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Efficient, effective, and insightful tackling of the high-dose-rate brachytherapy treatment planning problem for prostate cancer using evolutionary multi-objective optimization algorithms

机译:使用进化多目标优化算法高效,有效,有见地地解决前列腺癌的大剂量近距离治疗规划问题

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摘要

textabstractWe address the problemof high-dose-rate brachytherapy treatment planning for prostate cancer. The problem involves determining a treatment plan consisting of the so-called dwell times that a radiation source resides at different positions inside the patient such that the prostate volume and the seminal vesicles are covered by the prescribed radiation dose level as much as possiblewhile the organs at risk, e.g., bladder, rectum, and urethra, are irradiated as little as possible. The problem is highly constrained, following clinical requirements for radiation dose distributionwhile the planning process for treatment planners to design a clinically-Acceptable treatment plan is strictly time-limited. In this paper, we propose that the problem can be formulated as a bi-objective optimization problem that intuitively describes trade-offs between target volumes to be radiated and organs to be spared. We solve this problem with the recently-introduced Multi-Objective Real-Valued Genepool Optimal Mixing Evolutionary Algorithm (MO-RV-GOMEA), which is a promising MOEA that is able to effectively exploit dependencies between problem variables to tackle complicated problems in the continuous domain. MO-RV-GOMEA also has the capability to perform partial evaluations if problem structures allow local variations in existing solutions to be efficiently computed, substantially accelerating the overall optimization performance. Experiments on real medical data and comparison with state-of-Theart MOEAs confirm our claims.
机译:本文针对前列腺癌的高剂量近距离放射治疗规划问题进行了探讨。问题涉及确定治疗计划,该计划由所谓的停留时间组成,即放射源位于患者体内的不同位置,以使前列腺体积和精囊囊被规定的放射剂量水平所覆盖,而器官处于尽可能少地照射例如膀胱,直肠和尿道的危险。遵循放射剂量分配的临床要求,这个问题受到了极大的限制,而治疗计划制定者设计临床可接受治疗计划的计划过程则严格地限制了时间。在本文中,我们建议将该问题表述为一个双目标优化问题,该问题直观地描述了要辐射的目标体积和要保留的器官之间的权衡。我们用最近引入的多目标实值基因池最优混合进化算法(MO-RV-GOMEA)解决了这个问题,这是一种很有前途的MOEA,它能够有效利用问题变量之间的依赖性来解决连续过程中的复杂问题。域。如果问题结构允许有效地计算现有解决方案中的局部变化,则MO-RV-GOMEA还具有执行部分评估的能力,从而大大提高了整体优化性能。在真实医学数据上进行的实验以及与最新MOEA的比较证实了我们的主张。

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