Guaranteed performance of individual control chart used in gamma passing rate-based patient-specific quality assurance

控制图 离群值 控制限值 统计 数学 偏斜 标准差 样本量测定 航程(航空) 基本事实 差异(会计) 置信区间 分位数 计算机科学 人工智能 工程类 过程(计算) 会计 业务 航空航天工程 操作系统
作者
Guangjun Li,Qing Xiao,Guyu Dai,Qiang Wang,Long Bai,Xiangbin Zhang,Xiangyu Zhang,Lian Duan,Rugang Zhong,Song Bai
出处
期刊:Physica Medica [Elsevier]
卷期号:109: 102581-102581 被引量:2
标识
DOI:10.1016/j.ejmp.2023.102581
摘要

PurposeTo assess the effect of sampling variability on the performance of individual charts (I-charts) for PSQA and provide a robust and reliable method for unknown PSQA processes.Materials and methodsA total of 1327 pretreatment PSQAs were analyzed. Different datasets with samples in the range of 20–1000 were used to estimate the lower control limit (LCL). Based on the iterative “Identify-Eliminate-Recalculate” and direct calculation without any outlier filtering procedures, five I-charts methods, namely the Shewhart, quantile, scaled weighted variance (SWV), weighted standard deviation (WSD), and skewness correction (SC) method, were used to compute the LCL. The average run length (ARL0) and false alarm rate (FAR0) were calculated to evaluate the performance of LCL.ResultsThe ground truth of the values of LCL, FAR0, and ARL0 obtained via in-control PSQAs were 92.31%, 0.135%, and 740.7, respectively. Further, for in-control PSQAs, the width of the 95% confidence interval of LCL values for all methods tended to decrease with the increase in sample size. In all sample ranges of in-control PSQAs, only the median LCL and ARL0 values obtained via WSD and SWV methods were close to the ground truth. For the actual unknown PSQAs, based on the “Identify-Eliminate-Recalculate” procedure, only the median LCL values obtained by the WSD method were closest to the ground truth.ConclusionsSampling variability seriously affected the I-chart performance in PSQA processes, particularly for small samples. For unknown PSQAs, the WSD method based on the implementation of the iterative “Identify-Eliminate-Recalculate” procedure exhibited sufficient robustness and reliability.
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