Harel François, Finnerty Vincent, Ngo Quam, Grégoire Jean, Khairy Paul, Thibault Bernard
Department of Nuclear Medicine, Montreal Heart Institute and Université de Montréal, Montreal, Quebec, Canada.
J Nucl Cardiol. 2007 Jul;14(4):544-9. doi: 10.1016/j.nuclcard.2007.04.020. Epub 2007 Jun 27.
We developed a new segmentation algorithm based on the invariance of the Laplacian (IL) to compute volumes and ejection fractions and compared these results with planar analysis and gradients by use of a standard algorithm (QBS).
Planar and single photon emission computed tomography blood pool acquisition was performed in 202 patients. Planar left ventricular ejection fraction (LVEF) was used as the gold standard, and single photon emission computed tomography images were processed by both 3-dimensional (3D) methods. Correlations between each 3D algorithm and planar methodology were as follows: r = 0.77 for QBS and r = 0.84 for IL. Mean LVEFs were 32.72% +/- 13.05% for the planar method, 32.32% +/- 15.98% for QBS, and 31.93% +/- 13.44% for IL (P = .16). Bland-Altman analysis closely demonstrated negligible systematic bias for both 3D methods. Standard errors of bias were comparable between methods (9.36% for QBS and 7.44% for IL, P = .48). Linear regression of the Bland-Altman bias revealed a slope significantly different from 0 for the QBS method (0.22 +/- 0.048, P < .0001) but not for IL (-0.032 +/- 0.0044, P = .47).
The new segmentation algorithm provides comparable results to QBS and planar analysis. However, with QBS, the difference in LVEF was correlated with the magnitude of LVEF, which was not found with the new algorithm.
我们开发了一种基于拉普拉斯不变性(IL)的新分割算法来计算容积和射血分数,并将这些结果与使用标准算法(QBS)的平面分析和梯度分析结果进行比较。
对202例患者进行了平面和单光子发射计算机断层扫描血池采集。将平面左心室射血分数(LVEF)用作金标准,并通过两种三维(3D)方法处理单光子发射计算机断层扫描图像。每种3D算法与平面方法之间的相关性如下:QBS的r = 0.77,IL的r = 0.84。平面法的平均LVEF为32.72%±13.05%,QBS为32.32%±15.98%,IL为31.93%±13.44%(P = 0.16)。Bland-Altman分析表明,两种3D方法的系统偏差均可忽略不计。两种方法的偏差标准误差相当(QBS为9.36%,IL为7.44%,P = 0.48)。Bland-Altman偏差的线性回归显示,QBS方法的斜率显著不同于0(0.22±0.048,P < 0.0001),而IL方法则不然(-0.032±0.0044,P = 0.47)。
新的分割算法提供了与QBS和平面分析相当的结果。然而,对于QBS,LVEF的差异与LVEF的大小相关,而新算法未发现这种情况。