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Passivity Analysis and Port-Hamiltonian Formulation of the Müller-Achenbach-Seelecke Model for Shape Memory Alloys: the Isothermal Case

机译:形状记忆合金的Müller-Achenbach-Seelecke模型的无源性分析和Port-Hamiltonian公式:等温情况

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In this work we investigate passivity of the Müller-Achenbach-Seelecke Model for shape memory alloy (SMA) wires. Such a model represents an effective control-oriented tool to describe the hysteretic dynamics of SMAs, but its highly complex structure makes it difficult to analyze fundamental properties such as energetic consistency, i.e., passivity. Focusing on the isothermal case, we propose a suitable storage function which permits to analyze passivity of the SMA model and to quantify energy dissipation due to hysteresis. In addition, a port-Hamiltonian representation of the resulting passive model is developed. This result permits to quantitatively assess energetic performance of SMAs when operating, e.g., as passive non-viscous dampers, and opens up the possibility of using powerful tools from port-Hamiltonian theory to analyze and design control systems for SMA actuators.
机译:在这项工作中,我们研究了形状记忆合金(SMA)线的Müller-Achenbach-Seelecke模型的无源性。这样的模型代表了描述SMA滞后动力学的有效的面向控制的工具,但是其高度复杂的结构使其难以分析基本特性,例如能量一致性,即无源性。针对等温情况,我们提出了一个合适的存储函数,该函数可以分析SMA模型的无源性并量化由于磁滞引起的能量耗散。此外,还开发了所得被动模型的港口哈密顿表示。该结果允许定量评估SMA的能量性能,例如以无源非粘性阻尼器的形式运行,并开辟了使用Port-Hamiltonian理论的强大工具来分析和设计SMA执行器控制系统的可能性。

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