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Application of Time-Fractional Order Bloch Equation in Magnetic Resonance Fingerprinting

机译:时间分数阶布洛赫方程在磁共振指纹图谱中的应用

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Magnetic resonance fingerprinting (MRF) is one novel fast quantitative imaging framework for simultaneous quantification of multiple parameters with pseudo randomized acquisition patterns. The accuracy of the resulting multi-parameters is very important for clinical applications. In this paper, we derived signal evolutions from the anomalous relaxation using a fractional calculus. More specifically, we utilized time-fractional order extension of the Bloch equations to generate dictionary to provide more complex system descriptions for MRF applications. The representative results of phantom experiments demonstrated the good accuracy performance when applying the time-fractional order Bloch equations to generate dictionary entries in the MRF framework. The utility of the proposed method is also validated by in-vivo study.
机译:磁共振指纹图谱(MRF)是一种新颖的快速定量成像框架,用于同时利用伪随机采集模式对多个参数进行定量。产生的多参数的准确性对于临床应用非常重要。在本文中,我们使用分数演算从异常弛豫中得出信号演化。更具体地说,我们利用Bloch方程的时间分数阶扩展来生成字典,以为MRF应用程序提供更复杂的系统描述。幻象实验的代表性结果表明,在MRF框架中应用时间分数阶Bloch方程生成字典条目时,具有良好的准确性。通过体内研究也验证了该方法的实用性。

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