脑自动调节:从模型到临床应用。

Ronney B Panerai
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引用次数: 260

摘要

脑血流(CBF)的短期调节是由肌源性、代谢和神经源性机制控制的,尽管动脉血压(ABP)变化很大,但这些机制仍将血流维持在狭窄的范围内。静态脑自动调节(CA)代表了CBF和ABP之间的稳态关系,其特征是在60-150 mmHg区间内ABP变化时CBF接近恒定。CBF-ABP关系的瞬态响应通常被称为动态CA,可以在ABP的自发波动中观察到,也可以在大腿袖带收缩、姿势改变和其他动作引起的ABP突然变化中观察到。建立动态ABP-CBFV关系的模型是更好地了解CA生理学和从模型参数中获得临床相关信息的必要步骤。本文综述了CA模型在不同临床条件下的应用。尽管已经提出了数学模型,并且应该继续研究,但大多数研究都采用了线性输入-输出(“黑箱”)模型,尽管CA具有固有的非线性性质。其中最常见的是传递函数分析(TFA)和二阶微分方程模型,这是本综述的主要焦点。CA指数(ARI)和由TFA得出的频域参数已被证明对颈动脉疾病、中风、严重头部损伤、蛛网膜下腔出血和其他疾病患者的病理生理变化敏感。非线性动力学模型也被提出,但需要做更多的工作来确定其在临床环境中的优越性和适用性。特别重要的是开发能够处理时变参数的多变量模型,以及验证从这些模型中提取的动态CA参数的可重复性和正态范围的协议。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cerebral autoregulation: from models to clinical applications.

Short-term regulation of cerebral blood flow (CBF) is controlled by myogenic, metabolic and neurogenic mechanisms, which maintain flow within narrow limits, despite large changes in arterial blood pressure (ABP). Static cerebral autoregulation (CA) represents the steady-state relationship between CBF and ABP, characterized by a plateau of nearly constant CBF for ABP changes in the interval 60-150 mmHg. The transient response of the CBF-ABP relationship is usually referred to as dynamic CA and can be observed during spontaneous fluctuations in ABP or from sudden changes in ABP induced by thigh cuff deflation, changes in posture and other manoeuvres. Modelling the dynamic ABP-CBFV relationship is an essential step to gain better insight into the physiology of CA and to obtain clinically relevant information from model parameters. This paper reviews the literature on the application of CA models to different clinical conditions. Although mathematical models have been proposed and should be pursued, most studies have adopted linear input-output ('black-box') models, despite the inherently non-linear nature of CA. The most common of these have been transfer function analysis (TFA) and a second-order differential equation model, which have been the main focus of the review. An index of CA (ARI), and frequency-domain parameters derived from TFA, have been shown to be sensitive to pathophysiological changes in patients with carotid artery disease, stroke, severe head injury, subarachnoid haemorrhage and other conditions. Non-linear dynamic models have also been proposed, but more work is required to establish their superiority and applicability in the clinical environment. Of particular importance is the development of multivariate models that can cope with time-varying parameters, and protocols to validate the reproducibility and ranges of normality of dynamic CA parameters extracted from these models.

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