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- +
Figure 1: Picture of the APA300ML
-Consider a schematic of the Amplified Piezoelectric Actuator in Figure 2. +Consider a schematic of the Amplified Piezoelectric Actuator in Figure 2.
-
Figure 2: Amplified Piezoelectric Actuator Schematic
@@ -124,11 +129,11 @@ We wish here to experimental measure \(g_a\) and \(g_s\).-The block-diagram model of the piezoelectric actuator is then as shown in Figure 3. +The block-diagram model of the piezoelectric actuator is then as shown in Figure 3.
-
Figure 3: Model of the APA with Simscape/Simulink
@@ -136,22 +141,22 @@ The block-diagram model of the piezoelectric actuator is then as shown in Figure
Figure 4: Received APA
Figure 5: Measurement Setup
@@ -159,8 +164,8 @@ The block-diagram model of the piezoelectric actuator is then as shown in FigureHeight (Z) measurements: @@ -202,7 +207,7 @@ pos = [[-L/2
APA Number | +Sensor Stack | +Actuator Stacks | +
---|---|---|
1 | +5.10 | +10.03 | +
2 | +4.99 | +9.85 | +
3 | +1.72 | +5.18 | +
4 | +4.94 | +9.82 | +
5 | +4.90 | +9.66 | +
6 | +4.99 | +9.91 | +
7 | +4.85 | +9.85 | +
+There is clearly a problem with APA300ML number 3 +
+ +load('meas_stiff_apa_1_x.mat', 't', 'F', 'd'); ++
figure;
+plot(t, F)
+
+%% Automatic Zero of the force +F = F - mean(F(t > 0.1 & t < 0.3)); + +%% Start measurement at t = 0.2 s +d = d(t > 0.2); +F = F(t > 0.2); +t = t(t > 0.2); t = t - t(1); ++
i_l_start = find(F > 0.3, 1, 'first'); +[~, i_l_stop] = max(F); ++
F_l = F(i_l_start:i_l_stop); +d_l = d(i_l_start:i_l_stop); ++
fit_l = polyfit(F_l, d_l, 1); + +% %% Reset displacement based on fit +% d = d - fit_l(2); +% fit_s(2) = fit_s(2) - fit_l(2); +% fit_l(2) = 0; + +% %% Estimated Stroke +% F_max = fit_s(2)/(fit_l(1) - fit_s(1)); +% d_max = fit_l(1)*F_max; ++
h^2/fit_l(1) ++
figure; +hold on; +plot(F,d,'k') +plot(F_l, d_l) +plot(F_l, F_l*fit_l(1) + fit_l(2), '--') ++
Here are the documentation of the equipment used for this test bench:
@@ -270,21 +433,21 @@ Here are the documentation of the equipment used for this test bench:-
Figure 6: Schematic of the Test Bench
+Figure 7: Schematic of the Test Bench
Using the PD200 amplifier, output a voltage: \[ V_a = 65 + 85 \sin(2\pi \cdot t) \] @@ -311,9 +474,9 @@ Conclude on the obtained stroke.
Add some (known) weight \(\delta m g\) on the suspended mass and measure the deflection \(\delta d\). This can be tested when the piezoelectric stacks are open-circuit. @@ -332,9 +495,9 @@ Then the obtained stiffness is:
Supply a quasi static sinusoidal excitation \(V_a\) at different voltages.
@@ -352,17 +515,17 @@ Then, \(d\) is plotted as a function of \(V_a\) for all the amplitudes. --
Figure 7: Expected Hysteresis (poel10_explor_activ_hard_mount_vibrat)
+Figure 8: Expected Hysteresis (poel10_explor_activ_hard_mount_vibrat)
Using the measurement test-bench, it is rather easy the determine the static gain between the applied voltage \(V_a\) to the induced displacement \(d\). Use a quasi static (1Hz) excitation signal \(V_a\) on the piezoelectric stack and measure the vertical displacement \(d\). @@ -388,9 +551,9 @@ From the two gains, it is then easy to determine \(g_a\):
From a quasi static excitation of the piezoelectric stack, measure the gain from \(V_a\) to \(V_s\):
@@ -428,18 +591,18 @@ This external force can be some weight added, or a piezo in parallel.Measure the capacitance of the 3 stacks individually using a precise multi-meter.
Perform a system identification from \(V_a\) to the measured displacement \(d\) by the interferometer and by the encoder, and to the generated voltage \(V_s\).
@@ -454,9 +617,9 @@ This can also be performed with and without the encoder fixed to the APA.Compare all the obtained parameters for all the test APA.
@@ -464,8 +627,8 @@ Compare all the obtained parameters for all the test APA.Created: 2021-03-01 lun. 09:17
+Created: 2021-03-15 lun. 11:35