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G时间耐受性的数学模型。

A mathematical model of G time-tolerance.

作者信息

Moore T W, Jaron D, Hrebien L, Bender D

机构信息

Biomedical Engineering and Science Institute, Drexel University, Philadelphia, PA 19104.

出版信息

Aviat Space Environ Med. 1993 Oct;64(10):947-51.

PMID:8240201
Abstract

We propose a model to explain experimentally observed effects of Gz onset rates and levels on the time of occurrence of loss of vision and/or consciousness. The model is based on the existence of two generally accepted parameters: a G limit beyond which cerebral perfusion ceases, and a buffer time between loss of perfusion and loss of function. When applied to ramp onset G profiles, the model predicts a generally hyperbolic locus of endpoints, similar to the well-known Stoll curve, except for the dip. The advantage of the model is its applicability to any G onset profile. Data from the literature support the assumptions of the model and its results, including the absence of the dip in the locus for a ramp onset. The results call into question some concepts used to design G avoidance inflight strategies and the usefulness of some experimental centrifuge methods. The model may enable an increase in the accuracy of predictions of the time of visual or cerebral loss of function under various G profiles.

摘要

我们提出了一个模型,以解释实验观察到的Gz起始速率和水平对视力丧失和/或意识丧失发生时间的影响。该模型基于两个普遍认可的参数:一个G极限,超过该极限大脑灌注停止;以及灌注丧失和功能丧失之间的缓冲时间。当应用于斜坡起始G曲线时,该模型预测的端点轨迹通常呈双曲线,类似于著名的斯托尔曲线,但不包括凹陷部分。该模型的优点是它适用于任何G起始曲线。文献数据支持该模型的假设及其结果,包括斜坡起始时轨迹中不存在凹陷。这些结果对一些用于设计飞行中G回避策略的概念以及一些实验性离心机方法的有效性提出了质疑。该模型可能会提高在各种G曲线下视觉或大脑功能丧失时间预测的准确性。

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