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Stability analysis and synthesis of stabilizing controls for a class of nonlinear mechanical systems

机译:一类非线性机械系统稳定性分析及其稳定控制

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摘要

This paper is concerned with the problems of stability and stabilization for a class of nonlinear mechanical systems. It is assumed that considered systems are under the action of linear gyroscopic forces, nonlinear homogeneous positional forces and nonlinear homogeneous dissipative forces of positional-viscous friction. An approach to strict Lyapunov functions construction for such systems is proposed. With the aid of these functions, sufficient conditions of the asymptotic stability and estimates of the convergence rate of solutions are found. Moreover, systems with delay in the positional forces are studied, and new delay-independent stability conditions are derived. The obtained results are used for developing new approaches to the synthesis of stabilizing controls with delay in feedback law.
机译:本文涉及一类非线性机械系统的稳定性和稳定性问题。 假设考虑系统是线性陀螺力的作用,非线性均匀位置力和位置粘性摩擦的非线性均匀耗散力。 提出了一种对这种系统进行严格的Lyapunov功能建设的方法。 借助这些功能,发现了渐近稳定性的充分条件和溶液会聚速率的估计。 此外,研究了具有位置力延迟的系统,并且推导出新的延迟无关的稳定性条件。 所得结果用于开发新方法,以合成稳定对照的稳定控制延迟。

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