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在一系列90°脉冲之后,大静态梯度中的哈恩自旋回波。

Hahn Spin Echoes in Large Static Gradients Following a Series of 90° Pulses.

作者信息

Bain AD, Randall EW

机构信息

Department of Chemistry, McMaster University, 1280 Main Street W., Hamilton, Ontario, L8S 4M1, Canada

出版信息

J Magn Reson A. 1996 Nov;123(1):49-55. doi: 10.1006/jmra.1996.0212.

DOI:10.1006/jmra.1996.0212
PMID:8980062
Abstract

The intensities of the Hahn spin echoes produced by a series of 90° pulses applied to a sample in large static field gradients are calculated. Static gradients are important because they can be very much larger than pulsed field gradients and echoes can be collected without recovery time problems. One application is for imaging using the stray field of a magnet (STRAFI). The high strength of the gradients in the stray field allows the imaging of solids and other systems with very broad lines. In an imaging pulse sequence consisting of pulses with phases 90(°)x-(90(°)y)n, the echoes (calculated in the absence of spin relaxation) have relative intensities of 1:${{3}\over{2}}$:${{3}\over{2}}$:1(1/8):1(1/8), etc., whereas a 90(°)x-(90(°)x)n pulse sequence produces echoes which have relative intensities of 1:½:-½:-(3/8):(3/8), etc. A simple way of calculating these intensities is presented, using an irreducible tensor approach that has been termed the superspin formalism. These numbers are for infinitely short pulses on resonance and without relaxation or diffusion, but the extension to real systems is also discussed. In particular, it is shown that the attenuation down the echo train is due to a varying contribution from both T1 and T2 processes, as well as diffusion. With long T1's and slow diffusion, the decay of the echoes approximates T2.

摘要

计算了在大静态场梯度中对样品施加一系列90°脉冲所产生的哈恩自旋回波的强度。静态梯度很重要,因为它们可比脉冲场梯度大得多,并且可以在没有恢复时间问题的情况下采集回波。一个应用是利用磁体的杂散场进行成像(STRAFI)。杂散场中梯度的高强度允许对具有非常宽谱线的固体和其他系统进行成像。在由相位为90(°)x-(90(°)y)n的脉冲组成的成像脉冲序列中,回波(在没有自旋弛豫的情况下计算)具有相对强度1:3/2:3/2:1(1/8):1(1/8)等,而90(°)x-(90(°)x)n脉冲序列产生的回波具有相对强度1:1/2:-1/2:-(3/8):(3/8)等。本文提出了一种计算这些强度的简单方法,使用一种被称为超自旋形式主义的不可约张量方法。这些数值适用于共振时无限短的脉冲且没有弛豫或扩散的情况,但也讨论了对实际系统的扩展。特别地,结果表明回波串的衰减是由于T1和T2过程以及扩散的贡献不断变化。在T1时间长且扩散慢的情况下,回波的衰减近似于T2。

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