Varghese T, Ophir J
Department of Radiology, University of Texas Medical School, Houston, 77030, USA.
Ultrason Imaging. 1996 Jul;18(3):193-214. doi: 10.1177/016173469601800303.
A general theoretical framework known as the strain filter has been previously used to evaluate the performance in elastography. The strain filter describes the relationship among the resolution, dynamic range, sensitivity and elastographic SNR (SNRe), and may be plotted as a graph of the upper bound of the SNRe vs. the strain experienced by the tissue, for a desired elastographic axial resolution as determined by the data window length. The ideal strain filter has an infinitely high, flat all-pass characteristic shape in the strain domain, which means that all local tissue strains are displayed in the elastogram with infinite SNRe; it also means that the strain dynamic range in the elastogram is infinite as well. Practical strain filters obtained using a single tissue compression have a bandpass characteristic shape in the strain domain, where the -3 dB width of this bandpass characteristic may be defined as the elastographic dynamic range. In this paper, we present an optimal technique for stretching multicompression elastography, practiced by selecting the optimum incremental applied strain using the strain filter. Two techniques, temporal stretching and multicompression elastography, are combined in this paper to improve elastogram quality. Stretching multicompression elastography using the optimal applied strain increment alters the shape of the strain filter from its bandpass characteristic to a more desirable high-emphasis filter. The dynamic range of optimal stretching multicompress on elastography is limited only by tissue nonlinearities. This optimal applied strain increment minimizes signal decorrelation and achieves the maximum achievable elastographic SNRe.
一种称为应变滤波器的通用理论框架先前已被用于评估弹性成像的性能。应变滤波器描述了分辨率、动态范围、灵敏度和弹性成像信噪比(SNRe)之间的关系,并且对于由数据窗口长度确定的所需弹性成像轴向分辨率,可以绘制为SNRe上限与组织所经历应变的关系图。理想的应变滤波器在应变域中具有无限高的平坦全通特性形状,这意味着所有局部组织应变都以无限的SNRe显示在弹性图中;这也意味着弹性图中的应变动态范围也是无限的。使用单次组织压缩获得的实际应变滤波器在应变域中具有带通特性形状,该带通特性的-3 dB宽度可定义为弹性成像动态范围。在本文中,我们提出了一种用于拉伸多压缩弹性成像的优化技术,通过使用应变滤波器选择最佳增量施加应变来实现。本文将时间拉伸和多压缩弹性成像这两种技术相结合,以提高弹性图质量。使用最佳施加应变增量拉伸多压缩弹性成像会将应变滤波器的形状从其带通特性改变为更理想的高强调滤波器。最佳拉伸多压缩弹性成像的动态范围仅受组织非线性的限制。这种最佳施加应变增量可使信号去相关最小化,并实现可达到的最大弹性成像SNRe。