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In classical mechanics, is the angular frequency of a rotating object, planetary system etc. the same as viewed from any inertial reference frame?
The discussion revolves around the nature of angular frequency in classical mechanics, specifically whether it is absolute or varies depending on the inertial reference frame from which it is observed. The scope includes theoretical considerations and conceptual clarifications regarding reference frames and angular motion.
Participants express differing views on the conditions under which angular frequency can be considered absolute or frame-dependent, indicating that the discussion remains unresolved with multiple competing perspectives.
The discussion highlights the importance of the center of rotation and the choice of reference frame, which may influence the interpretation of angular frequency. There are unresolved aspects regarding the implications of these factors on angular frequency calculations.
0xDEADBEEF said:The key to the answer is whether the centre of rotation is part of your reference frame. If two objects circle each other around their common centre of mass the angular frequency of this rotation is independent of the inertial reference frame. If, on the other hand, you consider rotations around the origin of your coordinate system (something that is usually done in conservation of angular momentum calculations) then the instantaneous angular frequency will depend on the inertial reference frame.