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扩散敏感梯度时间对指数、双指数和扩散峰度模型参数的影响:在大鼠丘脑的体内测量。

Effect of diffusion-sensitizing gradient timings on the exponential, biexponential and diffusional kurtosis model parameters: in-vivo measurements in the rat thalamus.

机构信息

Scientific Department, Fondazione IRCCS Istituto Neurologico Carlo Besta, via Celoria 11, Milan, Italy.

出版信息

MAGMA. 2010 Apr;23(2):115-21. doi: 10.1007/s10334-010-0208-9. Epub 2010 Apr 8.

DOI:10.1007/s10334-010-0208-9
PMID:20376530
Abstract

OBJECT

To investigate whether spacing (Delta) and duration (delta) of the diffusion-sensitizing gradient pulses differentially affect exponential (D'), biexponential (D (slow), D (fast) and f (slow)) and diffusional kurtosis (D and K) model parameters.

METHODS

Measurements were performed in the rat thalamus for b = 200-3,200 s mm(-2), sweeping Delta between 20 and 100 ms at delta = 15 ms, and delta between 15 and 50 ms at Delta = 60 ms. Linear regressions were performed for each model parameter vs. Delta or delta.

RESULTS

Increasing Delta from 20 to 100 ms increases D' (from 0.64 to 0.70 x 10(-3) mm(2)s(-1)) and D (slow) (from 0.26 to 0.33 x 10(-3) mm(2)s(-1)), reduces K (from 0.57 to 0.53), and has no effects on D (fast), f (slow) or D. Increasing delta from 15 to 50 ms increases D (from 0.80 to 0.88 x 10(-3) mm(2)s(-1)), and has no effects on the other parameters.

CONCLUSION

The parameters of the biexponential and diffusional kurtosis models are more sensitive than the exponential model to Delta and delta; however, observed effects are too small to account for the discrepancies found in literature.

摘要

目的

研究扩散敏感梯度脉冲的间隔(Delta)和时长(delta)是否会对指数(D')、双指数(D(slow)、D(fast)和 f(slow))和扩散峰度(D 和 K)模型参数产生不同影响。

方法

在大鼠丘脑内进行 b = 200-3200 s/mm(-2)的测量,在 delta = 15 ms 时,Delta 在 20-100 ms 之间变化,在 Delta = 60 ms 时,delta 在 15-50 ms 之间变化。针对每个模型参数与 Delta 或 delta 进行线性回归。

结果

Delta 从 20 增加到 100 ms,会使 D'(从 0.64 增加到 0.70 x 10(-3)mm(2)s(-1))和 D(slow)(从 0.26 增加到 0.33 x 10(-3)mm(2)s(-1))增加,K(从 0.57 减少到 0.53)减少,对 D(fast)、f(slow)或 D 没有影响。delta 从 15 增加到 50 ms,会使 D(从 0.80 增加到 0.88 x 10(-3)mm(2)s(-1))增加,对其他参数没有影响。

结论

双指数和扩散峰度模型的参数比指数模型对 Delta 和 delta 更敏感;然而,观察到的影响太小,无法解释文献中发现的差异。

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Neuroimage. 2009 Apr 1;45(2):386-92. doi: 10.1016/j.neuroimage.2008.12.018. Epub 2008 Dec 25.
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Age-related non-Gaussian diffusion patterns in the prefrontal brain.前额叶大脑中与年龄相关的非高斯扩散模式。
J Magn Reson Imaging. 2008 Dec;28(6):1345-50. doi: 10.1002/jmri.21604.
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MAGMA. 2007 Dec;20(5-6):241-53. doi: 10.1007/s10334-007-0091-1. Epub 2007 Nov 29.
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Simulation and experimental verification of the diffusion in an anisotropic fiber phantom.各向异性纤维体模中扩散的模拟与实验验证
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Diffusional kurtosis imaging: the quantification of non-gaussian water diffusion by means of magnetic resonance imaging.扩散峰度成像:通过磁共振成像对非高斯水扩散进行量化。
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Magn Reson Med. 2004 Feb;51(2):278-85. doi: 10.1002/mrm.10702.
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