压电陶瓷传感结构非线性应变分析的相对指标法

Y. Lin, T. Lee, D. Saravanos
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摘要

本文提出了一种相对指数法来分析压电陶瓷传感器转子叶片的非线性Von Karman应变效应。虽然其他的定性和定量方法可用于非线性应变分析,但这些方法都有固有的缺点。在定性方法中,通常使用“严重”、“影响可忽略”等模糊术语来描述影响。使用这些术语的主要缺点是,对于不同的人来说,同一个模糊的词可能有不同的解释。这会导致不一致,从而导致不准确的分析。定量方法的主要缺点是不能描述非线性效应的全貌。然而,本文提出的相对指标法规避了定性和定量方法的缺陷。首先对非线性效应进行测量,并将其转化为数值。取值范围为0 ~ 1,其中0表示影响可以忽略,1表示非线性影响的最严重程度。此外,该方法在生成指标值时考虑了非线性效应响应的全貌。使用相对指数法的结果表明,在任何给定的振动模式下,高转速下对传感器的非线性影响相对于低转速下可以忽略。结果还表明,在较低的振动模态下,非线性效应增加,而在较高的振动模态下,其对传感器的影响几乎趋于平稳。此外,如果将给定振动模态的指标值与其前一模态的指标值进行比较,则非线性的影响减小。此外,结果还表明,在任意给定的瞬时转速下,非线性效应的程度随着叶片加减速速度的增加而减小。
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Relative Index Method for Nonlinear Strain Analysis of Piezoceramic Sensored Structure
In this paper, a relative index method is proposed to analyze the nonlinear Von Karman strain effects on the piezoceramic sensored rotor blades. Although other qualitative and quantitative methods are available for nonlinear strain analysis, these methods have inherent drawbacks. For qualitative method the fuzzy terms such as severe, negligible influence, etc., are usually used to describe the effect. The main disadvantage of using these terms is that to different people the same fuzzy word can be interpreted differently. This causes inconsistency which may lead to inaccurate analysis. For quantitative methods, the major disadvantage is that they are unable to delineate the whole picture of the nonlinear effects. However, the proposed relative index method circumvents the drawbacks of both qualitative and quantitative methods. Firstly, it measures the nonlinear effect and converts it into a numerical value. The value is in the range of zero to one in which zero is corresponding to negligible effects and one indicates the highest severity of the nonlinear effects. In addition, to generate the index value this method takes the whole picture of nonlinear effect response into consideration. The results of using the relative index method show that at any given mode of vibration the nonlinear effect on sensor is relatively negligible at high rate of rotation than that on lower ones. The results also indicate that the nonlinear effect is increasing at lower modes of vibration but its effect on sensor almost levels off at higher modes. Moreover, if comparing index value of a given modes of vibration with the index value of its preceding modes, the effect of nonlinearity is decreasing. In addition, the results also suggest that at any given instantaneous speed of rotation the level of the nonlinear effect is diminishing with the higher acceleration/deceleration rate of operation of the blade.
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