Whitaker Thomas J, Beltran Chris, Tryggestad Erik, Bues Martin, Kruse Jon J, Remmes Nicholas B, Tasson Alexandria, Herman Michael G
Mayo Clinic, 200 First Street Southwest, Rochester, Minnesota 55905.
Mayo Clinic, 5777 East Mayo Boulevard, Phoenix, Arizona 85054.
Med Phys. 2014 Aug;41(8):081703. doi: 10.1118/1.4885961.
Delayed charge is a small amount of charge that is delivered to the patient after the planned irradiation is halted, which may degrade the quality of the treatment by delivering unwarranted dose to the patient. This study compares two methods for minimizing the effect of delayed charge on the dose delivered with a synchrotron based discrete spot scanning proton beam.
The delivery of several treatment plans was simulated by applying a normally distributed value of delayed charge, with a mean of 0.001(SD 0.00025) MU, to each spot. Two correction methods were used to account for the delayed charge. Method one (CM1), which is in active clinical use, accounts for the delayed charge by adjusting the MU of the current spot based on the cumulative MU. Method two (CM2) in addition reduces the planned MU by a predicted value. Every fraction of a treatment was simulated using each method and then recomputed in the treatment planning system. The dose difference between the original plan and the sum of the simulated fractions was evaluated. Both methods were tested in a water phantom with a single beam and simple target geometry. Two separate phantom tests were performed. In one test the dose per fraction was varied from 0.5 to 2 Gy using 25 fractions per plan. In the other test the number fractions were varied from 1 to 25, using 2 Gy per fraction. Three patient plans were used to determine the effect of delayed charge on the delivered dose under realistic clinical conditions. The order of spot delivery using CM1 was investigated by randomly selecting the starting spot for each layer, and by alternating per layer the starting spot from first to last. Only discrete spot scanning was considered in this study.
Using the phantom setup and varying the dose per fraction, the maximum dose difference for each plan of 25 fractions was 0.37-0.39 Gy and 0.03-0.05 Gy for CM1 and CM2, respectively. While varying the total number of fractions, the maximum dose difference increased at a rate of 0.015 Gy and 0.0018 Gy per fraction for CM1 and CM2, respectively. For CM1, the largest dose difference was found at the location of the first spot in each energy layer, whereas for CM2 the difference in dose was small and showed no dependence on location. For CM1, all of the fields in the patient plans had an area where their excess dose overlapped. No such correlation was found when using CM2. Randomly selecting the starting spot reduces the maximum dose difference from 0.708 to 0.15 Gy. Alternating between first and last spot reduces the maximum dose difference from 0.708 to 0.37 Gy. In the patient plans the excess dose scaled linearly at 0.014 Gy per field per fraction for CM1 and standard delivery order.
The predictive model CM2 is superior to a cumulative irradiation model CM1 for minimizing the effects of delayed charge, particularly when considering maximal dose discrepancies and the potential for unplanned hot-spots. This study shows that the dose discrepancy potentially scales at 0.014 Gy per field per fraction for CM1.
延迟电荷是在计划的照射停止后传递给患者的少量电荷,它可能通过向患者传递不必要的剂量而降低治疗质量。本研究比较了两种方法,以最小化延迟电荷对基于同步加速器的离散点扫描质子束所传递剂量的影响。
通过对每个点应用延迟电荷的正态分布值(均值为0.001(标准差0.00025)MU)来模拟多个治疗计划的传递。使用了两种校正方法来考虑延迟电荷。方法一(CM1),正在临床实际使用,通过基于累积MU调整当前点的MU来考虑延迟电荷。方法二(CM2)还通过一个预测值来减少计划的MU。使用每种方法对治疗的每个分次进行模拟,然后在治疗计划系统中重新计算。评估原始计划与模拟分次总和之间的剂量差异。两种方法都在具有单束和简单靶区几何形状的水模体中进行了测试。进行了两次单独的模体测试。在一次测试中,每个计划使用25个分次,每次分次剂量从0.5 Gy变化到2 Gy。在另一次测试中,分次数量从1变化到25,每次分次剂量为2 Gy。使用三个患者计划来确定延迟电荷在实际临床条件下对所传递剂量的影响。通过随机选择每层的起始点以及每层从第一个点到最后一个点交替起始点来研究使用CM1时的点传递顺序。本研究仅考虑离散点扫描。
使用模体设置并改变每次分次剂量时,25个分次的每个计划的最大剂量差异,CM1为0.37 - 0.39 Gy,CM2为0.03 - 0.05 Gy。当改变总分次数量时,CM1和CM2的最大剂量差异分别以每次分次0.015 Gy和0.0018 Gy的速率增加。对于CM1,在每个能量层的第一个点位置发现最大剂量差异,而对于CM2,剂量差异较小且与位置无关。对于CM1,患者计划中的所有射野都有一个其过量剂量重叠的区域。使用CM2时未发现此类相关性。随机选择起始点可将最大剂量差异从0.708降低到0.15 Gy。在第一个点和最后一个点之间交替可将最大剂量差异从0.708降低到0.37 Gy。在患者计划中,对于CM1和标准传递顺序,过量剂量以每次分次每个射野0.014 Gy的速率线性缩放。
预测模型CM2在最小化延迟电荷影响方面优于累积照射模型CM1,特别是在考虑最大剂量差异和出现计划外热点的可能性时。本研究表明,对于CM1,剂量差异可能以每次分次每个射野0.014 Gy的速率缩放。