Tereza Beatriz Oliveira Assunção, Nashwan Naji, Jeff Snyder, Peter Seres, Gregg Blevins, Penelope Smyth, Alan H Wilman
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引用次数: 0
Abstract
Purpose: To examine the importance of R2 accuracy on independent paramagnetic and diamagnetic outputs from susceptibility source separation in the brain from two publicly available methods.
Methods: The effects of R2 errors, which translate into errors, on output maps from χ-separation and χ-sepnet were examined using data from 11 healthy volunteers. Baseline R2 values were determined by Bloch modeling a dual-echo turbo spin echo decay with measured flip angles. R2 errors were introduced from either simple exponential fitting, R2 multiplication factors, or R2 approximation using only . Altered R2 maps were then used as input for the susceptibility source separation models using either default or calculated relaxometric constant. Difference maps and mean percentage errors within regions of interest (ROIs) were measured.
Results: Errors in R2, and hence , directly affected paramagnetic and diamagnetic components. χ-sepnet was less sensitive to R2 errors than χ-separation and had reduced variance among subjects. χ-sepnet susceptibility component errors did not reach more than ±20% in most ROIs for all alteration approaches. In contrast, χ-separation, with default relaxometric constant, reached 56% susceptibility component error with -25% R2 error input. Exponential fitting R2 error exceeded -25%, thus, even larger component errors occurred. -based approximation had -25% R2 mean error across ROIs (-18% across whole brain), yielding 57% mean susceptibility component error across ROIs.
Conclusion: Paramagnetic and diamagnetic outputs of susceptibility source separation methods have variable responses to R2 error, that may occur with simple R2 fitting or R2 approximation, and can be strongly biased by it.
目的:从两种公开可用的方法中,检验R2精度对大脑磁化源分离的独立顺磁和反磁输出的重要性。方法:利用11名健康志愿者的数据,检验R2误差(可转化为R2′$$ {\mathrm{R}}_2^{\prime } $$误差)对χ-分离和χ-sepnet输出图的影响。基线R2值由Bloch模拟双回波涡轮自旋回波衰减与测量的翻转角确定。R2误差由简单的指数拟合、R2乘法因子或仅使用R2 * $$ {\mathrm{R}}_2^{\ast } $$的R2近似引入。然后使用默认松弛常数或计算松弛常数将改变的R2图作为敏感性源分离模型的输入。测量了感兴趣区域(roi)内的差异图和平均百分比误差。结果:R2误差以及R2 ' $$ {\mathrm{R}}_2^{\prime } $$直接影响顺磁和抗磁分量。χ-sepnet对R2误差的敏感性低于χ-分离法,并且降低了受试者之间的方差。χ- sepet敏感性成分误差不大于±20% in most ROIs for all alteration approaches. In contrast, χ-separation, with default relaxometric constant, reached 56% susceptibility component error with -25% R2 error input. Exponential fitting R2 error exceeded -25%, thus, even larger component errors occurred. R 2 * $$ {\mathrm{R}}_2^{\ast } $$ -based approximation had -25% R2 mean error across ROIs (-18% across whole brain), yielding 57% mean susceptibility component error across ROIs.Conclusion: Paramagnetic and diamagnetic outputs of susceptibility source separation methods have variable responses to R2 error, that may occur with simple R2 fitting or R2 approximation, and can be strongly biased by it.
期刊介绍:
Magnetic Resonance in Medicine (Magn Reson Med) is an international journal devoted to the publication of original investigations concerned with all aspects of the development and use of nuclear magnetic resonance and electron paramagnetic resonance techniques for medical applications. Reports of original investigations in the areas of mathematics, computing, engineering, physics, biophysics, chemistry, biochemistry, and physiology directly relevant to magnetic resonance will be accepted, as well as methodology-oriented clinical studies.