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Comparison theory for general motions of dynamical systems with applications to discrete event systems

机译：动力学系统一般运动的比较理论及其在离散事件系统中的应用

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A comparison theory is developed for the qualitative analysis of general dynamical systems, making use of stability preserving mapping. The qualitative aspects addressed pertain to Lyapunov and Lagrange stability. The theory is general enough to include as special cases most of the existing deterministic results for dynamical systems described on finite- and infinite-dimensional spaces. In addition, the results are applicable to contemporary systems, such as discrete-event systems.

机译：发展了一种比较理论，利用稳定性保持映射对一般动力系统进行定性分析。所涉及的定性方面涉及Lyapunov和Lagrange稳定性。该理论足够通用，可以作为特殊情况包括在有限维和无限维空间上描述的动力学系统的大多数现有确定性结果。另外，结果适用于当代系统，例如离散事件系统。

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《》|1992年|P.304-307|共4页
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Michel; A.N.; Wang; K.;
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中图分类无线电电子学、电信技术;
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入库时间 2022-08-26 13:58:37

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Comparison theory for general motions of dynamical systems with applications to discrete event systems

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