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The use of a multiobjective evolutionary algorithm to increase flexibility in the search for better IMRT plans

机译:使用多目标进化算法来增加寻找更好的IMRT计划的灵活性

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摘要

>Purpose: To evaluate how a more flexible and thorough multiobjective search of feasible IMRT plans affects performance in IMRT optimization.>Methods: A multiobjective evolutionary algorithm (MOEA) was used as a tool to investigate how expanding the search space to include a wider range of penalty functions affects the quality of the set of IMRT plans produced. The MOEA uses a population of IMRT plans to generate new IMRT plans through deterministic minimization of recombined penalty functions that are weighted sums of multiple, tissue-specific objective functions. The quality of the generated plans are judged by an independent set of nonconvex, clinically relevant decision criteria, and all dominated plans are eliminated. As this process repeats itself, better plans are produced so that the population of IMRT plans will approach the Pareto front. Three different approaches were used to explore the effects of expanding the search space. First, the evolutionary algorithm used genetic optimization principles to search by simultaneously optimizing both the weights and tissue-specific dose parameters in penalty functions. Second, penalty function parameters were individually optimized for each voxel in all organs at risk (OARs) in the MOEA. Finally, a heuristic voxel-specific improvement (VSI) algorithm that can be used on any IMRT plan was developed that incrementally improves voxel-specific penalty function parameters for all structures (OARs and targets). Different approaches were compared using the concept of domination comparison applied to the sets of plans obtained by multiobjective optimization.>Results: MOEA optimizations that simultaneously searched both importance weights and dose parameters generated sets of IMRT plans that were superior to sets of plans produced when either type of parameter was fixed for four example prostate plans. The amount of improvement increased with greater overlap between OARs and targets. Allowing the MOEA to search for voxel-specific penalty functions improved results for simple cases with three structures but did not improve results for a more complex case with seven structures. For this modification, the amount of improvement increased with less overlap between OARs and targets. The voxel-specific improvement algorithm improved results for all cases, and its clinical relevance was demonstrated in a complex prostate and a very complex head and neck case.>Conclusions: Using an evolutionary algorithm as a tool, it was found that allowing more flexibility in the search space enhanced performance. The two strategies of (a) varying the weights and reference doses in the objective function and (b) removing the constraint of equal penalties for all voxels in a structure both generated sets of plans that dominated sets of plans considered to be “Pareto optimal” within the conventional, more limited search space. When considering voxel-specific objectives, the very large search space can lead to convergence problems in the MOEA for complex cases, but this is not an issue for the VSI algorithm.
机译:>目的::评估可行的IMRT计划的更灵活彻底的多目标搜索如何影响IMRT优化中的性能。>方法:将多目标进化算法(MOEA)用作工具调查如何扩大搜索空间以包括更广泛的惩罚功能,从而影响所产生的IMRT计划集的质量。 MOEA使用大量的IMRT计划,通过确定性地最小化重组惩罚函数(这是多个组织特定目标函数的加权总和)来生成新的IMRT计划。生成的计划的质量由一组独立的非凸面,临床相关的决策标准来判断,并且消除了所有占主导地位的计划。随着此过程的不断重复,将产生更好的计划,以便IMRT计划的人群将接近帕累托前沿。三种不同的方法被用来探索扩大搜索空间的效果。首先,进化算法使用遗传优化原理通过同时优化惩罚函数中的权重和组织特定剂量参数来进行搜索。其次,针对MOEA中所有处于危险中的器官(OAR)中的每个体素,单独优化了惩罚功能参数。最后,开发了可在任何IMRT计划上使用的启发式体素特定改进(VSI)算法,该算法可逐步改进所有结构(OAR和目标)的体素特定惩罚函数参数。使用支配比较的概念对通过多目标优化获得的计划集应用不同方法进行了比较。>结果:同时搜索重要权重和剂量参数的MOEA优化产生的IMRT计划集优于当为四个示例性前列腺计划固定了任一类型的参数时产生的计划集。改进的程度随着OAR与目标之间更大的重叠而增加。对于具有三种结构的简单案例,允许MOEA搜索特定于体素的罚函数可以改善结果,而对于具有七种结构的更为复杂的案例,则不能改善结果。对于此修改,OAR和目标之间的重叠较少时,改进的程度会增加。体素特异性改善算法可改善所有病例的结果,并在复杂的前列腺和非常复杂的头颈部病例中证明了其临床相关性。>结论:使用进化算法作为工具,发现在搜索空间中提供更大的灵活性可以增强性能。两种策略(a)改变目标函数中的权重和参考剂量,以及(b)消除结构中所有体素的均等惩罚约束,这两种策略都生成了计划集,该计划集主导被认为是“帕累托最优”的计划集在传统的,更有限的搜索空间内。在考虑特定于体素的目标时,非常大的搜索空间可能会导致MOEA中复杂情况下的收敛性问题,但这对于VSI算法而言并不是问题。

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