Titlebook: Dynamics of Controlled Mechanical Systems with Delayed Feedback; Haiyan Hu,Zaihua Wang Book 2002 Springer-Verlag Berlin Heidelberg 2002 Ch

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organism

conjunctivitis

Yanjie Luo,Lin Li,Xiaohua Wu,Xiaohui Taoablish the mathematical model for controlled mechanical systems with time delays from the principles of mechanics and the theory of control. However, this is not always the case. For a great number of practical systems, it is necessary to establish the model on the basis of experimental data. For in

Valves

Yanjie Luo,Lin Li,Xiaohua Wu,Xiaohui Taoary conditions have been available for the stability analysis when the time delays are given. See, for example, (Stépán 1989), (Qin et al. 1989) and (Hassard 1997). As presented in Section 2.2, however, these conditions do not show any explicit relationship among the system parameters that the engin

執(zhí)拗

Bingqing Ren,Peng Yang,Meng Yi,Dongmei Yang system parameters, and so on. It is very natural, hence, to study the dynamic systems governed by differential equations involving a number of uncertain parameters. In practice, a dynamic system should be robust stable. The problem of . of linear dynamic systems can be roughly stated as follows. Gi

陳舊

陳舊

ARM

沖突

兇殘

Bingqing Ren,Peng Yang,Meng Yi,Dongmei YangThe study on nonlinear delayed dynamic systems is a tough problem. Only a few theoretical results have been available for those that can model engineering systems. Among the available results, the existence and determination of periodic motions of nonlinear delayed dynamic systems have drawn great attention.