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Evaluation of 1D, 2D and 3D nodule size estimation by radiologists for spherical and non-spherical nodules through CT thoracic phantom imaging

机译:放射科医生通过CT体模成像评估球形和非球形结节的1D,2D和3D结节大小估计

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The purpose of this work was to estimate bias in measuring the size of spherical and non-spherical lesions by radiologists using three sizing techniques under a variety of simulated lesion and reconstruction slice thickness conditions. We designed a reader study in which six radiologists estimated the size of 10 synthetic nodules of various sizes, shapes and densities embedded within a realistic anthropomorphic thorax phantom from CT scan data. In this manuscript we report preliminary results for the first four readers (Readers 1-4). Two repeat CT scans of the phantom containing each nodule were acquired using a Philips 16-slice scanner at a 0.8 and 5 mm slice thickness. The readers measured the sizes of all nodules for each of the 40 resulting scans (10 nodules x 2 slice thickness x 2 repeat scans) using three sizing techniques (1D longest in-slice dimension; 2D area from longest in-slice dimension and corresponding longest perpendicular dimension; 3D semi-automated volume) in each of 2 reading sessions. The normalized size was estimated for each sizing method and an inter-comparison of bias among methods was performed. The overall relative biases (standard deviation) of the 1D, 2D and 3D methods for the four readers subset (Readers 1-4) were -13.4 (20.3), -15.3 (28.4) and 4.8 (21.2) percentage points, respectively. The relative biases for the 3D volume sizing method was statistically lower than either the 1D or 2D method (p<0.001 for 1D vs. 3D and 2D vs. 3D).
机译:这项工作的目的是估计放射科医生在各种模拟病变和重建切片厚度条件下使用三种上浆技术来测量球形和非球形病变的大小时的偏差。我们设计了一项读者研究,其中六名放射线医师根据CT扫描数据估算了嵌入在逼真的拟人化胸腔体模中的10个不同大小,形状和密度的合成结节的大小。在这份手稿中,我们报告了前四个读者(读者1-4)的初步结果。使用Philips 16层扫描仪以0.8和5 mm的切片厚度对包含每个结节的体模进行两次重复CT扫描。读者使用三种上浆技术(1D最长切片内尺寸; 2D面积(最长切片内尺寸和相应的最长切片))测量了40次最终扫描(10个小结x 2切片厚度x 2次重复扫描)中所有小节的大小。垂直尺寸; 3个半自动体积)在2个阅读会话中的每个会话中进行。为每种上浆方法估算归一化的尺寸,并比较各方法之间的偏差。四个读取器子集(读取器1-4)的1D,2D和3D方法的总体相对偏差(标准差)分别为-13.4(20.3),-15.3(28.4)和4.8(21.2)个百分点。 3D体积调整方法的相对偏差在统计上低于1D或2D方法(1D与3D和2D与3D的p <0.001)。

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