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Algorithms for Quantitative Quasi-static Elasticity Imaging using Force Data

机译:使用力数据的定量准静态弹性成像算法

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摘要

Quasi-static elasticity imaging can improve diagnosis and detection of diseases that affect the mechanical behavior of tissue. In this methodology images of the shear modulus of the tissue are reconstructed from the measured displacement field. This is accomplished by seeking the spatial distribution of mechanical properties that minimizes the difference between the predicted and the measured displacement fields, where the former is required to satisfy a finite element approximation to the equations of equilibrium. In the absence of force data, the shear modulus is determined only up to a multiplicative constant. In this manuscript we address the problem of calibrating quantitative elastic modulus reconstructions created from measurements of quasi-static deformations. We present two methods that utilize the knowledge of the applied force on a portion of the boundary. The first involves rescaling the shear modulus of the original minimization problem to best match the measured force data. This approach is easily implemented but neglects the spatial distribution of tractions. The second involves adding a force-matching term to the original minimization problem and a change of variables, wherein we seek the log of the shear modulus. We present numerical results that demonstrate the usefulness of both methods.
机译:准静态弹性成像可以改善影响组织机械行为的疾病的诊断和检测。在这种方法中,从测得的位移场重建组织的剪切模量图像。这是通过寻找使预测的和测量的位移场之间的差异最小的机械性能的空间分布来实现的,其中要求前者满足对平衡方程的有限元逼近。在没有力数据的情况下,剪切模量只能确定为乘数常数。在本手稿中,我们解决了校准由准静态变形测量产生的定量弹性模量重建的问题。我们提出了两种利用边界上一部分作用力知识的方法。第一种方法是重新调整原始最小化问题的剪切模量,使其与测得的力数据最匹配。这种方法很容易实现,但忽略了牵引力的空间分布。第二个涉及将力匹配项添加到原始最小化问题和变量的变化中,其中我们寻求剪切模量的对数。我们提供了数值结果,证明了这两种方法的有用性。

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