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输入函数对脱氧葡萄糖法中局部脑葡萄糖代谢率计算的影响。

Influence of the input function on the calculation of the local cerebral metabolic rate for glucose in the deoxyglucose method.

作者信息

Kato A, Menon D, Diksic M, Yamamoto Y L

出版信息

J Cereb Blood Flow Metab. 1984 Mar;4(1):41-6. doi: 10.1038/jcbfm.1984.6.

DOI:10.1038/jcbfm.1984.6
PMID:6693513
Abstract

We describe here a modification of Sokoloff's deoxyglucose method which requires fewer blood samples but does not diminish accuracy. To calculate the local cerebral metabolism for glucose (LCMRglu), the input function containing the initial peak must be known. This requires many blood samples for accurate definition. To estimate the influence of the peak on the LCMRglu, a dummy input function was generated by extrapolating the data points after 2 min back to 0 min. Next, a biexponential curve, fitted to a reduced number of samples, was applied for the input function. The error introduced into the LCMRglu by using these different approximations was analyzed with an error function derived from an operational equation. The results indicate that the error of LCMRglu caused by neglecting the peak is less than 3%. Furthermore, the error of LCMRglu resulting from use of the biexponential approximation is a function of LCMRglu: the error decreases as the LCMRglu increases and remains at less than 3% even when only seven data points are used (half the usual number of the standard method). Finally, the LCMRglu was calculated by the biexponential curve-fitting, using the experimental data, and compared with that calculated by Sokoloff's computer program. Both methods were in good agreement. This modified method offers great advantage for simultaneous measurement of CMRglu, CBF, and other physiological parameters by means of the multiple tracer autoradiographic technique in the small laboratory animal.

摘要

我们在此描述一种对索科洛夫脱氧葡萄糖法的改进方法,该方法所需血样较少,但不降低准确性。为了计算局部脑葡萄糖代谢率(LCMRglu),必须知道包含初始峰值的输入函数。这需要采集许多血样才能精确定义。为了评估峰值对LCMRglu的影响,通过将2分钟后的数值点外推至0分钟来生成虚拟输入函数。接下来,将拟合较少样本数的双指数曲线应用于输入函数。利用从运算方程导出的误差函数分析了使用这些不同近似方法引入到LCMRglu中的误差。结果表明,忽略峰值所导致的LCMRglu误差小于3%。此外,使用双指数近似法导致的LCMRglu误差是LCMRglu的函数:随着LCMRglu的增加误差减小,并且即使仅使用七个数据点(标准方法通常数量的一半),误差仍保持在3%以下。最后,使用实验数据通过双指数曲线拟合计算LCMRglu,并与通过索科洛夫计算机程序计算的结果进行比较。两种方法结果吻合良好。这种改进方法对于在小型实验动物中借助多重示踪自显影技术同时测量CMRglu、CBF和其他生理参数具有很大优势。

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