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Space Grant Consortium - University of Wisconsin - Green Bay

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Figure 1 - A calibration equation for the LVDT<br />

A calibration equation was produced by moving the robot in one-tenth <strong>of</strong> an inch increments and<br />

taking individual measurements from the LVDT. Figure 1 shows that the voltage reading <strong>of</strong> the<br />

LVDT and the linear displacement is linear, with R 2 = 1, affirming the quality <strong>of</strong> the linear fit.<br />

A MATLAB script imported the voltage data, converted it to position data using the calibration<br />

equation, di fferentiated t he pos ition da ta w ith r espect t o t ime, a nd ge nerated pl ots <strong>of</strong> velocity<br />

versus time.<br />

Results<br />

Distance (inches)<br />

LVDT Calibration<br />

1.5<br />

1<br />

0.5<br />

0<br />

-8 -6 -4 -2 0 2 4<br />

Voltage (volts)<br />

Linear (9-Jul)<br />

y = -0.1014x + 0.2466<br />

R² = 1<br />

Data w as collected f or a n ormal x -axis movement <strong>of</strong> one i nch. F igure 2 s hows t he up r amp,<br />

stabilization, and down ramp <strong>of</strong> a robotic move in the x direction.<br />

9-Jul<br />

Figure 2 - Ramp from 0 to 50 IPM and back to 0, X Axis, one inch move<br />

3

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