期刊文献+

脉动血压对在体轴向极限强约束血管壁应力分布的影响 被引量:1

Effects of Pulsatile Pressure on Stress Distribution in Artery Wall at in Vivo Longitudinal Limit Constraint
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摘要 本文详细分析正弦脉动压力载荷对动脉管壁应力分布的影响。结果表明,对某确定时刻,包含在运动方程中的惯性项对血管壁应力的影响很小,可忽略不计;在体轴向极限强约束下,血管壁周向应力随时间的变化曲线与压力曲线同相位和同周期,而且振幅不随频率的快慢而改变。一个心动周期内,血管内、外壁处周向应力随时间变化的平均值只与脉动压力载荷的平均值有关,而振幅主要与脉压有关,在内壁处随平均压的改变有一定变化,但在外壁处受平均压的影响很小。 In this paper, the effects of the sinusoidal pulsatile pressure on the stress distribution in the artery wall will be studied. Results show that the acceleration term in the equation of motion has little influence on the stress in the artery wall, and can be ignored. At in vivo longitudinal limit constraint, the variation of the circumferential stress with time have the same phase and period with the curves of the pulsatile pressure, and the amplitudes have no change with the frequency. During a cardiac cycle, the mean circumferential stress in the inner and outer wall only relates to the mean pressure, and the pulsatile stress value is mainly connected with the pulsatile pressure. The change of mean pressure has some influence to the pulsatile value in the inner wall, and little influence in the outer wall.
出处 《力学季刊》 CSCD 2000年第4期409-414,共6页 Chinese Quarterly of Mechanics
基金 国家自然科学基金(19732003) 国家自然科学青年基金(19702002)
关键词 动脉 残余应力 周向应力 轴向极限强约束 脉动血压 血管壁 应力分布 artery residual stress pulsatile pressure circumferential stress longitudinal limit constraint
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参考文献2

  • 1冯元桢 邓善熙(译).生物力学-运动、流动、应力和生长[M].成都:四川教育出版社,1993..
  • 2Chuong C J,J Biomech Engng,1986年,108卷,189页

共引文献5

同被引文献4

  • 1Fung YC. Biomechanics, Motion, Flow, Stress and Growth. New York: Springer-Verlag, 1990
  • 2Chuong C J, Fung YC. On residual stress in arteries. J of Biomech Eng, 1986, 108:189-192
  • 3Liu SQ, Fung YC. Relationship between hypertension, hypertrophy and opening angle of zero-stress state of arteries following aortic constriction. J of Biomech Eng, 1989, 111:325~335
  • 4Chaudhry HR, et al. Residual stresses in oscillating thoracic arteries reduce circumferential stresses and stress gradients. J Biomechanics, 1997, 30:57~62

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