Sensitivity and specificity of Monte Carlo based independent secondary dose computation for detecting modulation-related dose errors in intensity modulated radiotherapy.

Matthias Kowatsch, Philipp Szeverinski, Patrick Clemens, Thomas Künzler, Matthias Söhn, Markus Alber
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Abstract

Background: The recent availability of Monte Carlo based independent secondary dose calculation (ISDC) for patient-specific quality assurance (QA) of modulated radiotherapy requires the definition of appropriate, more sensitive action levels, since contemporary recommendations were defined for less accurate ISDC dose algorithms.

Purpose: The objective is to establish an optimum action level and measure the efficacy of a Monte Carlo ISDC software for pre-treatment QA of intensity modulated radiotherapy treatments.

Methods: The treatment planning system and the ISDC were commissioned by their vendors from independent base data sets, replicating a typical real-world scenario. In order to apply Receiver-Operator-Characteristics (ROC), a set of treatment plans for various case classes was created that consisted of 190 clinical treatment plans and 190 manipulated treatment plans with dose errors in the range of 1.5-2.5%. All 380 treatment plans were evaluated with ISDC in the patient geometry. ROC analysis was performed for a number of Gamma (dose-difference/distance-to-agreement) criteria. QA methods were ranked according to Area under the ROC curve (AUC) and optimum action levels were derived via Youden's J statistics.

Results: Overall, for original treatment plans, the mean Gamma pass rate (GPR) for Gamma(1%, 1 mm) was close to 90%, although with some variation across case classes. The best QA criterion was Gamma(2%, 1 mm) with GPR > 90% and an AUC of 0.928. Gamma criteria with small distance-to-agreement had consistently higher AUC. GPR of original treatment plans depended on their modulation degree. An action level in terms of Gamma(1%, 1 mm) GPR that decreases with modulation degree was the most efficient criterion with sensitivity = 0.91 and specificity = 0.95, compared with Gamma(3%, 3 mm) GPR > 99%, sensitivity = 0.73 and specificity = 0.91 as a commonly used action level.

Conclusions: ISDC with Monte Carlo proves highly efficient to catch errors in the treatment planning process. For a Monte Carlo based TPS, dose-difference criteria of 2% or less, and distance-to-agreement criteria of 1 mm, achieve the largest AUC in ROC analysis.

基于蒙特卡罗的独立二次剂量计算在强度调制放疗中检测调制相关剂量误差的灵敏度和特异性。
背景:基于蒙特卡罗的独立二次剂量计算(ISDC)最近可用于调制放疗的患者特异性质量保证(QA),这需要定义适当的、更敏感的作用水平,因为当代的建议是针对不太准确的ISDC剂量算法定义的。目的:目的是建立一个最佳作用水平,并测量蒙特卡罗ISDC软件对调强放疗治疗前QA的疗效。方法:治疗计划系统和ISDC由其供应商从独立的基础数据集中委托,复制典型的真实世界场景。为了应用受试者-操作员特征(ROC),创建了一套适用于各种病例类别的治疗计划,包括190个临床治疗计划和190个剂量误差在1.5-2.5%范围内的操作治疗计划。所有380个治疗计划都在患者几何结构中用ISDC进行了评估。ROC分析是针对许多Gamma(剂量差异/一致性距离)标准进行的。QA方法根据ROC曲线下面积(AUC)进行排名,最佳作用水平通过Youden的J统计得出。结果:总体而言,对于原始治疗计划,Gamma的平均Gamma通过率(GPR)(1%,1 mm)接近90%。最佳质量保证标准为伽玛(2%,1 mm) > 90%,AUC为0.928。一致性距离较小的Gamma标准的AUC始终较高。原始治疗方案的GPR取决于它们的调节程度。γ的作用水平(1%,1 mm)GPR随调制度的减小是具有灵敏度的最有效的标准 = 0.91和特异性 = 0.95,与Gamma(3%,3 mm)探地雷达 > 99%,灵敏度 = 0.73和特异性 = 0.91作为常用的行动水平。结论:Monte Carlo的ISDC在发现治疗计划过程中的错误方面非常有效。对于基于蒙特卡罗的TPS,剂量差异标准为2%或更低,一致性距离标准为1 mm,在ROC分析中获得最大AUC。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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