Han Hai-Chao
Department of Mechanical Engineering, University of Texas at San Antonio, Biomedical Engineering Program, UTSA-UTHSCSA, 1 UTSA Circle, San Antonio, TX 78249, USA.
J Biomech. 2008 Aug 28;41(12):2708-13. doi: 10.1016/j.jbiomech.2008.06.012. Epub 2008 Jul 23.
Tortuosity and kinking often occur in arteries and veins but the underlying mechanisms are poorly understood. It has been suggested recently that long arteries may buckle and become tortuosity due to reduced axial tension or hypertensive pressure, but very few studies have been done to establish the biomechanical basis for artery buckling. Here we developed the arterial buckling equation using a nonlinear elastic thick-walled cylindrical model with residual stress. Our results demonstrated that arteries may buckle due to high blood pressure or low axial tension and that residual stress in the arteries increases the buckling pressure. These results are in general agreement with the previous linear elastic model. The buckling equation provides a useful tool for studying artery tortuosity and kinking.
动脉和静脉中常常出现迂曲和扭结现象,但其潜在机制却鲜为人知。最近有人提出,由于轴向张力降低或高血压,长动脉可能会发生弯曲并变得迂曲,但很少有研究来确定动脉弯曲的生物力学基础。在此,我们使用具有残余应力的非线性弹性厚壁圆柱模型推导出了动脉弯曲方程。我们的结果表明,动脉可能由于高血压或低轴向张力而发生弯曲,并且动脉中的残余应力会增加弯曲压力。这些结果与之前的线性弹性模型总体一致。该弯曲方程为研究动脉迂曲和扭结提供了一个有用的工具。