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Optimal vibration control of smart composite beams with optimal size and location of piezoelectric sensing and actuation

机译:具有压电感应和驱动的最佳尺寸和位置的智能复合梁的最佳振动控制

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Control performances of smart structures depend on the size and location of the piezoelectric actuators and sensors as well as on the applied control algorithm. This article presents optimal vibration control of a thin-walled composite beam by using the fuzzy optimization strategy based on the particle swarm optimization algorithm. The optimization of the size and location of the conventionally collocated piezoelectric actuators and sensors, and optimization of the controller parameters are performed separately. The optimization criteria for optimal size and location of piezoelectric actuators and sensors are based on eigenvalues of the controllability Grammian matrix. The optimization procedure implies constraint of the original dynamic properties change and limitation of the beam mass increase. The particle swarm optimization-based linear quadratic regulator has been implemented for optimal vibration control in order to maximize the modal closed-loop damping ratios and minimize the control voltages required for actuation while keeping them below breakdown voltage for the used piezoelectric actuator. A pseudo-goal function, derived from the fuzzy set theory, gives an expression for global objective functions eliminating the use of weighting coefficients and penalty functions. The problem is formulated using the finite element method based on the third-order shear deformation theory. Several numerical examples are presented for the cantilever beam.
机译:智能结构的控制性能取决于压电致动器和传感器的大小和位置以及所应用的控制算法。本文采用基于粒子群算法的模糊优化策略,给出了薄壁复合梁的最优振动控制。传统上并置的压电致动器和传感器的尺寸和位置的优化以及控制器参数的优化分别进行。压电致动器和传感器的最佳尺寸和位置的优化标准基于可控性格莱姆矩阵的特征值。优化过程暗示了原始动态特性变化的约束和束质量增加的限制。已实现基于粒子群优化的线性二次调节器,以实现最佳振动控制,以使模态闭环阻尼比最大化,并使驱动所需的控制电压最小,同时将其保持在所用压电致动器的击穿电压以下。从模糊集理论派生的伪目标函数给出了全局目标函数的表达式,从而消除了使用加权系数和惩罚函数的情况。该问题是基于三阶剪切变形理论的有限元方法提出的。给出了悬臂梁的几个数值示例。

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