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肠系膜血管内血栓生长的数学建模。

Mathematical modeling of thrombus growth in mesenteric vessels.

机构信息

Abdus Salam School of Mathematical Sciences GC University, Lahore, Pakistan.

出版信息

Math Biosci. 2010 Mar;224(1):29-34. doi: 10.1016/j.mbs.2009.12.005. Epub 2010 Jan 4.

Abstract

Richardson's phenomenological mathematical model of the thrombi growth in microvessels is extended to describe the realistic features of the phenomenon. The main directions of the generalization of Richardson's model are: (1) the dependence of platelet activation time on the distance from the injured vessel wall; (2) the non-homogeneity of the platelet distribution in blood flow in the vicinity of the vessel wall; (3) the adequate choice of the phenomenological function describing the dependence of blood velocity on the thrombus size. The generalization of the model corresponds to the main experimental results and theoretical considerations concerning thrombus formation obtained in recent years. The extended model permits to achieve qualitative agreement between model and experimental data.

摘要

Richardson 的血栓在微血管中生长的现象学数学模型被扩展,以描述该现象的现实特征。Richardson 模型的推广主要方向有:(1)血小板激活时间对距离受损血管壁的距离的依赖性;(2)在血管壁附近血流中血小板分布的非均匀性;(3)描述血栓大小与血流速度之间的依赖关系的唯象函数的合理选择。该模型的推广对应于近年来关于血栓形成的主要实验结果和理论考虑。扩展模型允许模型和实验数据之间达到定性一致。

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