Finite Element Analysis of Hierarchical Metamaterial-Based Patterns for Generating High Expansion in Skin Grafting

IF 1.9 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Vivek Gupta, A. Chanda
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引用次数: 0

Abstract

Burn injuries are very common due to heat, accidents, and fire. Split-thickness skin grafting technique is majorly used to recover the burn sites. In this technique, the complete epidermis and partial dermis layer of the skin are used to make grafts. A small amount of skin is passed into the mesher to create an incision pattern for higher expansion. These grafts are transplanted into the burn sites with the help of sutures for recovering large burn areas. Presently, the maximum expansion possible with skin grafting is very less (<3), which is insufficient for covering larger burn area with a small amount of healthy skin. This study aimed to determine the possibility of employing innovative auxetic skin graft patterns and traditional skin graft patterns with three levels of hierarchy. Six different hierarchical skin graft designs were tested to describe the biomechanical properties. The meshing ratio, Poisson’s ratio, expansion, and induced stresses were quantified for each graft model. The computational results indicated that the expansion potential of the 3rd order auxetic skin graft was highest across all the models. These results are expected to improve burn surgeries and promote skin transplantation research.
基于分层超材料的植皮高膨胀模式的有限元分析
由于高温、事故和火灾,烧伤非常常见。烧伤部位的修复主要采用分层植皮技术。在这项技术中,使用皮肤的完整表皮和部分真皮层进行移植物。少量皮肤进入网状物,形成切口图案,实现更高的扩张。这些移植物在缝合线的帮助下移植到烧伤部位,以恢复大面积烧伤。目前,植皮可能的最大扩张非常小(<3),这不足以用少量健康皮肤覆盖更大的烧伤区域。本研究旨在确定采用具有三个层次的创新性充血性皮肤移植模式和传统皮肤移植模式的可能性。测试了六种不同层次的植皮设计来描述生物力学特性。对每个移植物模型的啮合比、泊松比、膨胀和诱导应力进行了量化。计算结果表明,在所有模型中,三阶充血性皮肤移植物的膨胀潜力最高。这些结果有望改善烧伤手术并促进皮肤移植研究。
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来源期刊
Mathematical & Computational Applications
Mathematical & Computational Applications MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
自引率
10.50%
发文量
86
审稿时长
12 weeks
期刊介绍: Mathematical and Computational Applications (MCA) is devoted to original research in the field of engineering, natural sciences or social sciences where mathematical and/or computational techniques are necessary for solving specific problems. The aim of the journal is to provide a medium by which a wide range of experience can be exchanged among researchers from diverse fields such as engineering (electrical, mechanical, civil, industrial, aeronautical, nuclear etc.), natural sciences (physics, mathematics, chemistry, biology etc.) or social sciences (administrative sciences, economics, political sciences etc.). The papers may be theoretical where mathematics is used in a nontrivial way or computational or combination of both. Each paper submitted will be reviewed and only papers of highest quality that contain original ideas and research will be published. Papers containing only experimental techniques and abstract mathematics without any sign of application are discouraged.
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