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Natural Stabilization of the Oscillation in the Coupled Periodical System

机译:耦合期间系统中的振荡自然稳定

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The problem of natural stabilization of a coupled periodical system is solved by determining couplings that ensure both existence and asymptotic stability of an oscillation. The developped approach consists in reducing the initial subsystems such that they comprise cycles, and simultaneously, in coupling the subsystems into the system that admits an symptotically stable periodic motion. The couplings are supposed to be smooth periodic in time functions.
机译:通过确定耦合的耦合来解决耦合期间系统的自然稳定问题,以确保振荡的存在和渐近稳定性。 显影方法包括减少初始子系统,使得它们包括循环,同时同时,在将子系统耦合到承认症状稳定的周期性运动中的系统中。 耦合应该在时间函数中平稳定期。

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