plot(freqs, CPS_S2, '-', 'DisplayName', sprintf('$\\sigma_{\\hat{x}_{pos}} = %.1e$ [m/s rms]', sqrt(CPS_S2(end)))); - plot(freqs, CPS_S1, '-', 'DisplayName', sprintf('$\\sigma_{\\hat{x}_{acc}} = %.1e$ [m/s rms]', sqrt(CPS_S1(end)))); - plot(freqs, CPS_H2Hinf, 'k-', 'DisplayName', sprintf('$\\sigma_{\\hat{x}_{\\mathcal{H}_\\infty/\\mathcal{H}_\\infty}} = %.1e$ [m/s rms]', sqrt(CPS_H2Hinf(end)))); + plot(freqs, CPS_S1, '-', 'DisplayName', '$\Gamma_{n_1}$'); + plot(freqs, CPS_S2, '-', 'DisplayName', '$\Gamma_{n_2}$'); + plot(freqs, CPS_H2, 'k-', 'DisplayName', '$\Gamma_{n_{\mathcal{H}_2}}$'); + plot(freqs, CPS_Hinf, 'k--', 'DisplayName', '$\Gamma_{n_{\mathcal{H}_\infty}}$'); + plot(freqs, CPS_H2Hinf, 'k-.', 'DisplayName', '$\Gamma_{n_{\mathcal{H}_2/\mathcal{H}_\infty}}$'); set(gca, 'YScale', 'log'); set(gca, 'XScale', 'log'); xlabel('Frequency [Hz]'); ylabel('Cumulative Power Spectrum'); hold off; xlim([2*freqs(1), freqs(end)]); - % ylim([1e-10 1e-5]); legend('location', 'southeast'); #+end_src -#+HEADER: :tangle no :exports results :results none :noweb yes -#+begin_src matlab :var filepath="figs/cps_super_sensor_mixed_syn.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") - <> +#+begin_src matlab :tangle no :exports results :results file replace + exportFig('figs/cps_h2_hinf_synthesis.pdf', 'width', 'wide', 'height', 'normal'); #+end_src -#+NAME: fig:cps_super_sensor_mixed_syn +#+name: fig:cps_h2_hinf_synthesis #+CAPTION: Cumulative Power Spectrum of the Super Sensor obtained with the mixed $\mathcal{H}_2/\mathcal{H}_\infty$ synthesis -[[file:figs/cps_super_sensor_mixed_syn.png]] +#+RESULTS: +[[file:figs/cps_h2_hinf_synthesis.png]] ** Obtained Super Sensor's Uncertainty The uncertainty on the super sensor's dynamics is shown in Figure #+begin_src matlab :exports none + Dphi_Wu = 180/pi*asin(abs(squeeze(freqresp(inv(Wu), freqs, 'Hz')))); + Dphi_Wu(abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))) > 1) = 360; + Dphi_ss = 180/pi*asin(abs(squeeze(freqresp(W2*H2, freqs, 'Hz'))) + abs(squeeze(freqresp(W1*H1, freqs, 'Hz')))); Dphi_ss(abs(squeeze(freqresp(W2*H2, freqs, 'Hz'))) + abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))) > 1) = 360; @@ -1417,6 +1399,10 @@ The uncertainty on the super sensor's dynamics is shown in Figure plotMagUncertainty(W2, freqs, 'color_i', 2); p = patch([freqs flip(freqs)], [1 + abs(squeeze(freqresp(W2*H2, freqs, 'Hz')))+abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))); flip(max(1 - abs(squeeze(freqresp(W2*H2, freqs, 'Hz')))-abs(squeeze(freqresp(W1*H1, freqs, 'Hz'))), 0.001))], 'w'); p.EdgeColor = 'black'; p.FaceAlpha = 0; + plot(freqs, 1 + abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))), 'r--', ... + 'DisplayName', '$W_u$') + plot(freqs, 1 - abs(squeeze(freqresp(inv(Wu), freqs, 'Hz'))), 'r--', ... + 'HandleVisibility', 'off') set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); set(gca, 'XTickLabel',[]); ylabel('Magnitude'); @@ -1430,6 +1416,8 @@ The uncertainty on the super sensor's dynamics is shown in Figure plotPhaseUncertainty(W2, freqs, 'color_i', 2); p = patch([freqs flip(freqs)], [Dphi_ss; flip(-Dphi_ss)], 'w'); p.EdgeColor = 'black'; p.FaceAlpha = 0; + plot(freqs, Dphi_Wu, 'r--'); + plot(freqs, -Dphi_Wu, 'r--'); set(gca,'xscale','log'); yticks(-180:90:180); ylim([-180 180]);
Table 5: Comparison of the obtained RMS noise of the super sensor