From 7d67ff9ef27ac0f61eebf316122aa4ac1f379244 Mon Sep 17 00:00:00 2001 From: Thomas Dehaeze Date: Wed, 11 Mar 2020 18:58:56 +0100 Subject: [PATCH] Add study about reference tracking --- docs/figs/centralized_control_comp_El.pdf | Bin 0 -> 944466 bytes docs/figs/centralized_control_comp_El.png | Bin 0 -> 47030 bytes docs/figs/centralized_control_comp_Ex.pdf | Bin 0 -> 846601 bytes docs/figs/centralized_control_comp_Ex.png | Bin 0 -> 88159 bytes docs/figs/centralized_control_comp_K.pdf | Bin 0 -> 136232 bytes docs/figs/centralized_control_comp_K.png | Bin 0 -> 215060 bytes docs/figs/centralized_reference_tracking.pdf | Bin 0 -> 40560 bytes docs/figs/centralized_reference_tracking.png | Bin 0 -> 5119 bytes .../figs/centralized_reference_tracking_L.pdf | Bin 0 -> 38677 bytes .../figs/centralized_reference_tracking_L.png | Bin 0 -> 10405 bytes .../figs/centralized_reference_tracking_S.pdf | Bin 0 -> 75979 bytes .../figs/centralized_reference_tracking_S.png | Bin 0 -> 11909 bytes 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zjGaw9&yzqELx~9r{Tq2Q!jAS$OV-_)TPIvDD)9?En?9ggohPhMy{Ej4%2gA|Jp3r6 z3`U_@k-E>Y>Q)8e!r|_flE`W6uy^TMxP@Gv2Q)^t$H*c4g8%JP|MoJS(d{7F4ssn! z0OqGSk(B!0a|iHNK@*V0uk>Nl=eTK_XMe9C*fsS3?TJ!;Am__z=3;51!G{Bngs7}Y Jp|Gys{{am~0G0p% literal 0 HcmV?d00001 diff --git a/org/control-study.org b/org/control-study.org index 84360ac..cdcd1cc 100644 --- a/org/control-study.org +++ b/org/control-study.org @@ -38,6 +38,19 @@ #+PROPERTY: header-args:latex+ :post pdf2svg(file=*this*, ext="png") :END: +* Introduction :ignore: +Control architectures can be divided in different ways. + +It can depend on the sensor used: +- Sensors located in each strut: relative motion, force sensor, inertial sensor +- Sensors measuring the relative motion between the fixed base and the mobile platform +- Inertial sensors located on the mobile platform + +It can also depends on the control objective: +- Reference Tracking +- Active Damping +- Vibration Isolation + * HAC-LAC (Cascade) Control - Integral Control ** Introduction In this section, we wish to study the use of the High Authority Control - Low Authority Control (HAC-LAC) architecture on the Stewart platform. @@ -760,6 +773,8 @@ Let's define the system as shown in figure [[fig:general_control_names]]. #+name: tab:general_plant_signals #+caption: Signals definition for the generalized plant +| | *Symbol* | *Meaning* | +|---------------------+-----------------------------+----------------------------------------| | *Exogenous Inputs* | $\bm{\mathcal{X}}_w$ | Ground motion | | | $\bm{\mathcal{F}}_d$ | External Forces applied to the Payload | | | $\bm{r}$ | Reference signal for tracking | @@ -1177,9 +1192,150 @@ The results are shown in figure #+caption: Frobenius norm of the Compliance and transmissibility matrices ([[./figs/static_decoupling_C_T_frobenius_norm.png][png]], [[./figs/static_decoupling_C_T_frobenius_norm.pdf][pdf]]) [[file:figs/static_decoupling_C_T_frobenius_norm.png]] -** Decoupling at Crossover +** TODO Decoupling at Crossover - [ ] Find a method for real approximation of a complex matrix +* Time Domain Simulation +** Matlab Init :noexport: +#+begin_src matlab :tangle no :exports none :results silent :noweb yes :var current_dir=(file-name-directory buffer-file-name) + <<matlab-dir>> +#+end_src + +#+begin_src matlab :exports none :results silent :noweb yes + <<matlab-init>> +#+end_src + +#+begin_src matlab + simulinkproject('../'); +#+end_src + +#+begin_src matlab + open('stewart_platform_model.slx') +#+end_src + +** Initialization +We first initialize the Stewart platform. +#+begin_src matlab + stewart = initializeStewartPlatform(); + stewart = initializeFramesPositions(stewart, 'H', 90e-3, 'MO_B', 45e-3); + stewart = generateGeneralConfiguration(stewart); + stewart = computeJointsPose(stewart); + stewart = initializeStrutDynamics(stewart); + stewart = initializeJointDynamics(stewart, 'type_F', 'universal', 'type_M', 'spherical'); + stewart = initializeCylindricalPlatforms(stewart); + stewart = initializeCylindricalStruts(stewart); + stewart = computeJacobian(stewart); + stewart = initializeStewartPose(stewart); + stewart = initializeInertialSensor(stewart, 'type', 'none'); +#+end_src + +The rotation point of the ground is located at the origin of frame $\{A\}$. +#+begin_src matlab + ground = initializeGround('type', 'rigid', 'rot_point', stewart.platform_F.FO_A); + payload = initializePayload('type', 'none'); +#+end_src + +#+begin_src matlab + load('./mat/motion_error_ol.mat', 'Eg') +#+end_src + +** HAC IFF +#+begin_src matlab + controller = initializeController('type', 'iff'); + K_iff = -(1e4/s)*eye(6); + + %% Name of the Simulink File + mdl = 'stewart_platform_model'; + + %% Input/Output definition + clear io; io_i = 1; + io(io_i) = linio([mdl, '/Controller'], 1, 'input'); io_i = io_i + 1; % Actuator Force Inputs [N] + io(io_i) = linio([mdl, '/Absolute Motion Sensor'], 1, 'openoutput'); io_i = io_i + 1; % Absolute Sensor [m, rad] + + %% Run the linearization + G_iff = linearize(mdl, io); + G_iff.InputName = {'F1', 'F2', 'F3', 'F4', 'F5', 'F6'}; + G_iff.OutputName = {'Dx', 'Dy', 'Dz', 'Rx', 'Ry', 'Rz'}; + + Gc_iff = minreal(G_iff)/stewart.kinematics.J'; + Gc_iff.InputName = {'Fx', 'Fy', 'Fz', 'Mx', 'My', 'Mz'}; +#+end_src + +#+begin_src matlab + wc = 2*pi*100; % Wanted Bandwidth [rad/s] + + h = 1.2; + H_lead = 1/h*(1 + s/(wc/h))/(1 + s/(wc*h)); + + Kd_iff = diag(1./abs(diag(freqresp(1/s*Gc_iff, wc)))) .* H_lead .* 1/s; + K_hac_iff = inv(stewart.kinematics.J')*Kd_iff; +#+end_src + +#+begin_src matlab + controller = initializeController('type', 'hac-iff'); +#+end_src + +** HAC-DVF +#+begin_src matlab + controller = initializeController('type', 'dvf'); + K_dvf = -1e4*s/(1+s/2/pi/5000)*eye(6); + + %% Name of the Simulink File + mdl = 'stewart_platform_model'; + + %% Input/Output definition + clear io; io_i = 1; + io(io_i) = linio([mdl, '/Controller'], 1, 'input'); io_i = io_i + 1; % Actuator Force Inputs [N] + io(io_i) = linio([mdl, '/Absolute Motion Sensor'], 1, 'openoutput'); io_i = io_i + 1; % Absolute Sensor [m, rad] + + %% Run the linearization + G_dvf = linearize(mdl, io); + G_dvf.InputName = {'F1', 'F2', 'F3', 'F4', 'F5', 'F6'}; + G_dvf.OutputName = {'Dx', 'Dy', 'Dz', 'Rx', 'Ry', 'Rz'}; + + Gc_dvf = minreal(G_dvf)/stewart.kinematics.J'; + Gc_dvf.InputName = {'Fx', 'Fy', 'Fz', 'Mx', 'My', 'Mz'}; +#+end_src + +#+begin_src matlab + wc = 2*pi*100; % Wanted Bandwidth [rad/s] + + h = 1.2; + H_lead = 1/h*(1 + s/(wc/h))/(1 + s/(wc*h)); + + Kd_dvf = diag(1./abs(diag(freqresp(1/s*Gc_dvf, wc)))) .* H_lead .* 1/s; + + K_hac_dvf = inv(stewart.kinematics.J')*Kd_dvf; +#+end_src + +#+begin_src matlab + controller = initializeController('type', 'hac-dvf'); +#+end_src + +** Results + +#+begin_src matlab + figure; + subplot(1, 2, 1); + hold on; + plot(Eg.Time, Eg.Data(:, 1), 'DisplayName', 'X'); + plot(Eg.Time, Eg.Data(:, 2), 'DisplayName', 'Y'); + plot(Eg.Time, Eg.Data(:, 3), 'DisplayName', 'Z'); + hold off; + xlabel('Time [s]'); + ylabel('Position error [m]'); + legend(); + + subplot(1, 2, 2); + hold on; + plot(simout.Xa.Time, simout.Xa.Data(:, 1)); + plot(simout.Xa.Time, simout.Xa.Data(:, 2)); + plot(simout.Xa.Time, simout.Xa.Data(:, 3)); + hold off; + xlabel('Time [s]'); + ylabel('Orientation error [rad]'); +#+end_src + * Functions ** =initializeController=: Initialize the Controller :PROPERTIES: @@ -1208,7 +1364,7 @@ The results are shown in figure :END: #+begin_src matlab arguments - args.type char {mustBeMember(args.type, {'open-loop', 'iff', 'dvf', 'hac-iff', 'hac-dvf'})} = 'open-loop' + args.type char {mustBeMember(args.type, {'open-loop', 'iff', 'dvf', 'hac-iff', 'hac-dvf', 'ref-track-L', 'ref-track-X'})} = 'open-loop' end #+end_src @@ -1236,5 +1392,9 @@ The results are shown in figure controller.type = 3; case 'hac-dvf' controller.type = 4; + case 'ref-track-L' + controller.type = 5; + case 'ref-track-X' + controller.type = 6; end #+end_src diff --git a/org/control-tracking.org b/org/control-tracking.org index 409d85c..2fbc519 100644 --- a/org/control-tracking.org +++ b/org/control-tracking.org @@ -38,7 +38,16 @@ #+PROPERTY: header-args:latex+ :post pdf2svg(file=*this*, ext="png") :END: -* First Control Architecture +* Introduction :ignore: +Let's suppose the control objective is to position $\bm{\mathcal{X}}$ of the mobile platform of the Stewart platform such that it is following some reference position $\bm{r}_\mathcal{X}$. + +Depending of the measured quantity, different control architectures can be used: +- If the struts length $\bm{\mathcal{L}}$ is measured, a decentralized control architecture can be used (Section [[sec:decentralized]]) +- If the pose of the mobile platform $\bm{\mathcal{X}}$ is directly measured, a centralized control architecture can be used (Section [[sec:centralized]]) +- If both $\bm{\mathcal{L}}$ and $\bm{\mathcal{X}}$ are measured, we can use an hybrid control architecture (Section [[sec:hybrid]]) + +* Decentralized Control Architecture using Strut Length +<<sec:decentralized>> ** Matlab Init :noexport: #+begin_src matlab :tangle no :exports none :results silent :noweb yes :var current_dir=(file-name-directory buffer-file-name) <<matlab-dir>> @@ -52,24 +61,36 @@ simulinkproject('../'); #+end_src +#+begin_src matlab + open('stewart_platform_model.slx'); +#+end_src + ** Control Schematic +The control architecture is shown in Figure [[fig:control_measure_rotating_2dof]]. + +The required leg length $\bm{r}_\mathcal{L}$ is computed from the reference path $\bm{r}_\mathcal{X}$ using the inverse kinematics. + +Then, a diagonal (decentralized) controller $\bm{K}_\mathcal{L}$ is used such that each leg lengths stays close to its required length. + #+begin_src latex :file control_measure_rotating_2dof.pdf \begin{tikzpicture} % Blocs - \node[block] (J) at (0, 0) {$J$}; + \node[block, align=center] (J) at (0, 0) {Inverse\\Kinematics}; \node[addb={+}{}{}{}{-}, right=1 of J] (subr) {}; - \node[block, right=0.8 of subr] (K) {$K_{L}$}; - \node[block, right=1 of K] (G) {$G_{L}$}; + \node[block, right=0.8 of subr] (K) {$\bm{K}_\mathcal{L}$}; + \node[block, right=1 of K] (G) {$\bm{G}_\mathcal{L}$}; % Connections and labels - \draw[<-] (J.west)node[above left]{$\bm{r}_{n}$} -- ++(-1, 0); - \draw[->] (J.east) -- (subr.west) node[above left]{$\bm{r}_{L}$}; - \draw[->] (subr.east) -- (K.west) node[above left]{$\bm{\epsilon}_{L}$}; + \draw[<-] (J.west)node[above left]{$\bm{r}_{\mathcal{X}}$} -- ++(-1, 0); + \draw[->] (J.east) -- (subr.west) node[above left]{$\bm{r}_{\mathcal{L}}$}; + \draw[->] (subr.east) -- (K.west) node[above left]{$\bm{\epsilon}_\mathcal{L}$}; \draw[->] (K.east) -- (G.west) node[above left]{$\bm{\tau}$}; - \draw[->] (G.east) node[above right]{$\bm{L}$} -| ($(G.east)+(1, -1)$) -| (subr.south); + \draw[->] (G.east) node[above right]{$\bm{\mathcal{L}}$} -| ($(G.east)+(1, -1)$) -| (subr.south); \end{tikzpicture} #+end_src +#+name: fig:control_measure_rotating_2dof +#+caption: Decentralized control for reference tracking #+RESULTS: [[file:figs/control_measure_rotating_2dof.png]] @@ -89,8 +110,14 @@ #+end_src #+begin_src matlab - ground = initializeGround('type', 'none'); + ground = initializeGround('type', 'rigid'); payload = initializePayload('type', 'none'); + controller = initializeController('type', 'open-loop'); +#+end_src + +#+begin_src matlab + disturbances = initializeDisturbances(); + references = initializeReferences(stewart); #+end_src ** Identification of the plant @@ -111,7 +138,10 @@ Let's identify the transfer function from $\bm{\tau}$ to $\bm{L}$. #+end_src ** Plant Analysis -Diagonal terms +The diagonal terms of the plant is shown in Figure [[fig:plant_decentralized_diagonal]]. + +All the diagonal terms are equal. + #+begin_src matlab :exports none freqs = logspace(1, 4, 1000); @@ -140,7 +170,19 @@ Diagonal terms linkaxes([ax1,ax2],'x'); #+end_src -Compare to off-diagonal terms +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_decentralized_diagonal.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_decentralized_diagonal +#+caption: Diagonal Elements of the Plant ([[./figs/plant_decentralized_diagonal.png][png]], [[./figs/plant_decentralized_diagonal.pdf][pdf]]) +[[file:figs/plant_decentralized_diagonal.png]] + +The off-diagonal terms are shown in Figure [[fig:plant_decentralized_off_diagonal]]. + +We see that the plant is decoupled at low frequency which indicate that decentralized control may be a good idea. + #+begin_src matlab :exports none freqs = logspace(1, 4, 1000); @@ -177,23 +219,26 @@ Compare to off-diagonal terms linkaxes([ax1,ax2],'x'); #+end_src -** Controller Design -One integrator should be present in the controller. +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_decentralized_off_diagonal.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src -A lead is added around the crossover frequency which is set to be around 500Hz. +#+name: fig:plant_decentralized_off_diagonal +#+caption: Diagonal Elements of the Plant ([[./figs/plant_decentralized_off_diagonal.png][png]], [[./figs/plant_decentralized_off_diagonal.pdf][pdf]]) +[[file:figs/plant_decentralized_off_diagonal.png]] + +** Controller Design +The controller consists of: +- A pure integrator +- A lead around the crossover frequency to increase the phase margin +- A low pass filter with a cut-off frequency 3 times the crossover to increase the gain margin + +The obtained loop gains corresponding to the diagonal elements are shown in Figure [[fig:loop_gain_decentralized_L]]. #+begin_src matlab - % wint = 2*pi*100; % Integrate until [rad] - % wlead = 2*pi*500; % Location of the lead [rad] - % hlead = 2; % Lead strengh - - % Kl = 1e6 * ... % Gain - % (s + wint)/(s) * ... % Integrator until 100Hz - % (1 + s/(wlead/hlead)/(1 + s/(wlead*hlead))); % Lead - - wc = 2*pi*100; - Kl = 1/abs(freqresp(G(1,1), wc)) * wc/s * 1/(1 + s/(3*wc)); - Kl = Kl * eye(6); + wc = 2*pi*30; + Kl = diag(1./diag(abs(freqresp(G, wc)))) * wc/s * 1/(1 + s/3/wc); #+end_src #+begin_src matlab :exports none @@ -203,14 +248,18 @@ A lead is added around the crossover frequency which is set to be around 500Hz. ax1 = subplot(2, 1, 1); hold on; - plot(freqs, abs(squeeze(freqresp(Kl(1,1)*G(1, 1), freqs, 'Hz')))); + for i = 1:6 + plot(freqs, abs(squeeze(freqresp(Kl(i, i)*G(i, i), freqs, 'Hz')))); + end hold off; set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); - ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); + ylabel('Loop Gain'); set(gca, 'XTickLabel',[]); ax2 = subplot(2, 1, 2); hold on; - plot(freqs, 180/pi*angle(squeeze(freqresp(Kl(1,1)*G(1, 1), freqs, 'Hz')))); + for i = 1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(Kl(i, i)*G(i, i), freqs, 'Hz')))); + end hold off; set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); @@ -220,6 +269,332 @@ A lead is added around the crossover frequency which is set to be around 500Hz. linkaxes([ax1,ax2],'x'); #+end_src +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/loop_gain_decentralized_L.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:loop_gain_decentralized_L +#+caption: Loop Gain of the diagonal elements ([[./figs/loop_gain_decentralized_L.png][png]], [[./figs/loop_gain_decentralized_L.pdf][pdf]]) +[[file:figs/loop_gain_decentralized_L.png]] + +** Simulation +#+begin_src matlab + t = linspace(0, 10, 1000); + + r = zeros(6, length(t)); + + r(1, :) = 5e-3*sin(2*pi*t); + + references = initializeReferences(stewart, 't', t, 'r', r); +#+end_src + +#+begin_src matlab + controller = initializeController('type', 'ref-track-L'); +#+end_src + +#+begin_src matlab + sim('stewart_platform_model') + simout_D = simout; +#+end_src + +** Results +#+begin_src matlab :exports none + figure; + subplot(2, 3, 1); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.r.Data(1, 1, :))-simout_D.x.Xr.Data(:, 1), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('Dx [m]'); + + subplot(2, 3, 2); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.r.Data(2, 1, :))-simout_D.x.Xr.Data(:, 2), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('Dy [m]'); + + subplot(2, 3, 3); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.r.Data(3, 1, :))-simout_D.x.Xr.Data(:, 3), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('Dz [m]'); + + subplot(2, 3, 4); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.r.Data(4, 1, :))-simout_D.x.Xr.Data(:, 4), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('Rx [rad]'); + + subplot(2, 3, 5); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.r.Data(5, 1, :))-simout_D.x.Xr.Data(:, 5), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('Ry [rad]'); + + subplot(2, 3, 6); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.r.Data(6, 1, :))-simout_D.x.Xr.Data(:, 6), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('Rz [rad]'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/decentralized_control_Ex.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:decentralized_control_Ex +#+caption: Position error $\bm{\epsilon}_\mathcal{X}$ ([[./figs/decentralized_control_Ex.png][png]], [[./figs/decentralized_control_Ex.pdf][pdf]]) +[[file:figs/decentralized_control_Ex.png]] + +#+begin_src matlab :exports none + figure; + subplot(2, 3, 1); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.rL.Data(1, 1, :))-simout_D.y.dLm.Data(:, 1), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('L1 [m]'); + + subplot(2, 3, 2); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.rL.Data(2, 1, :))-simout_D.y.dLm.Data(:, 2), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('L1 [m]'); + + subplot(2, 3, 3); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.rL.Data(3, 1, :))-simout_D.y.dLm.Data(:, 3), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('L1 [m]'); + + subplot(2, 3, 4); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.rL.Data(4, 1, :))-simout_D.y.dLm.Data(:, 4), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('L4 [m]'); + + subplot(2, 3, 5); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.rL.Data(5, 1, :))-simout_D.y.dLm.Data(:, 5), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('L5 [m]'); + + subplot(2, 3, 6); + hold on; + plot(simout_D.r.r.Time, squeeze(simout_D.r.rL.Data(6, 1, :))-simout_D.y.dLm.Data(:, 6), 'k-') + hold off; + xlabel('Time [s]'); + ylabel('L6 [m]'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/decentralized_control_El.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:decentralized_control_El +#+caption: Position error $\bm{\epsilon}_\mathcal{L}$ ([[./figs/decentralized_control_El.png][png]], [[./figs/decentralized_control_El.pdf][pdf]]) +[[file:figs/decentralized_control_El.png]] + +** Conclusion +Such control architecture is easy to implement and give good results. +The inverse kinematics is easy to compute. + +However, as $\mathcal{X}$ is not directly measured, it is possible that important positioning errors are due to finite stiffness of the joints and other imperfections. + +* Centralized Control Architecture using Pose Measurement +<<sec:centralized>> +** Matlab Init :noexport: +#+begin_src matlab :tangle no :exports none :results silent :noweb yes :var current_dir=(file-name-directory buffer-file-name) + <<matlab-dir>> +#+end_src + +#+begin_src matlab :exports none :results silent :noweb yes + <<matlab-init>> +#+end_src + +#+begin_src matlab + simulinkproject('../'); +#+end_src + +** Control Schematic +The centralized controller takes the position error $\bm{\epsilon}_\mathcal{X}$ as an inputs and generate actuator forces $\bm{\tau}$ (see Figure [[fig:centralized_reference_tracking]]). +The signals are: +- reference path $\bm{r}_\mathcal{X} = \begin{bmatrix} \epsilon_x & \epsilon_y & \epsilon_z & \epsilon_{R_x} & \epsilon_{R_y} & \epsilon_{R_z} \end{bmatrix}$ +- tracking error $\bm{\epsilon}_\mathcal{X} = \begin{bmatrix} \epsilon_x & \epsilon_y & \epsilon_z & \epsilon_{R_x} & \epsilon_{R_y} & \epsilon_{R_z} \end{bmatrix}$ +- actuator forces $\bm{\tau} = \begin{bmatrix} \tau_1 & \tau_2 & \tau_3 & \tau_4 & \tau_5 & \tau_6 \end{bmatrix}$ +- payload pose $\bm{\mathcal{X}) = \begin{bmatrix} x & y & z & R_x & R_y & R_z \end{bmatrix}$ + +#+begin_src latex :file centralized_reference_tracking.pdf + \begin{tikzpicture} + % Blocs + \node[addb={+}{}{}{}{-}] (subr) at (0, 0) {}; + \node[block, right=0.8 of subr] (K) {$K$}; + \node[block, right=1 of K] (G) {$G$}; + + % Connections and labels + \draw[<-] (subr.west)node[above left]{$\bm{r}_{\mathcal{X}}$} -- ++(-1, 0); + \draw[->] (subr.east) -- (K.west) node[above left]{$\bm{\epsilon}_{\mathcal{X}}$}; + \draw[->] (K.east) -- (G.west) node[above left]{$\bm{\tau}$}; + \draw[->] (G.east) node[above right]{$\bm{\mathcal{X}}$} -| ($(G.east)+(1, -1)$) -| (subr.south); + \end{tikzpicture} +#+end_src + +#+name: fig:centralized_reference_tracking +#+caption: Centralized Controller +#+RESULTS: +[[file:figs/centralized_reference_tracking.png]] + +Instead of designing a full MIMO controller $K$, we first try to make the plant more diagonal by pre- or post-multiplying some constant matrix, then we design a diagonal controller. + +We can think of two ways to make the plant more diagonal that are described in sections [[sec:diagonal_control_L]] and [[sec:diagonal_control_X]]. + +#+begin_important + Note here that the subtraction shown in Figure [[fig:centralized_reference_tracking]] is not a real subtraction. + It is indeed a more complex computation explained in section [[sec:compute_pose_error]]. +#+end_important + +** Initialize the Stewart platform +#+begin_src matlab + stewart = initializeStewartPlatform(); + stewart = initializeFramesPositions(stewart, 'H', 90e-3, 'MO_B', 45e-3); + stewart = generateGeneralConfiguration(stewart); + stewart = computeJointsPose(stewart); + stewart = initializeStrutDynamics(stewart); + stewart = initializeJointDynamics(stewart, 'type_F', 'universal_p', 'type_M', 'spherical_p'); + stewart = initializeCylindricalPlatforms(stewart); + stewart = initializeCylindricalStruts(stewart); + stewart = computeJacobian(stewart); + stewart = initializeStewartPose(stewart); + stewart = initializeInertialSensor(stewart, 'type', 'accelerometer', 'freq', 5e3); +#+end_src + +#+begin_src matlab + ground = initializeGround('type', 'rigid'); + payload = initializePayload('type', 'none'); + controller = initializeController('type', 'open-loop'); +#+end_src + +#+begin_src matlab + disturbances = initializeDisturbances(); + references = initializeReferences(stewart); +#+end_src + +** Identification of the plant +Let's identify the transfer function from $\bm{\tau}$ to $\bm{L}$. +#+begin_src matlab + %% Name of the Simulink File + mdl = 'stewart_platform_model'; + + %% Input/Output definition + clear io; io_i = 1; + io(io_i) = linio([mdl, '/Controller'], 1, 'openinput'); io_i = io_i + 1; % Actuator Force Inputs [N] + io(io_i) = linio([mdl, '/Relative Motion Sensor'], 1, 'openoutput'); io_i = io_i + 1; % Relative Displacement Outputs [m] + + %% Run the linearization + G = linearize(mdl, io); + G.InputName = {'F1', 'F2', 'F3', 'F4', 'F5', 'F6'}; + G.OutputName = {'Dx', 'Dy', 'Dz', 'Rx', 'Ry', 'Rz'}; +#+end_src + +** Diagonal Control - Leg's Frame +<<sec:diagonal_control_L>> +*** Control Architecture +The pose error $\bm{\epsilon}_\mathcal{X}$ is first converted in the frame of the leg by using the Jacobian matrix. +Then a diagonal controller $\bm{K}_\mathcal{L}$ is designed. +The final implemented controller is $\bm{K} = \bm{K}_\mathcal{L} \cdot \bm{J}$ as shown in Figure [[fig:centralized_reference_tracking_L]] + +Note here that the transformation from the pose error $\bm{\epsilon}_\mathcal{X}$ to the leg's length errors by using the Jacobian matrix is only valid for small errors. + +#+begin_src latex :file centralized_reference_tracking_L.pdf + \begin{tikzpicture} + % Blocs + \node[addb={+}{}{}{}{-}] (subr) at (0, 0) {}; + \node[block, right= 1 of subr] (J) {$\bm{J}$}; + \node[block, right=0.8 of J] (K) {$\bm{K}_{\mathcal{L}}$}; + \node[block, right=1 of K] (G) {$\bm{G}$}; + + % Connections and labels + \draw[<-] (subr.west)node[above left]{$\bm{r}_{\mathcal{X}}$} -- ++(-1, 0); + \draw[->] (subr.east) -- (J.west) node[above left]{$\bm{\epsilon}_{\mathcal{X}}$}; + \draw[->] (J.east) -- (K.west) node[above left]{$\bm{\epsilon}_{\mathcal{L}}$}; + \draw[->] (K.east) -- (G.west) node[above left]{$\bm{\tau}$}; + \draw[->] (G.east) node[above right]{$\bm{\mathcal{X}}$} -| ($(G.east)+(1, -1)$) -| (subr.south); + + \begin{scope}[on background layer] + \node[fit={(J.south west) (K.north east)}, fill=black!20!white, draw, dashed, inner sep=8pt] (Ktot) {}; + \node[above] at (Ktot.north) {$\bm{K}$}; + \end{scope} + \end{tikzpicture} +#+end_src + +#+name: fig:centralized_reference_tracking_L +#+caption: Controller in the frame of the legs +#+RESULTS: +[[file:figs/centralized_reference_tracking_L.png]] + +*** Plant Analysis +We now multiply the plant by the Jacobian matrix as shown in Figure [[fig:centralized_reference_tracking_L]] to obtain a more diagonal plant. + +#+begin_src matlab + Gl = stewart.kinematics.J*G; + Gl.OutputName = {'D1', 'D2', 'D3', 'D4', 'D5', 'D6'}; +#+end_src + +#+begin_src matlab :exports none + freqs = logspace(1, 4, 1000); + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:6 + plot(freqs, abs(squeeze(freqresp(Gl(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(Gl(i, i), freqs, 'Hz'))), 'DisplayName', ['$d\mathcal{L}_' num2str(i) '/\tau_' num2str(i) '$']); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + legend(); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_centralized_diagonal_L.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_centralized_diagonal_L +#+caption: Diagonal Elements of the plant $\bm{J} \bm{G}$ ([[./figs/plant_centralized_diagonal_L.png][png]], [[./figs/plant_centralized_diagonal_L.pdf][pdf]]) +[[file:figs/plant_centralized_diagonal_L.png]] + +All the diagonal elements are identical. +This will simplify the design of the controller as all the elements of the diagonal controller can be made identical. + +The off-diagonal terms of the controller are shown in Figure [[fig:plant_centralized_off_diagonal_L]]. + #+begin_src matlab :exports none freqs = logspace(1, 4, 1000); @@ -229,11 +604,11 @@ A lead is added around the crossover frequency which is set to be around 500Hz. hold on; for i = 1:5 for j = i+1:6 - plot(freqs, abs(squeeze(freqresp(Kl(i,i)*G(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); + plot(freqs, abs(squeeze(freqresp(Gl(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); end end set(gca,'ColorOrderIndex',1); - plot(freqs, abs(squeeze(freqresp(Kl(1,1)*G(1, 1), freqs, 'Hz')))); + plot(freqs, abs(squeeze(freqresp(Gl(1, 1), freqs, 'Hz')))); hold off; set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); @@ -242,11 +617,11 @@ A lead is added around the crossover frequency which is set to be around 500Hz. hold on; for i = 1:5 for j = i+1:6 - plot(freqs, 180/pi*angle(squeeze(freqresp(Kl(i, i)*G(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); + plot(freqs, 180/pi*angle(squeeze(freqresp(Gl(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); end end set(gca,'ColorOrderIndex',1); - plot(freqs, 180/pi*angle(squeeze(freqresp(Kl(1,1)*G(1, 1), freqs, 'Hz')))); + plot(freqs, 180/pi*angle(squeeze(freqresp(Gl(1, 1), freqs, 'Hz')))); hold off; set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); @@ -255,3 +630,744 @@ A lead is added around the crossover frequency which is set to be around 500Hz. linkaxes([ax1,ax2],'x'); #+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_centralized_off_diagonal_L.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_centralized_off_diagonal_L +#+caption: Off Diagonal Elements of the plant $\bm{J} \bm{G}$ ([[./figs/plant_centralized_off_diagonal_L.png][png]], [[./figs/plant_centralized_off_diagonal_L.pdf][pdf]]) +[[file:figs/plant_centralized_off_diagonal_L.png]] + +We can see that this *totally decouples the system at low frequency*. + +This was expected since: +\[ \bm{G}(\omega = 0) = \frac{\delta\bm{\mathcal{X}}}{\delta\bm{\tau}}(\omega = 0) = \bm{J}^{-1} \frac{\delta\bm{\mathcal{L}}}{\delta\bm{\tau}}(\omega = 0) = \bm{J}^{-1} \text{diag}(\mathcal{K}_1^{-1} \ \dots \ \mathcal{K}_6^{-1}) \] + +Thus $J \cdot G(\omega = 0) = J \cdot \frac{\delta\bm{\mathcal{X}}}{\delta\bm{\tau}}(\omega = 0)$ is a diagonal matrix containing the inverse of the joint's stiffness. + +*** Controller Design +The controller consists of: +- A pure integrator +- A lead around the crossover frequency to increase the phase margin +- A low pass filter with a cut-off frequency 3 times the crossover to increase the gain margin + +The obtained loop gains corresponding to the diagonal elements are shown in Figure [[fig:loop_gain_centralized_L]]. + +#+begin_src matlab + wc = 2*pi*30; + Kl = diag(1./diag(abs(freqresp(Gl, wc)))) * wc/s * 1/(1 + s/3/wc); +#+end_src + +#+begin_src matlab :exports none + freqs = logspace(1, 3, 1000); + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:6 + plot(freqs, abs(squeeze(freqresp(Kl(i, i)*Gl(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Loop Gain'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(Kl(i, i)*Gl(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/loop_gain_centralized_L.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:loop_gain_centralized_L +#+caption: Loop Gain of the diagonal elements ([[./figs/loop_gain_centralized_L.png][png]], [[./figs/loop_gain_centralized_L.pdf][pdf]]) +[[file:figs/loop_gain_centralized_L.png]] + +The controller $\bm{K} = \bm{K}_\mathcal{L} \bm{J}$ is computed. +#+begin_src matlab + K = Kl*stewart.kinematics.J; +#+end_src + +*** Simulation +We specify the reference path to follow. +#+begin_src matlab + t = linspace(0, 10, 1000); + + r = zeros(6, length(t)); + + r(1, :) = 5e-3*sin(2*pi*t); + + references = initializeReferences(stewart, 't', t, 'r', r); +#+end_src + +#+begin_src matlab + controller = initializeController('type', 'ref-track-X'); +#+end_src + +We run the simulation and we save the results. +#+begin_src matlab + sim('stewart_platform_model') + simout_L = simout; +#+end_src + +** Diagonal Control - Cartesian Frame +<<sec:diagonal_control_X>> +*** Control Architecture +A diagonal controller $\bm{K}_\mathcal{X}$ take the pose error $\bm{\epsilon}_\mathcal{X}$ and generate cartesian forces $\bm{\mathcal{F}}$ that are then converted to actuators forces using the Jacobian as shown in Figure e [[fig:centralized_reference_tracking_X]]. + +The final implemented controller is $\bm{K} = \bm{J}^{-T} \cdot \bm{K}_\mathcal{X}$. + +#+begin_src latex :file centralized_reference_tracking_X.pdf + \begin{tikzpicture} + % Blocs + \node[addb={+}{}{}{}{-}] (subr) at (0, 0) {}; + \node[block, right= of subr] (K) {$\bm{K}_{\mathcal{X}}$}; + \node[block, right= of K] (J) {$\bm{J}^{-T}$}; + \node[block, right= of J] (G) {$\bm{G}$}; + + % Connections and labels + \draw[<-] (subr.west)node[above left]{$\bm{r}_{\mathcal{X}}$} -- ++(-1, 0); + \draw[->] (subr.east) -- (K.west) node[above left]{$\bm{\epsilon}_{\mathcal{X}}$}; + \draw[->] (K.east) -- (J.west) node[above left]{$\bm{\mathcal{F}}$}; + \draw[->] (J.east) -- (G.west) node[above left]{$\bm{\tau}$}; + \draw[->] (G.east) node[above right]{$\bm{\mathcal{X}}$} -| ($(G.east)+(1, -1)$) -| (subr.south); + + \begin{scope}[on background layer] + \node[fit={(K.south west) (J.north east)}, fill=black!20!white, draw, dashed, inner sep=8pt] (Ktot) {}; + \node[above] at (Ktot.north) {$\bm{K}$}; + \end{scope} + \end{tikzpicture} +#+end_src + +#+name: fig:centralized_reference_tracking_X +#+caption: Controller in the cartesian frame +#+RESULTS: +[[file:figs/centralized_reference_tracking_X.png]] + +*** Plant Analysis +We now multiply the plant by the Jacobian matrix as shown in Figure [[fig:centralized_reference_tracking_X]] to obtain a more diagonal plant. + +#+begin_src matlab + Gx = G*inv(stewart.kinematics.J'); + Gx.InputName = {'Fx', 'Fy', 'Fz', 'Mx', 'My', 'Mz'}; +#+end_src + +#+begin_src matlab :exports none + freqs = logspace(1, 4, 1000); + + labels = {'$D_x/\mathcal{F}_x$', '$D_y/\mathcal{F}_y$', '$D_z/\mathcal{F}_z$', '$R_x/\mathcal{M}_x$', '$R_y/\mathcal{M}_y$', '$R_z/\mathcal{M}_z$'}; + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:6 + plot(freqs, abs(squeeze(freqresp(Gx(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(Gx(i, i), freqs, 'Hz'))), 'DisplayName', labels{i}); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + legend(); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_centralized_diagonal_X.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_centralized_diagonal_X +#+caption: Diagonal Elements of the plant $\bm{G} \bm{J}^{-T}$ ([[./figs/plant_centralized_diagonal_X.png][png]], [[./figs/plant_centralized_diagonal_X.pdf][pdf]]) +[[file:figs/plant_centralized_diagonal_X.png]] + +The diagonal terms are not the same. +The resonances of the system are "decoupled". +For instance, the vertical resonance of the system is only present on the diagonal term corresponding to $D_z/\mathcal{F}_z$. + +#+begin_src matlab :exports none + freqs = logspace(1, 4, 1000); + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:5 + for j = i+1:6 + plot(freqs, abs(squeeze(freqresp(Gx(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); + end + end + set(gca,'ColorOrderIndex',1); + plot(freqs, abs(squeeze(freqresp(Gx(1, 1), freqs, 'Hz')))); + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:5 + for j = i+1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(Gx(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); + end + end + set(gca,'ColorOrderIndex',1); + plot(freqs, 180/pi*angle(squeeze(freqresp(Gx(1, 1), freqs, 'Hz')))); + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_centralized_off_diagonal_X.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_centralized_off_diagonal_X +#+caption: Off Diagonal Elements of the plant $\bm{G} \bm{J}^{-T}$ ([[./figs/plant_centralized_off_diagonal_X.png][png]], [[./figs/plant_centralized_off_diagonal_X.pdf][pdf]]) +[[file:figs/plant_centralized_off_diagonal_X.png]] + +Here the system is almost decoupled at all frequencies except for the transfer functions $\frac{R_y}{\mathcal{F}_x}$ and $\frac{R_x}{\mathcal{F}_y}$. + +This is due to the fact that the compliance matrix of the Stewart platform is not diagonal. +#+begin_src matlab :exports results :results value table replace :tangle no + inv(stewart.kinematics.K) +#+end_src + +#+RESULTS: +| 4.75e-08 | -1.9751e-24 | 7.3536e-25 | 5.915e-23 | 3.2093e-07 | 5.8696e-24 | +| -7.1302e-25 | 4.75e-08 | 2.8866e-25 | -3.2093e-07 | -5.38e-24 | -3.2725e-23 | +| 7.9012e-26 | -6.3991e-25 | 2.099e-08 | 1.9073e-23 | 5.3384e-25 | -6.4867e-40 | +| 1.3724e-23 | -3.2093e-07 | 1.2799e-23 | 5.1863e-06 | 4.9412e-22 | -3.8269e-24 | +| 3.2093e-07 | 7.6013e-24 | 1.2239e-23 | 6.8886e-22 | 5.1863e-06 | -2.6025e-22 | +| 7.337e-24 | -3.2395e-23 | -1.571e-39 | 9.927e-23 | -3.2531e-22 | 1.7073e-06 | + +One way to have this compliance matrix diagonal (and thus having a decoupled plant at DC) is to use a *cubic architecture* with the center of the cube's coincident with frame $\{A\}$. + +This control architecture can also give a dynamically decoupled plant if the Center of mass of the payload is also coincident with frame $\{A\}$. + +*** Controller Design +The controller consists of: +- A pure integrator +- A lead around the crossover frequency to increase the phase margin +- A low pass filter with a cut-off frequency 3 times the crossover to increase the gain margin + +The obtained loop gains corresponding to the diagonal elements are shown in Figure [[fig:loop_gain_centralized_X]]. + +#+begin_src matlab + wc = 2*pi*30; + Kx = diag(1./diag(abs(freqresp(Gx, wc)))) * wc/s * 1/(1 + s/3/wc); +#+end_src + +#+begin_src matlab :exports none + freqs = logspace(1, 3, 1000); + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:6 + plot(freqs, abs(squeeze(freqresp(Kx(i,i)*Gx(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Loop Gain'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(Kx(i,i)*Gx(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/loop_gain_centralized_X.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:loop_gain_centralized_X +#+caption: Loop Gain of the diagonal elements ([[./figs/loop_gain_centralized_X.png][png]], [[./figs/loop_gain_centralized_X.pdf][pdf]]) +[[file:figs/loop_gain_centralized_X.png]] + +The controller $\bm{K} = \bm{J}^{-T} \bm{K}_\mathcal{X}$ is computed. +#+begin_src matlab + K = inv(stewart.kinematics.J')*Kx; +#+end_src + +*** Simulation +We specify the reference path to follow. +#+begin_src matlab + t = linspace(0, 10, 1000); + + r = zeros(6, length(t)); + + r(1, :) = 5e-3*sin(2*pi*t); + + references = initializeReferences(stewart, 't', t, 'r', r); +#+end_src + +#+begin_src matlab + controller = initializeController('type', 'ref-track-X'); +#+end_src + +We run the simulation and we save the results. +#+begin_src matlab + sim('stewart_platform_model') + simout_X = simout; +#+end_src + +** Diagonal Control - Steady State Decoupling +<<sec:diagonal_control_SD>> +*** Control Architecture +The plant $\bm{G}$ is pre-multiply by $\bm{G}^{-1}(\omega = 0)$ such that the "shaped plant" $\bm{G}_0 = \bm{G} \bm{G}^{-1}(\omega = 0)$ is diagonal at low frequency. + +Then a diagonal controller $\bm{K}_0$ is designed. + +The control architecture is shown in Figure [[fig:centralized_reference_tracking_S]]. + +#+begin_src latex :file centralized_reference_tracking_S.pdf + \begin{tikzpicture} + % Blocs + \node[addb={+}{}{}{}{-}] (subr) at (0, 0) {}; + \node[block, right=0.8 of subr] (K) {$\bm{K}_{0}$}; + \node[block, right= 1 of K] (J) {$\bm{G}^{-1}(\omega=0)$}; + \node[block, right=1 of J] (G) {$\bm{G}$}; + + % Connections and labels + \draw[<-] (subr.west)node[above left]{$\bm{r}_{\mathcal{X}}$} -- ++(-1, 0); + \draw[->] (subr.east) -- (K.west) node[above left]{$\bm{\epsilon}_{\mathcal{X}}$}; + \draw[->] (K.east) -- (J.west); + \draw[->] (J.east) -- (G.west) node[above left]{$\bm{\tau}$}; + \draw[->] (G.east) node[above right]{$\bm{\mathcal{X}}$} -| ($(G.east)+(1, -1)$) -| (subr.south); + + \begin{scope}[on background layer] + \node[fit={(K.south west) (J.north east)}, fill=black!20!white, draw, dashed, inner sep=8pt] (Ktot) {}; + \node[above] at (Ktot.north) {$\bm{K}$}; + \end{scope} + \end{tikzpicture} +#+end_src + +#+name: fig:centralized_reference_tracking_S +#+caption: Static Decoupling of the Plant +#+RESULTS: +[[file:figs/centralized_reference_tracking_S.png]] + +*** Plant Analysis +The plant is pre-multiplied by $\bm{G}^{-1}(\omega = 0)$. +The diagonal elements of the shaped plant are shown in Figure [[fig:centralized_reference_tracking_SD]]. + +#+begin_src matlab + G0 = G*inv(freqresp(G, 0)); +#+end_src + +#+begin_src matlab :exports none + freqs = logspace(1, 4, 1000); + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:6 + plot(freqs, abs(squeeze(freqresp(G0(i, i), freqs, 'Hz')))); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(G0(i, i), freqs, 'Hz'))), 'DisplayName', ['$G_0(' num2str(i) ',' num2str(i) ')$']); + end + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + legend(); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_centralized_diagonal_SD.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_centralized_diagonal_SD +#+caption: Diagonal Elements of the plant $\bm{G} \bm{G}^{-1}(\omega = 0)$ ([[./figs/plant_centralized_diagonal_SD.png][png]], [[./figs/plant_centralized_diagonal_SD.pdf][pdf]]) +[[file:figs/plant_centralized_diagonal_SD.png]] + +#+begin_src matlab :exports none + freqs = logspace(1, 4, 1000); + + figure; + + ax1 = subplot(2, 1, 1); + hold on; + for i = 1:5 + for j = i+1:6 + plot(freqs, abs(squeeze(freqresp(G0(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); + end + end + set(gca,'ColorOrderIndex',1); + plot(freqs, abs(squeeze(freqresp(G0(1, 1), freqs, 'Hz')))); + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'log'); + ylabel('Amplitude [m/N]'); set(gca, 'XTickLabel',[]); + + ax2 = subplot(2, 1, 2); + hold on; + for i = 1:5 + for j = i+1:6 + plot(freqs, 180/pi*angle(squeeze(freqresp(G0(i, j), freqs, 'Hz'))), 'color', [0, 0, 0, 0.2]); + end + end + set(gca,'ColorOrderIndex',1); + plot(freqs, 180/pi*angle(squeeze(freqresp(G0(1, 1), freqs, 'Hz')))); + hold off; + set(gca, 'XScale', 'log'); set(gca, 'YScale', 'lin'); + ylabel('Phase [deg]'); xlabel('Frequency [Hz]'); + ylim([-180, 180]); + yticks([-180, -90, 0, 90, 180]); + + linkaxes([ax1,ax2],'x'); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/plant_centralized_off_diagonal_SD.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:plant_centralized_off_diagonal_SD +#+caption: Off Diagonal Elements of the plant $\bm{G} \bm{J}^{-T}$ ([[./figs/plant_centralized_off_diagonal_SD.png][png]], [[./figs/plant_centralized_off_diagonal_SD.pdf][pdf]]) +[[file:figs/plant_centralized_off_diagonal_SD.png]] + +*** Controller Design +We have that: +\[ \bm{G}^{-1}(\omega = 0) = \left(\frac{\delta\bm{\mathcal{X}}}{\delta\bm{\tau}}(\omega = 0)\right)^{-1} = \left( \bm{J}^{-1} \frac{\delta\bm{\mathcal{L}}}{\delta\bm{\tau}}(\omega = 0) \right)^{-1} = \text{diag}(\mathcal{K}_1^{-1} \ \dots \ \mathcal{K}_6^{-1}) \bm{J} \] + +And because: +- all the leg stiffness are equal +- the controller equal to a $\bm{K}_0(s) = k(s) \bm{I}_6$ +We have that $\bm{K}_0(s)$ commutes with $\bm{G}^{-1}(\omega = 0)$ and thus the overall controller $\bm{K}$ is the same as the one obtain in section [[sec:diagonal_control_L]]. + +** Comparison +*** Obtained MIMO Controllers +#+begin_src matlab :exports none + figure; + bode(inv(stewart.kinematics.J')*Kx, Kl*stewart.kinematics.J) +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/centralized_control_comp_K.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:centralized_control_comp_K +#+caption: Comparison of the MIMO controller $\bm{K}$ for both centralized architectures ([[./figs/centralized_control_comp_K.png][png]], [[./figs/centralized_control_comp_K.pdf][pdf]]) +[[file:figs/centralized_control_comp_K.png]] + +*** Simulation Results +The position error $\bm{\epsilon}_\mathcal{X}$ for both centralized architecture are shown in Figure [[fig:centralized_control_comp_Ex]]. +The corresponding leg's length errors $\bm{\epsilon}_\mathcal{L}$ are shown in Figure [[fig:centralized_control_comp_El]]. + +Based on Figure [[fig:centralized_control_comp_Ex]], we can see that: +- There is some tracking error $\epsilon_x$ +- The errors $\epsilon_y$, $\epsilon_{R_x}$ and $\epsilon_{R_z}$ are quite negligible +- There is some error in the vertical position $\epsilon_z$. + The frequency of the error $\epsilon_z$ is twice the frequency of the reference path $r_x$. +- There is some error $\epsilon_{R_y}$. + This error is much lower when using the diagonal control in the frame of the leg instead of the cartesian frame. + +#+begin_src matlab :exports none + figure; + subplot(2, 3, 1); + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.r.Data(1, 1, :))-simout_L.x.Xr.Data(:, 1)) + plot(simout_X.r.r.Time, squeeze(simout_X.r.r.Data(1, 1, :))-simout_X.x.Xr.Data(:, 1)) + hold off; + xlabel('Time [s]'); + ylabel('Dx [m]'); + + subplot(2, 3, 2); + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.r.Data(2, 1, :))-simout_L.x.Xr.Data(:, 2)) + plot(simout_X.r.r.Time, squeeze(simout_X.r.r.Data(2, 1, :))-simout_X.x.Xr.Data(:, 2)) + hold off; + xlabel('Time [s]'); + ylabel('Dy [m]'); + + subplot(2, 3, 3); + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.r.Data(3, 1, :))-simout_L.x.Xr.Data(:, 3)) + plot(simout_X.r.r.Time, squeeze(simout_X.r.r.Data(3, 1, :))-simout_X.x.Xr.Data(:, 3)) + hold off; + xlabel('Time [s]'); + ylabel('Dz [m]'); + + subplot(2, 3, 4); + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.r.Data(4, 1, :))-simout_L.x.Xr.Data(:, 4)) + plot(simout_X.r.r.Time, squeeze(simout_X.r.r.Data(4, 1, :))-simout_X.x.Xr.Data(:, 4)) + hold off; + xlabel('Time [s]'); + ylabel('Rx [rad]'); + + subplot(2, 3, 5); + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.r.Data(5, 1, :))-simout_L.x.Xr.Data(:, 5)) + plot(simout_X.r.r.Time, squeeze(simout_X.r.r.Data(5, 1, :))-simout_X.x.Xr.Data(:, 5)) + hold off; + xlabel('Time [s]'); + ylabel('Ry [rad]'); + + subplot(2, 3, 6); + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.r.Data(6, 1, :))-simout_L.x.Xr.Data(:, 6), 'DisplayName', '$K_\mathcal{L}$') + plot(simout_X.r.r.Time, squeeze(simout_X.r.r.Data(6, 1, :))-simout_X.x.Xr.Data(:, 6), 'DisplayName', '$K_\mathcal{X}$') + hold off; + xlabel('Time [s]'); + ylabel('Rz [rad]'); + legend(); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/centralized_control_comp_Ex.pdf" :var figsize="full-tall" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:centralized_control_comp_Ex +#+caption: Comparison of the position error $\bm{\epsilon}_\mathcal{X}$ for both centralized controllers ([[./figs/centralized_control_comp_Ex.png][png]], [[./figs/centralized_control_comp_Ex.pdf][pdf]]) +[[file:figs/centralized_control_comp_Ex.png]] + +#+begin_src matlab :exports none + figure; + hold on; + plot(simout_L.r.r.Time, squeeze(simout_L.r.rL.Data(6, 1, :))-simout_L.y.dLm.Data(:, 6), 'DisplayName', '$K_\mathcal{L}$') + plot(simout_X.r.r.Time, squeeze(simout_X.r.rL.Data(6, 1, :))-simout_X.y.dLm.Data(:, 6), 'DisplayName', '$K_\mathcal{X}$') + for i = 2:6 + set(gca,'ColorOrderIndex',1); + plot(simout_L.r.r.Time, squeeze(simout_L.r.rL.Data(i, 1, :))-simout_L.y.dLm.Data(:, i), 'HandleVisibility', 'off') + plot(simout_X.r.r.Time, squeeze(simout_X.r.rL.Data(i, 1, :))-simout_X.y.dLm.Data(:, i), 'HandleVisibility', 'off') + end + hold off; + xlabel('Time [s]'); + ylabel('$\epsilon_\mathcal{L}$ [m]'); + legend(); +#+end_src + +#+header: :tangle no :exports results :results none :noweb yes +#+begin_src matlab :var filepath="figs/centralized_control_comp_El.pdf" :var figsize="wide-normal" :post pdf2svg(file=*this*, ext="png") +<<plt-matlab>> +#+end_src + +#+name: fig:centralized_control_comp_El +#+caption: Comparison of the leg's length error $\bm{\epsilon}_\mathcal{L}$ for both centralized controllers ([[./figs/centralized_control_comp_El.png][png]], [[./figs/centralized_control_comp_El.pdf][pdf]]) +[[file:figs/centralized_control_comp_El.png]] + +** Conclusion +Both control architecture gives similar results even tough the control in the Leg's frame gives slightly better results. + +The main differences between the control architectures used in sections [[sec:diagonal_control_L]] and [[sec:diagonal_control_X]] are summarized in Table [[tab:centralized_control_comp]]. + +#+name: tab:centralized_control_comp +#+caption: Comparison of the two centralized control architectures +| | *Leg's Frame* | *Cartesian Frame* | *Static Decoupling* | +|-----------------------------+-----------------------------------+---------------------------------------+--------------------------------| +| *Plant Meaning* | $\delta\mathcal{L}_i/\tau_i$ | $\delta\mathcal{X}_i/\mathcal{F}_i$ | No physical meaning | +| *Obtained Decoupling* | Decoupled at DC | Dynamical decoupling except few terms | Decoupled at DC | +| *Diagonal Elements* | Identical with all the Resonances | Different, resonances are cancel out | No Alternating poles and zeros | +| *Mechanical Architecture* | Architecture Independent | Better with Cubic Architecture | | +| *Robustness to Uncertainty* | Good (only depends on $J$) | Good (only depends on $J$) | Bad (depends on the mass) | + +These decoupling methods only uses the Jacobian matrix which only depends on the Stewart platform geometry. +Thus, this method should be quite robust against parameter variation (e.g. the payload mass). + +* Hybrid Control Architecture - HAC-LAC with relative DVF +<<sec:hybrid>> +** Matlab Init :noexport: +#+begin_src matlab :tangle no :exports none :results silent :noweb yes :var current_dir=(file-name-directory buffer-file-name) + <<matlab-dir>> +#+end_src + +#+begin_src matlab :exports none :results silent :noweb yes + <<matlab-init>> +#+end_src + +#+begin_src matlab + simulinkproject('../'); +#+end_src + +** Control Schematic + +#+begin_src latex :file hybrid_reference_tracking.pdf + \begin{tikzpicture} + \node[block={3.0cm}{3.0cm}] (G) {$G$}; + + % Input and outputs coordinates + \coordinate[] (outputX) at ($(G.south east)!0.25!(G.north east)$); + \coordinate[] (outputL) at ($(G.south east)!0.75!(G.north east)$); + + \draw[->] (outputX) -- ++(1.8, 0) node[above left]{$\bm{\mathcal{X}}$}; + \draw[->] (outputL) -- ++(1.8, 0) node[above left]{$\bm{\mathcal{L}}$}; + + % Blocs + \node[addb, left= of G] (addF) {}; + \node[block, left=1.2 of addF] (Kx) {$\bm{K}_\mathcal{X}$}; + \node[addb={+}{}{}{}{-}, left= of Kx] (subx) {}; + + \node[block, above= of addF] (Kl) {$\bm{K}_\mathcal{L}$}; + \node[addb={+}{}{}{-}{}, above= of Kl] (subl) {}; + + \node[block, align=center, left= of subl] (invK) {Inverse\\Kinematics}; + + % Connections and labels + \draw[<-] (subx.west)node[above left]{$\bm{r}_{\mathcal{X}}$} -- ++(-1.2, 0); + \draw[->] ($(subx.west) + (-0.8, 0)$)node[branch]{} |- (invK.west); + \draw[->] (invK.east) -- (subl.west) node[above left]{$\bm{\epsilon}_\mathcal{L}$}; + \draw[->] (subl.south) -- (Kl.north); + \draw[->] (Kl.south) -- (addF.north); + + \draw[->] (subx.east) -- (Kx.west) node[above left]{$\bm{\epsilon}_\mathcal{X}$}; + \draw[->] (Kx.east) node[above right]{$\bm{\tau}_\mathcal{X}$} -- (addF.west); + \draw[->] (addF.east) -- (G.west) node[above left]{$\bm{\tau}$}; + + \draw[->] ($(outputL.east) + (0.4, 0)$)node[branch](L){} |- (subl.east); + \draw[->] ($(outputX.east) + (1.2, 0)$)node[branch]{} -- ++(0, -1.6) -| (subx.south); + + \begin{scope}[on background layer] + \node[fit={(G.south-|Kl.west) (L|-subl.north)}, fill=black!20!white, draw, dashed, inner sep=8pt] (Ktot) {}; + \end{scope} + \end{tikzpicture} +#+end_src + +#+name: fig:hybrid_reference_tracking +#+caption: Centralized Controller +#+RESULTS: +[[file:figs/hybrid_reference_tracking.png]] + + + +* Position Error computation +<<sec:compute_pose_error>> +Let's denote: +- $\{W\}$ the initial fixed frame (base in which the measurement is done) +- $\{R\}$ the reference frame corresponding to the wanted pose of the sample +- $\{M\}$ the frame corresponding to the measured pose of the sample + +We have then computed: +- ${}^W\bm{T}_R$ which corresponds to the wanted pose of the sample with respect to the granite +- ${}^W\bm{T}_M$ which corresponds to the measured pose of the sample with respect to the granite + +Reference Position with respect to fixed frame {W}: ${}^WT_R$ +#+begin_src matlab + Dx = 0; + Dy = 0; + Dz = 0.1; + Rx = pi; + Ry = 0; + Rz = 0; + + WTr = zeros(4,4); + + R = [cos(Rz) -sin(Rz) 0; + sin(Rz) cos(Rz) 0; + 0 0 1] * ... + [cos(Ry) 0 sin(Ry); + 0 1 0; + -sin(Ry) 0 cos(Ry)] * ... + [1 0 0; + 0 cos(Rx) -sin(Rx); + 0 sin(Rx) cos(Rx)]; + + + WTr(1:3, 1:3) = R; + WTr(1:4, 4) = [Dx ; Dy ; Dz; 1]; +#+end_src + +Measured Position with respect to fixed frame {W}: ${}^WT_M$ +#+begin_src matlab + Dx = 0; + Dy = 0; + Dz = 0; + Rx = pi; + Ry = 0; + Rz = 0; + + WTm = zeros(4,4); + + R = [cos(Rz) -sin(Rz) 0; + sin(Rz) cos(Rz) 0; + 0 0 1] * ... + [cos(Ry) 0 sin(Ry); + 0 1 0; + -sin(Ry) 0 cos(Ry)] * ... + [1 0 0; + 0 cos(Rx) -sin(Rx); + 0 sin(Rx) cos(Rx)]; + + + WTm(1:3, 1:3) = R; + WTm(1:4, 4) = [Dx ; Dy ; Dz; 1]; +#+end_src + +We would like to compute ${}^M\bm{T}_R$ which corresponds to the wanted pose of the sample expressed in a frame attached to the top platform of the nano-hexapod (frame $\{M\}$). + +We have: +\begin{align} + {}^M\bm{T}_R &= {}^M\bm{T}_W \cdot {}^W\bm{T}_R \\ + &= {}^W{\bm{T}_M}^{-1} \cdot {}^W\bm{T}_R +\end{align} + +#+begin_src matlab + % Error with respect to the top platform + MTr = [WTm(1:3,1:3)', -WTm(1:3,1:3)'*WTm(1:3,4) ; 0 0 0 1]*WTr; + + T = MTr; + Edx = T(1, 4); + Edy = T(2, 4); + Edz = T(3, 4); + + % The angles obtained are u-v-w Euler angles (rotations in the moving frame) + Ery = atan2( T(1, 3), sqrt(T(1, 1)^2 + T(1, 2)^2)); + Erx = atan2(-T(2, 3)/cos(Ery), T(3, 3)/cos(Ery)); + Erz = atan2(-T(1, 2)/cos(Ery), T(1, 1)/cos(Ery)); + + [Edx, Edy, Edz, Erx, Ery, Erz] +#+end_src