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Originally posted by electricpete:
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For shaft vibration precession, I rely solely with the filtered orbit trigger dot. Is their any chance that the direct orbit is different?
The precession is well defined for any single frequency (different frequencies may have opposite progression).
I don't think the precession of a direct / unfiltered orbit with multiple frequencies is well defined although you might look at it and have an intuitive feel for what you think it is. If the other frequencies have magnitudes much less than 1x then I think your intuition would be to describe the overall orbit precession the same as the 1x filtered precession. If on the other hand you have something like a figure 8 then I don't think there is any well defined precession for the overall orbit by math or by intuition.
In a GE/BN convention the Keyphasor dot is preceeded by a blank area and thus the visual interval seen as blank-bright defines precession. Admittedly this can be difficult to see, especially in an orbit generated by Excel. A GE/BN training tool is the Full spectrum simulator and I've attached a case where the 1X forward and 2X reverse are about equal in amplitude and the 2X forward and 1X reverse are non-existent ("zero").
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If on the other hand you have something like a figure 8 then I don't think there is any well defined precession for the overall orbit by math or by intuition.
In response to what Pete has stated about a figure-8 orbit, I'll add such an orbit in a separate post. Note the relative amplitudes of both the forward and reverse components of the 1X and 2X components to generate this orbit. Precession of a direct orbit can be visualized, at least by the blank-bright convention.
Visualizing all these things is highly dependent on just how "busy" a real orbit is. In ADRE or System 1, depending on plot configuration 8 revolutions are shown. The option does exist to show 1, 2, 3 or n revolutions in which case the apparent precession can often be more readily seen.