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Mathematical analysis of arterial enhancement and optimization of bolus geometry for CT angiography using the discrete fourier transform.

机译:使用离散傅里叶变换对CT血管造影进行动脉增强和推注几何形状优化的数学分析。

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PURPOSE: The goal of this work was to develop a clinically applicable mathematical algorithm to analyze and optimize individual arterial enhancement in CT angiography (CTA). METHOD: Assuming a time-invariant linear system, the discrete Fourier transform was used to calculate the transfer function of the system ("patient function") from the arterial time-attenuation response to a test bolus. The patient function was subsequently used to predict aortic enhancement in five select patients and to calculate optimized biphasic injection protocols in two of these patients undergoing CTA of the abdominal aorta. RESULTS: Arterial time-attenuation curves were accurately predicted in all patients. Optimized biphasic contrast agent injection protocols resulted in uniform aortic enhancement at the predefined level over the entire scanning period in both subjects despite markedly different contrast agent volumes and injection rates used. CONCLUSION: Fourier analysis of the time-attenuation response to a test bolus is a simple and feasible approach to optimize arterial enhancement in CTA.
机译:目的:这项工作的目的是开发一种临床上适用的数学算法,以分析和优化CT血管造影(CTA)中的个体动脉增强。方法:假设一个时不变线性系统,离散傅里叶变换用于根据对测试推注的动脉时间衰减响应来计算系统的传递函数(“患者功能”)。随后将患者功能用于预测五名选定患者的主动脉增强情况,并在接受腹主动脉CTA的这些患者中的两名患者中计算优化的双相注射方案。结果:所有患者均准确预测了动脉时间衰减曲线。尽管所使用的造影剂量和注射速率明显不同,但优化的双相造影剂注射方案可在整个扫描期间在预定水平上实现均匀的主动脉增强。结论:对测试推注的时间衰减响应进行傅立叶分析是优化CTA中动脉增强的一种简单可行的方法。

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