波动假设生命系统中经络的新解释

G. Szigeti, A. Szász
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引用次数: 1

摘要

生物系统很复杂。他们的生理受到各种负反馈信号和过程的良好控制,它被描述为相反的干扰效应,在东方哲学中被描述为阴阳(Y-Y)对。在广泛的生理信号中,Y-Y对可以通过启动子-抑制子对来描述,从而创造复杂系统的内稳态。这种类型的控制表现为信号平均值的波动。平均值带有不可避免的波动(称为粉红噪声或1/f噪声)。所有处于稳态的信号都具有相等的熵(SE = 1.8),这是复杂平衡的特征。各种控制反向信号(Y-Y)具有不同的时间尺度,这些时间尺度随年龄的增长而变化。时间尺度较小的过程由于老化而退化,但粉红噪声保证了健康的稳态系统信号的偏差保持不变。经络连接到一般的运输系统,将物质和信息的运输与相当大的运输网络相结合,如血液、淋巴、神经、细胞连接、间充质“基质”细胞骨架。这种意义上的经络只是从多个实现路径平均的虚线,通过物质、能量和信息的传递过程来连接两个穴位。经络是由各种耦合点(腧穴)组成的,这些耦合点会受到驱动刺激的扰动。我们的目的是从复杂性的角度来描述经络系统。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fluctuations Hypothesize the New Explanation of Meridians in Living Systems
Biosystems are complex. Their physiology is well-controlled with various negative feedback signals and processes, it describes by opposite interfering effects which are characterized in the Eastern philosophy by Yin-Yang (Y-Y) pairs. Y-Y pairs could be described by the promoter-suppressor pairs in a wide range of physiologic signals creating the homeostasis of the complex system. This type of control appears as fluctuations from the average (mean) value of the signal. The mean carries an ineluctable fluctuation (called pink-noise or 1/f noise). All signals in homeostasis have equal entropy (SE = 1.8), which is the character of the complex equilibrium. The various controlling opposite signals (Y-Y) have different time-scales which change by aging. The processes with smaller time-scale are degraded by aging, but the pink-noise ensures that the deviations of the signals of the healthy homeostatic system remain constant. Meridians are connected to the general transport systems that combined the material and the information transport with the considerable transport networks, like blood, lymph, nerve, cell-junctions, mesenchymal “ground substance” cytoskeletons. The meridians in this meaning only virtual line averaged from multiple realized paths to connect two acupuncture points by the material, energy and information transport processes. The meridian network is designed by various coupling points (acupoints), which could be perturbed by actuating stimulus. Our objective is to describe the meridian system from complexity point of view.
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