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Ferrohydrodynamic modeling of magnetic nanoparticle harmonic spectra for magnetic particle imaging

机译:磁性粒子成像的磁性纳米粒子谐波谱的铁流体动力学建模

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摘要

Magnetic Particle Imaging (MPI) is an emerging imaging technique that uses magnetic nanoparticles as tracers. In order to analyze the quality of nanoparticles developed for MPI, a Magnetic Particle Spectrometer (MPS) is often employed. In this paper, we describe results for predictions of the nanoparticle harmonic spectra obtained in a MPS using three models: the first uses the Langevin function, which does not take into account finite magnetic relaxation; the second model uses the magnetization equation by Shliomis (Sh), which takes into account finite magnetic relaxation using a constant characteristic time scale; and the third model uses the magnetization equation derived by Martsenyuk, Raikher, and Shliomis (MRSh), which takes into account the effect of magnetic field magnitude on the magnetic relaxation time. We make comparisons between these models and with experiments in order to illustrate the effects of field-dependent relaxation in the MPS. The models results suggest that finite relaxation results in a significant drop in signal intensity (magnitude of individual harmonics) and in faster spectral decay. Interestingly, when field dependence of the magnetic relaxation time was taken into account, through the MRSh model, the simulations predict a significant improvement in the performance of the nanoparticles, as compared to the performance predicted by the Sh equation. The comparison between the predictions from models and experimental measurements showed excellent qualitative as well as quantitative agreement up to the 19th harmonic using the Sh and MRSh equations, highlighting the potential of ferrohydrodynamic modeling in MPI.
机译:磁性粒子成像(MPI)是一种新兴的成像技术,它使用磁性纳米粒子作为示踪剂。为了分析为MPI开发的纳米粒子的质量,经常使用电磁粒子光谱仪(MPS)。在本文中,我们使用以下三种模型描述了MPS中获得的纳米粒子谐波光谱的预测结果:第一种使用Langevin函数,该函数不考虑有限的磁弛豫;第二种使用Langevin函数。第二种模型使用Shliomis(Sh)的磁化方程,该方程考虑了使用恒定特征时标的有限磁弛豫。第三个模型使用了Martsenyuk,Raikher和Shliomis(MRSh)得出的磁化方程,该方程考虑了磁场强度对磁弛豫时间的影响。我们将这些模型与实验进行比较,以说明MPS中场依赖弛豫的影响。模型结果表明,有限弛豫会导致信号强度(单个谐波的幅度)显着下降,并导致频谱衰减更快。有趣的是,当考虑到磁弛豫时间的场依赖性时,通过MRSh模型,与Sh方程所预测的性能相比,模拟预测纳米颗粒的性能将显着改善。模型预测和实验测量值之间的比较显示,使用Sh和MRSh方程,直到19次谐波都具有出色的定性和定量一致性,突出了MPI中铁水动力模型的潜力。

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