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Technical note: Extension of Van Herk's treatment margin model for anisotropic systematic positioning errors in cartesian coordinate systema.

机译:技术说明:扩展了Van Herk的处理余量模型,用于笛卡尔坐标系中的各向异性系统定位误差。

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PURPOSE: A coefficient of a treatment margin model for anisotropic systematic positioning errors has been calculated in Cartesian coordinate system based on van Herk's analytical formulation. METHODS: Three-dimensional (3D) patient population distribution was formulated in Cartesian coordinate system to model anisotropic systematic positioning errors. Analytical 3D integration with anisotropic standard deviations Sigma's and the following Newton's method yielded the coefficient of van Herk's systematic positioning error model in Cartesian coordinate system. RESULTS: The treatment margins for the anisotropic systematic errors in Cartesian coordinate system were 2.1 Sigma for 90% patient population coverage and 2.4 Sigma for 95% patient population coverage. CONCLUSIONS: It was found that the treatment margins for anisotropic systematic positioning errors in Cartesian coordinate system were smaller than those for the isotropic model in spherical coordinate system for a given patient population coverage probability.
机译:目的:基于van Herk的解析公式,在笛卡尔坐标系中计算了各向异性系统定位误差的处理余量模型的系数。方法:在笛卡尔坐标系中建立三维(3D)患者群体分布,以建模各向异性的系统定位误差。具有各向异性标准偏差的3D解析积分和下面的牛顿法得出笛卡尔坐标系中van Herk的系统定位误差模型的系数。结果:笛卡尔坐标系中各向异性系统误差的治疗余量为90%人口覆盖率的2.1 Sigma和95%人口覆盖率的2.4 Sigma。结论:发现在给定的患者覆盖率下,笛卡尔坐标系中各向异性系统定位误差的处理余量小于球坐标系中各向同性模型的处理余量。

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