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Theoretical modeling of resonant modes of composite ultrasonictransducers

机译:复合超声换能器共振模式的理论建模

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Although a great deal of effort has been devoted to the modelingnof composite piezoelectric materials, most of the earlier works arenbased on the assumption that the structure of the composite relative tonthe wavelength is very fine. Such approximation cannot address thencomplete dynamic behavior of composites. In order to understand thenoverall characteristics of composite ultrasonic transducers, a dynamicnmodel was developed, in which the acoustic waves propagating in 2-2ncomposites along the thickness direction were analyzed by solving thencoupled elastic equations of the constituent phases. By neglecting thenboundary conditions of the free surfaces and simply taking the resonatornthickness as half a wavelength, the resonant modes of the compositentransducers as functions of aspect ratio of the ceramic plate elementsnand volume fraction of ceramic phase can be calculated from this model.nThe theoretical dispersion curves for the thickness mode and the lateralnperiodical mode agree with the experimental results. The vibrationndistribution in the ceramic and polymer phases at the resonant frequencynas a function of the composite thickness as well as the volume fractionnof the ceramic phase are obtained, and through the discussion of thenvibration field the variation rule of the resonant frequency is wellnexplained. For the resonant frequency the results of the isostrainnmodel, the stopband resonance model, and the T-matrix model arenconsistent with the predictions made by this model under the specialncondition of very fine structure
机译:尽管已经为复合压电材料的建模做出了很多努力,但是大多数早期的工作都是基于这样的假设:复合相对波长的结构非常精细。这种近似无法解决复合材料的完整动力学行为。为了理解复合超声换能器的总体特性,建立了一个动力学模型,通过求解耦合相的弹性方程,分析了沿厚度方向在2-2n复合材料中传播的声波。通过忽略自由表面的边界条件,简单地将谐振器厚度设为波长的一半,可以从该模型计算出复合n换能器的谐振模式与陶瓷板元件的长径比n和陶瓷相的体积分数的关系。n理论分散曲线厚度模式和横向周向模式的实验结果与实验结果吻合。得到了陶瓷和聚合物相在共振频率下的振动分布,它是复合材料厚度和陶瓷相体积分数的函数,并且通过讨论振动场,很好地解释了共振频率的变化规律。对于共振频率,在结构非常精细的特殊条件下,等应变模型,阻带共振模型和T矩阵模型的结果与该模型的预测结果不一致。

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