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Proportional damping approximation using the energy gain and simultaneous perturbation stochastic approximation

机译:使用能量增益和同时扰动随机近似的比例阻尼近似

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摘要

The design of vector second-order linear systems for accurate proportional damping approximation is addressed. For this purpose an error system is defined using the difference between the generalized coordinates of the non-proportionally damped system and its proportionally damped approximation in modal space. The accuracy of the approximation is characterized using the energy gain of the error system and the design problem is formulated as selecting parameters of the non-proportionally damped system to ensure that this gain is sufficiently small. An efficient algorithm that combines linear matrix inequalities and simultaneous perturbation stochastic approximation is developed to solve the problem and examples of its application to tensegrity structures design are presented.
机译:解决了用于精确比例阻尼近似的矢量二阶线性系统的设计。为此,使用非比例阻尼系统的广义坐标与其在模态空间中的比例阻尼近似之间的差来定义误差系统。使用误差系统的能量增益来表征近似的精度,并将设计问题公式化为选择非比例阻尼系统的参数以确保该增益足够小。提出了一种结合线性矩阵不等式和同时摄动随机逼近的有效算法来解决该问题,并给出了其在张拉结构设计中的应用实例。

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