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Estimation of surface‐layer structure from Rayleigh‐wave dispersion. III. Sparse data case—Interpretation of experimental data

机译:从瑞利波色散估算表面层结构。三,稀疏数据案例-实验数据的解释

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Elastic surface waves penetrating into solids to a depth proportional to the wavelength are expected to be dispersive in the presence of gradients in physical properties such as density, chemical composition, internal stress, or metallurgical microstructure. This paper presents the results of studies to use this phenomenon to determine physical property profiles in a nondestructive manner. In a previous paper, a mathematical model was presented giving, for discrete data sets, a probabilistic description of the possible results of measurement, including measurement errors. The model also yields auxiliary measures pertaining to bias, data‐vs‐model dominance, resolution, and a posteriori variance. Here, the model is applied to actual experimental data consisting of the phase velocities of Rayleigh surface waves measured as a function of frequency for three typical profiles: a thin layer on a thick substrate, a thin layer embedded near the surface of a thick substrate, and a smoothly and monotonically varying profile. The estimated profile is compared with independent (destructive) measurements. As a test, the theory is also applied at a discrete set of frequencies to a set of synthetic data calculated from an assumed profile. The above auxiliary measures giving properties of the estimator are also discussed.
机译:在诸如密度,化学成分,内部应力或冶金微观结构等物理特性存在梯度的情况下,渗透到固体中并与波长成比例的深度的弹性表面波预计会分散。本文介绍了使用此现象以非破坏性方式确定物理特性曲线的研究结果。在先前的论文中,提出了一个数学模型,该数学模型针对离散数据集给出了可能的测量结果(包括测量误差)的概率描述。该模型还产生与偏差,数据与模型优势,分辨率和后验方差有关的辅助度量。在此,该模型应用于实际实验数据,该数据由瑞利表面波的相速度组成,该瑞利表面波的相速度是频率随频率的函数而变化的,用于三种典型的轮廓:厚基板上的薄层,厚基板表面附近嵌入的薄层,以及平滑且单调变化的轮廓。将估计的轮廓与独立的(破坏性)测量值进行比较。作为测试,该理论还可以在离散的一组频率上应用到根据假定轮廓计算出的一组合成数据。还讨论了给出估计器属性的上述辅助度量。

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    《Journal of Applied Physics》 |1978年第10期|P.5242-5249|共8页
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  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
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