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???
07/27/09 01:36
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#167916 - Could this be correct?
Responding to: ???'s previous message

Without experience in accelerometers, I deduce

A= k cos T + f(t)

where A is the device output, k some constant that involves g and device gain, T is the tilt angle, and f(t) is the "noise" produced by traveling/moving in an irregular surface.

I think that passing A throu a low pass filter with adecuate cutoff frecuency, you can get the tilt angle T, but with some delay, deppending of LPF.

Daniel

List of 24 messages in thread
TopicAuthorDate
Accelerometers as angle sensor, analog circuitry            01/01/70 00:00      
   Integrators ?            01/01/70 00:00      
      Seems to work with subtraction            01/01/70 00:00      
         There's no need to use two of them...            01/01/70 00:00      
   A bunch of baloney??            01/01/70 00:00      
      Shame it won't work.            01/01/70 00:00      
         You can compensate for centrifugal accelerations, but not...            01/01/70 00:00      
            How to use Accelerometers as angle sensors            01/01/70 00:00      
               Bloody hell, are you trying to solve this relativistically?            01/01/70 00:00      
                  The problem            01/01/70 00:00      
                     Could this be correct?            01/01/70 00:00      
                        Yes, if...            01/01/70 00:00      
                  Understood but the theird method...            01/01/70 00:00      
                     Upward and downward...            01/01/70 00:00      
                        Am I thinking in 2 Dimensions and you in 3D ?            01/01/70 00:00      
                           Centrifugal acceleration            01/01/70 00:00      
               What I wanted to tell...            01/01/70 00:00      
      Filter you guess then ?            01/01/70 00:00      
         It is a differential amplifier...            01/01/70 00:00      
            Schematics            01/01/70 00:00      
               Yes, but still looking funny...            01/01/70 00:00      
   Gyroscope            01/01/70 00:00      
      Gyro            01/01/70 00:00      
      Gyro ?            01/01/70 00:00      

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