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Selectively observing the amplitude modulation under magic angle sample spinning

机译:选择性观察魔角样本旋转下的振幅调制

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Magic angle sample spinning (MASS) averages the inhomogeneous magnetic field due to the susceptibility contrast in porous media by moduling the local magnetic field (frequency modulation). Molecular diffusion introduces a homogeneous broadening, which modulates the amplitude of the signal (amplitude modulation). The depth of amplitude modulation is determined by the interplay of molecular diffusion and MASS averaging and contains rich information on local magnetic fields, through which the spatial structure of the sample may be obtained. In this paper, we present two methods to quantify the amplitude modulation: a phase suppressed method and a more conventional two-dimensional (2D)-exchange method. The phase suppressed method directly observes the ampitude modulation in the time domain. The approximate equations are derived to extract the physical information from the time domain data. The conventional 2D-exchange spectrum contains both the frequency modulation and the amplitude modulation terms. The amplitude modulation introduces cross peaks in the 2D spectrum. The integration of the 2D spectrum along lines parallel to the main diagonal line will give a one-dimensional spectrum, that is the Fourier transform of the amplitude modulation.
机译:魔术角样品旋转(MASS)通过调制局部磁场(频率调制)来平均由于多孔介质中磁化率差异引起的不均匀磁场。分子扩散会引入均匀加宽,从而对信号的幅度进行调制(幅度调制)。振幅调制的深度取决于分子扩散和MASS平均的相互作用,并包含有关局部磁场的丰富信息,通过该信息可以获取样本的空间结构。在本文中,我们提出了两种量化幅度调制的方法:相位抑制方法和更常规的二维(2D)交换方法。相位抑制方法直接观察时域中的振幅调制。导出近似方程以从时域数据中提取物理信息。常规的2D交换频谱同时包含频率调制和幅度调制项。幅度调制会在2D频谱中引入交叉峰。沿着平行于主对角线的线对2D频谱进行积分将得到一维频谱,即幅度调制的傅立叶变换。

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