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胚胎和成人表皮伤口愈合的数学模型。

Mathematical models of wound healing in embryonic and adult epidermis.

作者信息

Sherratt J A, Martin P, Murray J D, Lewis J

机构信息

Centre for Mathematical Biology, Mathematical Institute, Oxford, UK.

出版信息

IMA J Math Appl Med Biol. 1992;9(3):177-96. doi: 10.1093/imammb/9.3.177.

Abstract

Epidermal wound healing occurs by quite different mechanisms in embryos and adults. In the latter case, it has long been known that cells crawl inwards via lamellipodia to close the defect. In the embryonic system, recent evidence suggests that healing may be caused by a quite different mechanism, namely the contraction of a cable of filamentous actin at the wound edge. The authors use mathematical modelling to investigate both systems. A mechanical model for the initial formation of the actin cable in embryonic epidermal wounds is presented, which incorporates the important phenomenon of stress-induced microfilament alignment. Also discussed is a reaction-diffusion model for the healing of adult wounds subject to autoregulation of cell division. In both cases, the results suggest possible biological mechanisms for key aspects of the healing process.

摘要

胚胎和成人的表皮伤口愈合机制截然不同。在成人情况下,长期以来人们都知道细胞通过片状伪足向内爬行以闭合伤口。在胚胎系统中,最近的证据表明,愈合可能是由一种截然不同的机制引起的,即伤口边缘的丝状肌动蛋白束收缩。作者使用数学模型对这两种系统进行研究。本文提出了一个关于胚胎表皮伤口中肌动蛋白束初始形成的力学模型,该模型纳入了应力诱导微丝排列这一重要现象。还讨论了一个关于成人伤口愈合的反应扩散模型,该模型考虑了细胞分裂的自动调节。在这两种情况下,结果都为愈合过程关键环节的可能生物学机制提供了依据。

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