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3-D FDTD simulation of shear waves for evaluation of complex modulus imaging

机译:剪切波的3-D FDTD模拟,用于复模量成像的评估

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摘要

The Navier equation describing shear wave propagation in 3-D viscoelastic media is solved numerically with a finite differences time domain (FDTD) method. Solutions are formed in terms of transverse scatterer velocity waves and then verified via comparison to measured wave fields in heterogenous hydrogel phantoms. The numerical algorithm is used as a tool to study the effects on complex shear modulus estimation from wave propagation in heterogeneous viscoelastic media. We used an algebraic Helmholtz inversion (AHI) technique to solve for the complex shear modulus from simulated and experimental velocity data acquired in 2-D and 3-D. Although 3-D velocity estimates are required in general, there are object geometries for which 2-D inversions provide accurate estimations of the material properties. Through simulations and experiments, we explored artifacts generated in elastic and dynamic-viscous shear modulus images related to the shear wavelength and average viscosity.
机译:用有限差分时域(FDTD)方法数值求解了描述剪切波在3-D粘弹性介质中传播的Navier方程。根据横向散射速度波形成溶液,然后通过与非均质水凝胶体模中的测量波场进行比较来验证。数值算法被用作研究非均质粘弹性介质中波传播对复数剪切模量估计的影响的工具。我们使用了代数亥姆霍兹反演(AHI)技术,通过在2D和3D模式下获得的模拟和实验速度数据来求解复数剪切模量。尽管通常需要进行3-D速度估算,但是对于某些物体的几何形状,二维反演可提供材料属性的准确估算。通过模拟和实验,我们探索了在弹性和动态粘度剪切模量图像中产生的与剪切波长和平均粘度有关的伪影。

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