使用基于物理的神经网络测量组织弹性特性

Aishwarya Mallampati, M. Almekkawy
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引用次数: 5

摘要

超声弹性成像是一种非侵入性和低成本的成像技术,用于检测软组织异常。弹性成像通过观察组织在施加力时的弹性变化来检测健康组织中的实体瘤。基于实测位移/应变场重建组织初始模量分布被称为反弹性问题,在医学诊断中有着广泛的应用。本文尝试使用物理信息神经网络(PINNs)来测量组织的弹性特性。输入数据由预压缩图像和后压缩图像组成。位移场和应变场由输入数据计算,这些数据被输入到我们的PINN模型中。PINN模型由5个独立的前馈神经网络组成。该模型使用损失函数进行训练,该损失函数结合了基于线性弹性的物理定律以及输入数据。Lame常量($\lambda$和$\mu$)被认为是在训练阶段改变的网络参数。地面真值$\lambda$为920 kPa,而模型预测值为925.319 kPa。结果表明,该方法可以解决超声弹性成像领域的逆问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Measuring Tissue Elastic Properties Using Physics Based Neural Networks
Ultrasound elastography is a non-invasive and low-cost imaging technique that is used to detect abnormalities in soft tissues. Elastography detects solid tumors from healthy tissues by observing changes in elasticity of tissues on application of force. Reconstruction of initial tissue modulus distribution based on measured displacement/strain fields is called an inverse elasticity problem which has a wide range of applications in medical diagnosis. This paper tries to measure the elastic properties of tissues using Physics-Informed Neural Networks (PINNs). The input data consists of pre-compression and post-compression images of a phantom. Displacement and strain fields are computed from input data which are fed to our PINN model. The PINN model consists of five independent feed-forward neural networks. The model is trained using a loss function that incorporates physics laws based on linear elasticity along with the input data. Lame constants ($\lambda$ and $\mu$) are considered as network parameters that change during the training phase. The ground truth $\lambda$ value is 920 kPa whereas the value predicted by the model is 925.319 kPa. The results indicated that that PINNs can solve inverse problems in the domain of ultrasound elastography.
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