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Vincent Thacker
Vincent Thacker
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Rigid Body Rotations and Euler Rotation equationsEquations and Invarianceinvariance of quantitiesvectors in different reference frames

Consider two frames, one which is inertial and the other one rotating w.r.t. to the inertial frame. Say there is a rigid body having angular momentum which is same/invariant in both frames. How is it that if the angular momentum is the same in both frames at all times, theits time derivatives of the angular momentum (given by the Euler Rotation Equations) are different?

Rigid Body Rotations and Euler Rotation equations and Invariance of quantities in different reference frames

Consider two frames, one which is inertial and the other one rotating w.r.t. to the inertial frame. Say there is a rigid body having angular momentum which is same/invariant in both frames. How is it that if the angular momentum is the same in both frames at all times, the time derivatives of the angular momentum (given by Euler Rotation Equations) are different?

Euler Rotation Equations and invariance of vectors in different reference frames

Consider two frames, one which is inertial and the other one rotating w.r.t. to the inertial frame. Say there is a rigid body having angular momentum which is same/invariant in both frames. How is it that if the angular momentum is the same in both frames at all times, its time derivatives (given by the Euler Rotation Equations) are different?

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JAY YADAV
JAY YADAV
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Rigid Body Rotations and Euler Rotation equations and Invariance of quantities in different reference frames

Consider two frames, one which is inertial and the other one rotating w.r.t. to the inertial frame. Say there is a rigid body having angular momentum which is same/invariant in both frames. How is it that if the angular momentum is the same in both frames at all times, the time derivatives of the angular momentum (given by Euler Rotation Equations) are different?