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Gapped Pulses for Frequency-Swept MRI

机译:扫频MRI的间隙脉冲

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摘要

A recently introduced method called SWIFT (SWeep Imaging with Fourier Transform) is a fundamentally different approach to MRI which is particularly well suited to imaging objects with extremely fast spin-spin relaxation rates. The method exploits a frequency-swept excitation pulse and virtually simultaneous signal acquisition in a time-shared mode. Correlation of the spin system response with the excitation pulse function is used to extract the signals of interest. With SWIFT, image quality is highly dependent on producing uniform and broadband spin excitation. These requirements are satisfied by using frequency-modulated pulses belonging to the hyperbolic secant family (HSn pulses). This article describes the experimental steps needed to properly implement HSn pulses in SWIFT. In addition, properties of HSn pulses in the rapid passage, linear region are investigated, followed by an analysis of the pulses after inserting the “gaps” needed for time-shared excitation and acquisition. Finally, compact expressions are presented to estimate the amplitude and flip angle of the HSn pulses, as well as the relative energy deposited by the SWIFT sequence.
机译:最近引入的一种称为SWIFT(带有傅立叶变换的扫频成像)的方法是MRI的根本不同方法,特别适合于以极快的自旋-自旋弛豫速率对物体进行成像。该方法利用频率扫描的激励脉冲和在分时模式下实际上同时进行信号采集。自旋系统响应与激励脉冲函数的相关性用于提取感兴趣的信号。使用SWIFT,图像质量高度依赖于产生均匀且宽带的自旋激发。通过使用属于双曲线割线族的调频脉冲(HSn脉冲)可以满足这些要求。本文介绍了在SWIFT中正确实现HSn脉冲所需的实验步骤。另外,研究了HSn脉冲在快速通过线性区域中的特性,然后在插入了分时激励和采集所需的“间隙”之后对脉冲进行了分析。最后,给出了紧凑的表达式来估计HSn脉冲的幅度和翻转角,以及SWIFT序列存储的相对能量。

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