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Cone beam CT dosimetry: A unified and self-consistent approach including all scan modalities—With or without phantom motion

机译:锥束CT剂量测定法:包括所有扫描模态的统一且自洽的方法-带有或不带有幻像运动

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摘要

>Purpose: This article describes a common methodology and measurement technique, encompassing both conventional (helical and axial) CT scanning using phantom translation and cone beam (or narrow fan beam) CT scans about a stationary phantom. Cone beam CT systems having beam widths along the z-axis wide enough to cover a significant anatomical length (50–160 mm) in a single axial rotation (e.g., in cardiac CT) are rapidly proliferating in the clinic, referred to herein as stationary cone beam CT (SCBCT). The integral format of the CTDI paradigm is not appropriate for a stationary phantom, and is not useful for predicting the dose in SCBCT, nor for perfusion studies or CT fluoroscopy. Likewise, the pencil chamber has limited utility in this domain (even one of extended length).>Methods: By demonstrating, both experimentally and theoretically, the match between the dose distribution f(z) for a wide cone beam and that due to an axial scan series D˜(z), it is shown that the dose on the central ray of the cone beam f(0) is both spatially colocated and numerically equal to the dose predicted by CTDI for the axial series; and thus f(0) is the logical (and unique) choice for a SCBCT dose-descriptor consistent with the CTDI-based dose of conventional CT. This dose f(0) can be readily measured using a conventional (short) ionization chamber. Additionally, Monte Carlo simulations of Boone [], expressed as a scatter LSF (or DSF), allow the application of a convolution-based model [] of the axial dose profile f(z) for any primary beam width a (anyn×T), fan beam and cone beam alike, from a single LSF kernel; its simple form allows the results to be expressed as simple analytical equations. The experimental data of Mori et al. [] from a 256 channel cone beam scanner for a variety of beam widths (28–138 mm) are used to corroborate the theory.>Results: Useful commonalities between SCBCT and conventional CT dose are revealed, including a common equilibrium dose parameter Aeq, which is independent of z-collimator aperture a (orn×T), and a common analytical (exponential growth) function H(λ) describing the relative approach to scatter equilibrium at z=0 for both modalities (with λ=a or λ=scan length L). This function exhibits good agreement with the above-mentioned cone beam data of Mori et al. for H(a) as well as with data H(L) obtained from conventional CT scanning [] for the same directly irradiated, phantom length L=a.>Conclusions: This methodology and associated mathematical theory provide a physically self-consistent description of dose between stationary phantom CT and conventional CT, and has predictive capabilities which can be used to effect a substantial reduction in data collection; provide a bridge between modalities; and predict the relevant peak doses f(0) for perfusion studies.
机译:>目的:本文介绍了一种常见的方法和测量技术,包括使用幻像平移的常规(螺旋和轴向)CT扫描以及围绕固定体模的锥束(或窄扇形光束)CT扫描。锥束CT系统沿z轴的束宽足以在单个轴向旋转中(例如在心脏CT中)覆盖相当大的解剖长度(50-160 mm),在临床中正在迅速普及,在本文中称为固定锥形束CT(SCBCT)。 CTDI范例的整体格式不适用于固定体模,并且对于预测SCBCT中的剂量,灌注研究或CT透视检查均无用。同样,铅笔腔在此领域(甚至是延伸长度的一个)也具有有限的用途。>方法:通过实验和理论上证明宽圆锥体的剂量分布f(z)之​​间的匹配光束和轴向扫描序列引起的 D z < / mi> ,表明锥束f(0)的中心射线上的剂量在空间上共处并且在数值上等于CTDI预测的轴向系列剂量;因此,f(0)是SCBCT剂量描述符与常规CT的基于CTDI剂量一致的逻辑(且唯一)选择。使用常规(短)电离室可以很容易地测量该剂量f(0)。此外,Boone []的蒙特卡洛模拟,表示为散射LSF(或DSF),允许对任何主光束宽度a(anyn×T ),扇形光束和圆锥形光束(来自单个LSF内核);它的简单形式允许将结果表示为简单的解析方程式。森等人的实验数据。 []来自256通道锥形束扫描仪的各种束宽(28–138 mm)用于证实这一理论。>结果:揭示了SCBCT和常规CT剂量之间的有用共性,包括共同的平衡剂量参数Aeq,它独立于z准直仪孔径a(或 n x T ),以及共同的分析(指数增长)函数 H < / em>(λ)描述两种模态(在λ= a 或λ=扫描长度 L )。该功能与Mori等人的上述锥形束数据很好地吻合。 H a )以及从常规CT扫描获得的数据 H L )[]相同的直接照射体模长度 L = a 。>结论:这种方法和相关的数学理论提供了剂量之间物理上自洽的描述固定体模CT和常规CT,并具有预测功能,可用于大幅减少数据收集;在方式之间架起一座桥梁;并预测用于灌注研究的相关峰值剂量 f (0)。

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