A mechanical model for morphological response of endothelial cells under combined wall shear stress and cyclic stretch loadings

被引:0
作者
H. A. Pakravan
M. S. Saidi
B. Firoozabadi
机构
[1] Sharif University of Technology,Department of Mechanical Engineering
来源
Biomechanics and Modeling in Mechanobiology | 2016年 / 15卷
关键词
Endothelial cells; Morphology; Mechanical stimuli; Cell mechanics; Cell model; Biomechanics;
D O I
暂无
中图分类号
学科分类号
摘要
The shape and morphology of endothelial cells (ECs) lining the blood vessels are a good indicator for atheroprone and atheroprotected sites. ECs of blood vessels experience both wall shear stress (WSS) and cyclic stretch (CS). These mechanical stimuli influence the shape and morphology of ECs. A few models have been proposed for predicting the morphology of ECs under WSS or CS. In the present study, a mathematical cell population model is developed to simulate the morphology of ECs under combined WSS and CS conditions. The model considers the cytoskeletal filaments, cell–cell interactions, and cell–extracellular matrix interactions. In addition, the reorientation and polymerization of microfilaments are implemented in the model. The simulations are performed for different conditions: without mechanical stimuli, under pure WSS, under pure CS, and under combined WSS and CS. The results are represented as shape and morphology of ECs, shape index, and angle of orientation. The model is validated qualitatively and quantitatively with several experimental studies, and good agreement with experimental studies is achieved. To the best of our knowledge, it is the first model for predicting the morphology of ECs under combined WSS and CS condition. The model can be used to indicate the atheroprone regions of a patient’s artery.
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页码:1229 / 1243
页数:14
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[1]  
Barbee KA(1995)Subcellular distribution of shear stress at the surface of flow-aligned and nonaligned endothelial monolayers Am J Physiol Heart Circ Physiol 268 H1765-H1772
[2]  
Mundel T(2009)Multi-axial mechanical stimulation of HUVECs demonstrates that combined loading is not equivalent to the superposition of individual wall shear stress and tensile hoop stress components J Biomech Eng 131 081001-081001
[3]  
Lal R(2007)Ameboid cell motility: a model and inverse problem, with an application to live cell imaging data J Theor Biol 244 169-179
[4]  
Davies PF(1995)Shear stress induces changes in the morphology and cytoskeleton organisation of arterial endothelial cells Eur J Vasc Endovasc Surg 9 86-92
[5]  
Breen LT(1995)Flow-mediated endothelial mechanotransduction Physiol Rev 75 519-270
[6]  
McHugh PE(2004)Endothelial cell–cell junctions: happy together Nat Rev Mol Cell Biol 5 261-1287
[7]  
Murphy BP(2012)Dynamics of stress fibers turnover in contractile cells J Eng Mech 138 1282-649
[8]  
Coskun H(2012)A thermodynamical model for stress–fiber organization in contractile cells Appl. Phys. Lett. 100 013702-330
[9]  
Li Y(1984)Induction of human vascular endothelial stress fibres by fluid shear stress Nature 307 648-265
[10]  
Mackey MA(1998)Shear stress induces spatial reorganization of the endothelial cell cytoskeleton Cell Motil Cytoskeleton 40 317-193