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This monograph deals with the controlled/non-controlled nonlinear systems of differential equations. Mathematical apparatus is developed to construct stationary conditions and to carry out studies on the behaviour of integral curves in the neighbourhood of such conditions. Considerable coverage is given to existence and methods of finding periodic orbits and almost-periodic solutions, as well as to the description of the class of ergodic recurrent motions. There is further treatment of the perturbation method and the theory of time-independent and periodic perturbations in particular. The theory developed here is applied to the construction and investigation of the neighbourhood of time-independent conditions for nonlinear systems of automatic control, and the control of the charged particle beam in the magnetic field. Some other specific problems are also solved such as after effect systems and orbit quantization.
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This monograph deals with the controlled/non-controlled nonlinear systems of differential equations. Mathematical apparatus is developed to construct stationary conditions and to carry out studies on the behaviour of integral curves in the neighbourhood of such conditions. Considerable coverage is given to existence and methods of finding periodic orbits and almost-periodic solutions, as well as to the description of the class of ergodic recurrent motions. There is further treatment of the perturbation method and the theory of time-independent and periodic perturbations in particular. The theory developed here is applied to the construction and investigation of the neighbourhood of time-independent conditions for nonlinear systems of automatic control, and the control of the charged particle beam in the magnetic field. Some other specific problems are also solved such as after effect systems and orbit quantization.