Troubleshooting Accelerometers - Calibration Issues

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The discussion centers on the calibration of triaxial accelerometers, highlighting that different voltage readings occur based on the sensor's orientation, despite no actual acceleration. This raises concerns about the concept of acceleration, as the varying readings seem counterintuitive when the sensor is not accelerating but merely oriented differently. It is clarified that these readings are expected due to the influence of gravity, which the accelerometers measure in relation to their orientation. Once calibrated, the readings will indeed be orientation-specific, complicating applications with changing orientations. The equivalence principle indicates that distinguishing between acceleration and gravity can be fundamentally challenging in these scenarios.
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Our lab just got these fancy new accelerometers that I'm trying to figure out. They are triaxial, but are not yet calibrated. As I was looking into how to calibrate them, I realized that, for a given axis, I would get a different voltage reading depending on whether the axis was oriented vertically (positive down), horizontally, or vertically (positive up). This is in fact how they recommend calibrating them.

Here's my problem. Doesn't this go against the whole idea of acceleration?! In each case, the sensor is not accelerating, it is just oriented differently, so why am I reading different values for the acceleration.

Also, does this mean that once the sensors are calibrated, that all of the readings I get will be orientation specific? If so, who is that dealt with? I would have a constantly changing orientation and no way to find euler angles.

Thanks for any help that you can give.
 
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Are you accounting for gravity, and downward acceleration of 9.81 m/s^2?
 
Yes, each axis will give different readings depending on orientation, that is the whole purpose of a triaxial accelerometer. You can compute the 3D acceleration vector relative to the calibrated origin. If you only care about total magnitude of acceleration, then you can can to compute the length of the vector by sum of squares. total^2 = x^2 + y^2 + z^2
 
czechman45 said:
Here's my problem. Doesn't this go against the whole idea of acceleration?! In each case, the sensor is not accelerating, it is just oriented differently, so why am I reading different values for the acceleration.

Depending on your application, there may be fundamentally no solution to your problem. It's the equivalence principle that says acceleration and gravity are indistinguishable.
 
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