首页> 外文会议>Frequency Control, 1989., Proceedings of the 43rd Annual Symposium on >Air-gap determination of the cut-off frequency of unelectroded plates and effects of local thickness modifications in plane resonators
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Air-gap determination of the cut-off frequency of unelectroded plates and effects of local thickness modifications in plane resonators

机译:无电极板截止频率的气隙确定以及平面谐振器中局部厚度改变的影响

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A method is proposed for obtaining precise measurements of the cutoff frequencies of unelectroded plates. These quantities can then be used in a model, similar to that which has permitted the extraction of the cutoff frequency, to determine the other parameters of the resonator (electrode geometry and mass loading). Two successive applications of these models permit one to remove most of the uncertainties relative to the material constants and to obtain precise values of the equivalent scheme and, if necessary, a response free from anharmonic modes. A model of the resonators with embedded electrodes proposed by T.J. Lukaszek (1971) has been constructed and the properties of this type of resonators computed. The models made for the three types of resonators described here are based on the approximate equations governing the thickness vibrations of piezoelectric plates established by H.F. Tiersten and coworkers (1979). Two methods of resolution of these equations were used: a semialgebraical one and the finite-elements method.
机译:提出了一种用于获得未电镀板的截止频率的精确测量值的方法。然后可以将这些量用于模型中,类似于允许提取截止频率的模型,以确定谐振器的其他参数(电极几何形状和质量负载)。这些模型的两个连续应用程序可以消除相对于材料常数的大部分不确定性,并获得等效方案的精确值,并且在必要时获得无谐波模式的响应。 T.J. Lukaszek(1971)已被构造并计算了这种类型的谐振器的特性。这里描述的用于三种类型的谐振器的模型是基于由H.F. Tiersten和同事(1979)建立的控制压电板厚度振动的近似方程式建立的。这些方程的解析方法有两种:半代数法和有限元法。

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