From cyclotron motion to a stabilized rotator
It has been established that from the key circumstance that determines the possibility of generalizing cyclotron motion to mechanics, which consists in the fact that the Lagrangian of an electron is twice its kinetic energy, which, as applied to a mechanical device rotator, should be interpreted as the equality of kinetic and potential energies, it necessarily follows that the composition of a stabilized The rotator must include elements that are able to store both of these types of energy, namely, a load and a spring. The natural frequency of rotation of a stabilized rotator is strictly fixed (it does not depend on either the moment of inertia or the moment of momentum) and remarkably coincides with the natural frequency of oscillations of a pendulum with identical parameters. When the angular momentum changes, the radius and tangential velocity change (the rotation frequency does not change and is equal to its own).