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A systems theory approach to the feedback stabilization of infinitesimal and finite-amplitude disturbances in plane Poiseuille flow

机译：一种系统理论方法，用于平面poiseuille流中无穷小和有限幅度扰动的反馈镇定

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Sanjay S. Joshi; Jason L. Speyer; John Kim;
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年度 1997
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1. A SYSTEMS THEORY APPROACH TO THE FEEDBACK STABILIZATION OF INFINITESIMAL AND FINITE-AMPLITUDE DISTURBANCES IN PLANE POISEUILLE FLOW [J] . Joshi SS., Kim J., Speyer JL. Journal of Fluid Mechanics . 1997,第0期

机译：平面Poiseuille流动中无穷小和有限幅值扰动的反馈稳定化的系统理论方法
2. Stokes eigenfunctions and Galerkin projection of the disturbance equations in plane Poiseuille flow: a systematic analytical approach [J] . Nerli A, Camarri S Meccanica: Journal of the Italian Association of Theoretical and Applied Mechanics . 2006,第6期

机译：Stises本征函数和平面Poiseuille流中扰动方程的Galerkin投影：系统分析方法
3. Active Disturbance Rejection Control Approach to Output-Feedback Stabilization of a Class of Uncertain Nonlinear Systems Subject to Stochastic Disturbance [J] . Bao-Zhu Guo, Ze-Hao Wu, Hua-Cheng Zhou IEEE Transactions on Automatic Control . 2016,第6期

机译：一类具有随机扰动的不确定非线性系统的输出反馈稳定化的主动扰动抑制方法
4. Active disturbance rejection control approach to output-feedback stabilization of MIMO systems with stochastic uncertainty [C] . Bao-Zhu Guo, Ze-Hao Wu Chinese Control Conference . 2016

机译：具有随机不确定性的MIMO系统输出反馈稳定的主动干扰抑制控制方法
5. A systems theory approach to the control of plane Poiseuille flow. [D] . Joshi, Sanjay S. 1996

机译：一种系统理论方法来控制平面Poiseuille流动。
6. Stability of Plane Poiseuille Flow to Periodic Disturbances of Finite Amplitude II [O] . C. L. Pekeris, B. Shkoller 1971

机译：平面Poiseuille流动对有限振幅的周期性扰动的稳定性II
7. Finite-amplitude bifurcations in plane Poiseuille flow: two-dimensional Hopf bifurcation [O] . Soibelman Israel, Meiron Daniel I. 1991

机译：平面Poiseuille流中的有限振幅分叉：二维Hopf分叉
8. Solution of the Inviscid Initial Value Problem for an Infinitesimal Disturbance on a Piecewise Linear Approximation of Plane Poiseuille Flow [R] . Henningson, D. 1986

机译：平面poiseuille流的分段线性逼近无限模拟扰动的Inviscid初值问题的解

A systems theory approach to the feedback stabilization of infinitesimal and finite-amplitude disturbances in plane Poiseuille flow

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