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AD2S1205 датащи(PDF) 19 Page - Analog Devices |
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AD2S1205 датащи(HTML) 19 Page - Analog Devices |
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19 / 21 page ![]() AD2S1205 Rev. A | Page 18 of 20 The step response to a 10° input step is shown in Figure 14. Because the error calculation (see Equation 2) is nonlinear for large values of θ − ϕ, the response time for such large (90° to 180°) step changes in position typically takes three times as long as the response to a small (<20°) step change in position. In response to a step change in velocity, the AD2S1205 exhibits the same response characteristics as it does for a step change in position. 1 5 0 –40 –35 –30 –25 –20 –15 –10 –5 –45 10 100 10k 1k FREQUENCY (Hz) 100k Figure 12. RDC System Magnitude Response 1 0 –20 –180 –160 –140 –120 –100 –80 –60 –40 –200 10 100 10k 1k FREQUENCY (Hz) 100k Figure 13. RDC System Phase Response 0 20 18 2 4 6 8 10 12 14 16 0 12 4 3 TIME (ms) 5 Figure 14. RDC Small Step Response SOURCES OF ERROR Acceleration A tracking converter employing a Type II servo loop does not have a lag in velocity. There is, however, an error associated with acceleration. This error can be quantified using the acceleration constant (Ka) of the converter. Error Tracking on Accelerati Input K a = (25) Conversely, a K on Accelerati Input Error Tracking = (26) Figure 15 shows tracking error vs. acceleration for the AD2S1205. The units of the numerator and denominator must be consistent. The maximum acceleration of the AD2S1205 is defined as the acceleration that creates an output position error of 5° (that is, when LOT is indicated). The maximum acceleration can be calculated as 2 2 rps 000 , 103 ) /rev ( 360 5 ) (sec ≅ ° ° × = − a K on Accelerati Maximum (27) 0 10 9 1 2 3 4 5 6 7 8 0 40k 80k 160k 120k ACCELERATION (rps2) 200k Figure 15. Tracking Error vs. Acceleration |
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