首页> 外文会议>ASME International Mechanical Engineering Congress and Exposition >MODELING DYNAMIC RESPONSES OF VISCOELASTIC HETEROGENEOUS SOFT TISSUES TO STEP ACOUSTIC RADIATION FORCE
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MODELING DYNAMIC RESPONSES OF VISCOELASTIC HETEROGENEOUS SOFT TISSUES TO STEP ACOUSTIC RADIATION FORCE

机译:粘弹性软组织对阶梯声辐射力的模拟动力响应

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The responses of soft tissue under acoustic radiation force excitations are used to image tissue mechanical properties for soft tissue discrimination and detection of breast tumors. The soft tissue viscoelasticy has been interrogated by step acoustic radiation force excitations. The corresponding induced time-dependent creep displacement is used to reconstruct soft tissue viscoelasticity or to estimate viscosity and elasticity contrast of the inclusion to background. The acoustic radiation force is highly localized in a small excitation region; and, one degree-of-freedom and homogenous assumptions are generally made to the analysis. However, these simplifying assumptions limit the accuracy of these methods. In this paper, a finite element model was built to demonstrate the effect of the dynamic response of viscoelastic heterogeneous soft tissue to step acoustic radiation force. Factors affecting the dynamic response of soft tissue were first investigated with the homogenous model, and the corresponding estimation quality based on the one degree-of-freedom model was evaluated. Then, the dynamic response of soft tissue with inclusion and different elasticity and viscocity for the tissue and the inclusion was studied. The results suggest that in order to improve the estimate of soft tissue viscoelasticity the heterogenenous nature of the tissue and its three dimensional geometry should be accounted in the model.
机译:软组织在声辐射力激发下的响应用于图像机械性能,用于软组织辨别和乳腺肿瘤的检测。软组织Viscoelasticy已经被一步声辐射力激发询问。相应的诱导的时间依赖性蠕变位移用于重建软组织粘弹性或估计夹杂物与背景的粘度和弹性对比度。声辐射力高度局部化在小激发区域中;并且,通常对分析进行了一种自由度和均匀的假设。但是,这些简化假设限制了这些方法的准确性。本文建立了有限元模型,以证明粘弹性异质软组织动态响应与步进声辐射力的影响。首先用均匀模型研究影响软组织动态响应的因素,并评估了基于一种自由度模型的相应估计质量。然后,研究了软组织的动态响应和组织的不同弹性和粘性和夹杂物。结果表明,为了改善软组织粘弹性的估计,在模型中应考虑组织的异质性质及其三维几何形状。

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