目的:单等中心多靶点(SIMT)技术已成为多发性脑转移的流行治疗技术。我们已经实现了一种方法来获得SIMT技术的非均匀余量。在这项研究中,我们进一步提出了一种方法来确定等中心位置,使总的扩展边距体积是最小的。
方法:基于统计模型,非均匀边距与距离d(从等中心到目标点)之间的关系,设置不确定性,并建立了显著性水平。由于旋转误差的存在,裕量与等中心位置之间存在非线性关系。采用数值模拟,我们研究了最佳等中心位置与平移误差之间的关系,旋转误差,和目标大小。为了快速找到最佳等中心位置,自适应模拟退火(ASA)算法。该方法在Pinnacle3治疗计划系统中实施,并与几何中心(COG)的等中心进行了比较。体积中心(COV),和表面中心(COS)。选择10例用SIMT技术治疗的具有多个脑转移目标的患者进行评估。
结果:当肿瘤大小相等时,ASA和数值模拟得到的最优等角点与COG一致,COV,COS。当肿瘤的大小不同时,最佳等中心靠近大肿瘤。在几乎所有情况下,COS点的位置都比COV点更接近最佳点。此外,在一些情况下,COS点可以被近似地选择为最佳点。对于三个或更多个肿瘤,ASA算法可以将计算时间从几小时减少到几十秒。使用多个脑转移目标,获得了一系列不同肿瘤数量的体积差异和计算时间,肿瘤大小,和分离距离。与COG等中心的保证金量相比,最佳点的边际量可以减少多达27.7%。
结论:选择具有较大差异的多个目标的最佳治疗等中心可以减少总切缘体积。ASA算法可以显著提高寻找最优等中心点的速度。该方法可用于临床等中心选择,对附近正常组织的保护是有用的。
OBJECTIVE: The single isocenter for multiple-target (SIMT) technique has become a popular treatment technique for multiple brain metastases. We have implemented a method to obtain a nonuniform margin for SIMT technique. In this study, we further propose a method to determine the isocenter position so that the total expanded margin volume is minimal.
METHODS: Based on a statistical model, the relationship between nonuniform margin and the distance d (from isocenter to target point), setup uncertainties, and significance level was established. Due to the existence of rotational error, there is a nonlinear relationship between the margin volume and the isocenter position. Using numerical simulation, we study the relationship between optimal isocenter position and translational error, rotational error, and target size. In order to find the optimal isocenter position quickly, adaptive simulated annealing (ASA) algorithm was used. This method was implemented in the Pinnacle3 treatment planning system and compared with isocenter at center-of-geometric (COG), center-of-volume (COV), and center-of-surface (COS). Ten patients with multiple brain metastasis targets treated with the SIMT technique was selected for evaluation.
RESULTS: When the size of tumors is equal, the optimal isocenter obtained by ASA and numerical simulation coincides with COG, COV, and COS. When the size of tumors is different, the optimal isocenter is close to the large tumor. The position of COS point is closer to the optimal point than the COV point for nearly all cases. Moreover, in some cases the COS point can be approximately selected as the optimal point. The ASA algorithm can reduce the calculating time from several hours to tens of seconds for three or more tumors. Using multiple brain metastases targets, a series of volume difference and calculating time were obtained for various tumor number, tumor size, and separation distances. Compared with the margin volume with isocenter at COG, the margin volume for optimal point can be reduced by up to 27.7%.
CONCLUSIONS: Optimal treatment isocenter selection of multiple targets with large differences could reduce the total margin volume. ASA algorithm can significantly improve the speed of finding the optimal isocenter. This method can be used for clinical isocenter selection and is useful for the protection of normal tissue nearby.