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Journal of Chinese Integrative Medicine ›› 2008, Vol. 6 ›› Issue (9): 891-896.doi: 10.3736/jcim20080903

• Review • Previous Articles     Next Articles

Pulse wave: the bridge connecting traditional Chinese medicine with Western medicine

Xiang-he Song, Yun Wang()   

  1. School of Traditioal Chinese Pharmacy, Beijing University of Chinese Medicine, Beijing 100102, China
  • Received:2008-05-11 Online:2008-09-20 Published:2008-09-15

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Pulse wave, a research focus in both traditional Chinese medicine and Western medicine, which contains a wealth of human physiological and pathological information, has always been the concern of medical practitioners. On the basis of the review on the development of the pulse wave theory and its applications, the existing problems in this field are discussed in this paper. On the basis of the status quo of pulse wave information extraction methods and the utilization of pulse wave in traditional Chinese and Western medicine, a more in-depth study on pulse wave is proposed to make it a bridge connecting traditional Chinese medicine with Western medicine.

Key words: pulse wave, models, theoretical, objectifying pulse-taking, integrative traditional Chinese and Western medicine

CLC Number: 

  • R241.1

"

发展阶段 分析模型及理论 研究者
理论描述 首次发现和认识到血液循环现象 Harvey W (17世纪初)
首先论证了动脉弹性腔的意义 Newton I (1700年)
线性化理论 提出Windkessel模型（弹性腔模型） Hale S (1733年)
发表了理想流体的弹性管内波传播速度公式 Young T (1808年)
提出血管阻力模型,解释了动脉中平均血压下降的原因 Poiseuille JLM (1840年)
发现主动脉和外周动脉压力波波形的差异 Mahomed F (1872年)
发表计算脉搏波传播速度的杨-莫恩斯公式 Moens AI和Korteweg DJ (1878年)
建立了相当于动脉系集中参数模型的风箱理论（弹性腔模型） Frank O (1899年)
提出第一个血流脉搏波传播的分析模型 Morgan GW和Kiely JP (1954年)[5]
提出线性分布参数模型（Womersley理论） Womersley JR (1957年)[6]
提出双弹性腔模型 Goldwyn R和Watt T (1967年)[7]
提出一个完整的线性化脉搏波模型 Atabek HB (1968年)[8]
对心血管弹性腔理论作了较为深入的研究 柳兆荣（1980年）[9]
非线性理论 提出非线性分布参数模型,阐明动脉脉搏波传播的非线性特性 Euler L (1755年)
提出多项式血管壁应力应变表达式 Vaishnav RN等 (1972年)[10]
提出一个包含血管和外周组织运动的非线性脉搏波传播理论 伍时桂等（1986年）[11]
提出大血管中非线性压力波满足的孤波方程 Sigeo Y (1987年)[12]
首次在心脏和血管动态耦合的基础上,研究了人体动脉中压力和流量脉搏波的传播 王英晓等（1998年）[13]
建立了非线性血流脉搏波在动脉内传播的理论模型 谢官模等（2001年）[14]
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