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时域数值(EFIT)和分析多重散射方法在模拟小梁骨的相位速度比较。

Comparison of phase velocity in trabecular bone mimicking-phantoms by time domain numerical (EFIT) and analytical multiple scattering approaches.

机构信息

Departamento de Fı´sica, Facultad de Ciencias, UNAM, Ciudad Universitaria, CP 04150, Mexico.

出版信息

Ultrasonics. 2012 Sep;52(7):809-14. doi: 10.1016/j.ultras.2012.04.007. Epub 2012 May 11.

DOI:10.1016/j.ultras.2012.04.007
PMID:22698989
Abstract

The corrected Waterman-Truell model and the Elastodynamic Finite Integration Technique were used to analyze the ultrasonic wave dispersion in trabecular bones mimicking phantoms. A simple two-phase model of the trabecular bone is assumed; the trabeculae structure and the bone marrow. The phase velocity for frequencies within the range from 400kHz to 800kHz were computed for different scatterer arrays varying their dimensions and number. The theoretical and numerical results were compared to experimental published data, obtained from a mimicking phantom composed by a periodic array of nylon shreds (trabeculae array) immersed in a water tank. Our results showed an excellent consistency when compared to experimental data. The negative dispersions of -8.48m/s/MHz and -9.16m/s/MHz were computed by the multiple scattering method and the numerical approach, respectively, where the latter is closer to the experimental dispersion of -12.09m/s/MHz. Similar result has been reported in the literature, where the dispersion predicted by the Generalized Self-Consistent Method [J. Acoust. Soc. Am. 124 (2008) 4047] is -9.96m/s/MHz.

摘要

采用修正的沃特曼-特鲁尔模型和弹性动力学有限积分技术分析模拟松质骨的超声波频散。假设松质骨的简单两相模型,包括骨小梁结构和骨髓。针对不同尺寸和数量的散射体排列,计算了频率范围在 400kHz 至 800kHz 内的相速度。将理论和数值结果与实验公布数据进行了比较,这些数据是从由浸入水箱的尼龙碎片(小梁阵列)周期性排列组成的模拟模型中获得的。与实验数据相比,我们的结果显示出很好的一致性。多重散射方法和数值方法分别计算出的负频散为-8.48m/s/MHz 和-9.16m/s/MHz,后者更接近实验的-12.09m/s/MHz 频散。文献中也报道了类似的结果,广义自洽方法预测的频散为-9.96m/s/MHz [J. Acoust. Soc. Am. 124 (2008) 4047]。

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