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剂量学和个体化调强放疗计划验证测量中统计分析的系统方法。

A systematic approach to statistical analysis in dosimetry and patient-specific IMRT plan verification measurements.

机构信息

Department of Radiation Oncology, Rutgers Cancer Institute of New Jersey, Rutgers Robert Wood Johnson Medical School, 195 Little Albany Street, 08903 New Brunswick, New Jersey, USA.

出版信息

Radiat Oncol. 2013 Sep 30;8:225. doi: 10.1186/1748-717X-8-225.

Abstract

PURPOSE

In the presence of random uncertainties, delivered radiation treatment doses in patient likely exhibit a statistical distribution. The expected dose and variance of this distribution are unknown and are most likely not equal to the planned value since the current treatment planning systems cannot exactly model and simulate treatment machine. Relevant clinical questions are 1) how to quantitatively estimate the expected delivered dose and extrapolate the expected dose to the treatment dose over a treatment course and 2) how to evaluate the treatment dose relative to the corresponding planned dose. This study is to present a systematic approach to address these questions and to apply this approach to patient-specific IMRT (PSIMRT) plan verifications.

METHODS

The expected delivered dose in patient and variance are quantitatively estimated using Student T distribution and Chi Distribution, respectively, based on pre-treatment QA measurements. Relationships between the expected dose and the delivered dose over a treatment course and between the expected dose and the planned dose are quantified with mathematical formalisms. The requirement and evaluation of the pre-treatment QA measurement results are also quantitatively related to the desired treatment accuracy and to the to-be-delivered treatment course itself. The developed methodology was applied to PSIMRT plan verification procedures for both QA result evaluation and treatment quality estimation.

RESULTS

Statistically, the pre-treatment QA measurement process was dictated not only by the corresponding plan but also by the delivered dose deviation, number of measurements, treatment fractionation, potential uncertainties during patient treatment, and desired treatment accuracy tolerance. For the PSIMRT QA procedures, in theory, more than one measurement had to be performed to evaluate whether the to-be-delivered treatment course would meet the desired dose coverage and treatment tolerance.

CONCLUSION

By acknowledging and considering the statistical nature of multi-fractional delivery of radiation treatment, we have established a quantitative methodology to evaluate the PSIMRT QA results. Both the statistical parameters associated with the QA measurement procedure and treatment course need to be taken into account to evaluate the QA outcome and to determine whether the plan is acceptable and whether additional measures should be taken to reduce treatment uncertainties. The result from a single QA measurement without the appropriate statistical analysis can be misleading. When the required number of measurements is comparable to the planned number of fractions and the variance is unacceptably high, action must be taken to either modify the plan or adjust the beam delivery system.

摘要

目的

在存在随机不确定性的情况下,患者接受的放射治疗剂量可能呈现出统计分布。由于当前的治疗计划系统无法精确地建模和模拟治疗机器,因此该分布的预期剂量和方差是未知的,而且很可能与计划值不相等。相关的临床问题是:1)如何定量估计预期的已交付剂量,并将预期剂量外推到治疗过程中的治疗剂量;2)如何评估治疗剂量与相应计划剂量的关系。本研究旨在提出一种系统的方法来解决这些问题,并将该方法应用于患者特定的调强放射治疗(PSIMRT)计划验证。

方法

基于治疗前的质量保证(QA)测量,使用学生 T 分布和 Chi 分布分别定量估计患者的预期交付剂量和方差。使用数学形式化方法量化治疗过程中预期剂量与交付剂量之间以及预期剂量与计划剂量之间的关系。治疗前 QA 测量结果的要求和评估也与所需的治疗精度和预期的治疗过程本身定量相关。所开发的方法学被应用于 PSIMRT 计划验证程序,以评估 QA 结果和治疗质量。

结果

从统计学上讲,治疗前 QA 测量过程不仅取决于相应的计划,还取决于交付剂量偏差、测量次数、治疗分割、患者治疗期间的潜在不确定性以及所需的治疗精度容差。对于 PSIMRT QA 程序,理论上,必须进行多次测量才能评估待交付的治疗过程是否符合预期的剂量覆盖和治疗耐受度。

结论

通过承认和考虑放射治疗多分数传递的统计性质,我们建立了一种定量方法来评估 PSIMRT QA 结果。需要考虑与 QA 测量过程和治疗过程相关的统计参数,以评估 QA 结果,并确定计划是否可接受,以及是否应采取额外措施来降低治疗不确定性。没有适当的统计分析的单次 QA 测量结果可能会产生误导。当所需的测量次数与计划的分割次数相当时,并且方差不可接受地高时,必须采取行动修改计划或调整束流输送系统。

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Errors and margins in radiotherapy.放射治疗中的误差与边界
Semin Radiat Oncol. 2004 Jan;14(1):52-64. doi: 10.1053/j.semradonc.2003.10.003.
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Biologic and physical fractionation effects of random geometric errors.随机几何误差的生物学和物理分馏效应。
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