Abstract:
The method of quasiharmonic linearization which recognizes higher harmonics is extended in assumed solution to the nonlinear differential equation which describes a phase automatic system (PAS). A set of stationary equations is obtained which characterize asynchronous PAS modes (rotational motions). Stability of the assumed polyharmonic solution is checked. For illustration, computation of dynamic responses is given for a second order nonlinear system where existence of one, two, and three harmonics in the assumed solution is recognized.