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计算机模拟有限元模型的伤口收缩和闭合。

Computer simulations from a finite-element model for wound contraction and closure.

机构信息

Delft Institute of Applied Mathematics, Delft University of Technology, Mekelweg 4, 2628 CD Delft, The Netherlands.

出版信息

J Tissue Viability. 2010 May;19(2):43-53. doi: 10.1016/j.jtv.2009.11.003. Epub 2009 Dec 21.

Abstract

Some implications from a simplified finite-element model are given in this study. The model takes into account the sequential steps of wound contraction, angiogenesis and wound closure. An innovation in the present study is the combination of these partially overlapping processes, yielding novel insights into the process of wound healing, such as geometry related influences, and could be used to investigate the influence of local injection of hormones that stimulate partial processes occurring during wound healing. These insights can be used to improve wound-healing treatments. The model consists of nonlinearly coupled diffusion-reaction and visco-elastic equations, in which transport, production and decay of oxygen, growth factors and various cell types. The present paper provides results of the healing of deep wounds under several regimes of endothelial and epithelial cell migration, and the results are interpreted in a biological sense.

摘要

本研究给出了简化有限元模型的一些启示。该模型考虑了伤口收缩、血管生成和伤口闭合的顺序步骤。本研究的创新之处在于将这些部分重叠的过程结合在一起,为伤口愈合过程提供了新的见解,例如与几何形状相关的影响,并可用于研究局部注射刺激伤口愈合过程中部分过程的激素的影响。这些见解可用于改善伤口愈合治疗。该模型由非线性耦合扩散-反应和粘弹性方程组成,其中涉及氧气、生长因子和各种细胞类型的传输、产生和衰减。本文提供了在内皮细胞和上皮细胞迁移的几种状态下深部伤口愈合的结果,并从生物学意义上对这些结果进行了解释。

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