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FREQUENCY-TEMPERATURE CHARACTERISTIC OF FLEXURAL RESONATORS USING THE MODEL OF TIMOSHENKO

机译:利用Timoshenko模型的弯曲谐振器的频率温度特性

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The classical Bernoulli's approximation is usually used to compute the frequency of a flexural resonator (like tuning fork resonator) and to determine its frequencytemperature behaviour. This approximation is valid for beams with a large length/width ratio. For short beams, the effects of shear stress and rotatory inertia may play a significant role for temperature compensated resonators. These effects have been taken into account by Timoshenko for the prediction of frequency of resonance of isotropic beam. The aim of this paper is to discuss the extension of Timoshenko's shear coefficient in the case of an anisotropic material and to compute the frequencytemperature characteristic of a X + q cut resonator when the shear stress and the rotatory inertia have been taken into account. Comparisons between the classical (approximated) and the present "exact" treatments are given for quartz. Furthermore, we compare the numerical predictions obtained by using the different sets of data available for thermal sensitivities of elastic coefficients.
机译:经典Bernoulli的近似通常用于计算弯曲谐振器(如调谐叉子谐振器)的频率并确定其频率的温度行为。该近似对于具有大长/宽度比的光束是有效的。对于短梁,剪切应力和旋转惯性的影响可能在温度补偿谐振器中发挥重要作用。考虑到Timoshenko对各向同性梁的共振频率进行了这些效果。本文的目的是讨论在各向异性材料的情况下讨论Timoshenko的剪切系数,并在考虑剪切应力和旋转惯性时计算X + Q切割谐振器的频率温度特性。典型(近似)和本完全“处理之间的比较用于石英。此外,我们比较通过使用可用于弹性系数的热敏性的不同数据集获得的数值预测。

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