首页> 外文期刊>IFAC PapersOnLine >Convergence of Approximations to Riccati-based Boundary-feedback Stabilization of Laminar Flows 1 1 The work was supported by the High-End Foreign Expert Program (GDT20153100033) of the State Administration of Foreign Experts Affairs (SAFEA), P.R. China.
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Convergence of Approximations to Riccati-based Boundary-feedback Stabilization of Laminar Flows 1 1 The work was supported by the High-End Foreign Expert Program (GDT20153100033) of the State Administration of Foreign Experts Affairs (SAFEA), P.R. China.

机译:层流的基于Riccati的边界反馈稳定化的近似收敛 1 1 高端外国支持这项工作中华人民共和国国家外国专家局(SAFEA)专家计划(GDT20153100033)。

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Riccati-based feedback is commonly applied for the stabilization of flows in theory and in simulations. Nonetheless, there are few attempts to show the convergence of numerically computed feedback gains to the feedback defined by the actual model. In this work, we investigate how standard finite-dimensional formulations approximate the system dynamics and provide sufficient conditions for the convergence of the numerical approximations. The sufficient conditions are partially established for the model problem of the cylinder wake.
机译:基于Riccati的反馈在理论上和模拟中通常用于稳定流量。但是,很少有尝试显示数值计算的反馈增益与实际模型定义的反馈的收敛性。在这项工作中,我们研究标准的有限维公式如何逼近系统动力学,并为数值逼近的收敛提供充分的条件。为汽缸尾流的模型问题部分地建立了充分条件。

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