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Mathematical modeling to predict the sub-bandage pressure on a conical limb for multi-layer bandaging

机译:数学模型可预测圆锥形肢体上的亚绷带压力以进行多层绷带

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摘要

The effectiveness of the compression treatment by a medical compression bandage is dependent on the pressure generated at the interface between the bandage and the skin. This pressure is called interface pressure or sub-bandage pressure. The performance of a bandage depends upon the level of interface pressure applied by the bandage and the sustenance of this pressure over time. The interface pressure exerted by the bandage depends on several other factors like limb shape or size, application technique, physical and structural properties of the bandage, physical activities taken by the patient, etc. The current understanding of how bandages apply pressure to a limb is based on the Law of Laplace, which states that tension in the walls of a container is dependent on both the pressure of the container's content and its radius. This concept was translated mathematically into equation relating pressure to tension and radius by Thomas. In addition, a modified equation was generated by multiplying the model with a constant that represents the number of bandage layers in order to use the model to estimate the pressure applied by multi-layer bandages. This simple multiplication adjustment was questioned by researchers. They had doubts about the model validity and whether it can be used to predict the sub-bandage pressure applied by pressure garments. One of the questions that were raised regarding the bandage thickness affecting the sub-bandage pressure has been recently explored by Al Khaburi where he used the thin and thick cylinder shell theory to study the effect of Multi Component Bandage's (MCB) thickness on the sub bandage pressure. The model by Al Khaburi and the earlier models developed for pressure prediction are all based on calculations considering the cylindrical limb shapes although the human limb normally is wider at the calf and reduces in circumference towards the ankle. So in our approach, the bandage is assumed to take a conical shape during application and membrane shell theory is used for developing pressure prediction model for multi-layers of bandage. Both analytical and experimental work showed that the effect of bandage thickness and the geometry of the limb on pressure produced by multi-layers of bandage are significant. The model developed when compared to the data obtained using experimental setup confirmed the validity of the mathematical model for multi-layers of bandage based on conical geometry of the limb. (C) 2016 IPEM. Published by Elsevier Ltd. All rights reserved.
机译:通过医用压缩绷带进行压缩治疗的有效性取决于在绷带和皮肤之间的界面处产生的压力。该压力称为界面压力或子绷带压力。绷带的性能取决于绷带施加的界面压力水平以及该压力随时间的维持。绷带施加的界面压力取决于其他几个因素,例如肢体的形状或大小,应用技术,绷带的物理和结构特性,患者进行的身体活动等。目前对绷带如何向肢体施加压力的理解是基于拉普拉斯定律,该定律指出,容器壁中的张力取决于容器内容物的压力及其半径。托马斯(Thomas)在数学上将该概念转化为将压力与张力和半径相关的方程式。另外,通过将模型乘以代表绷带层数的常数来生成修正方程,以便使用该模型估计多层绷带施加的压力。研究人员质疑这种简单的乘法调整。他们对模型的有效性以及是否可用于预测压力服施加的亚绷带压力表示怀疑。关于影响绷带厚度的绷带厚度问题,Al Khaburi最近进行了探索,他使用薄和厚的圆柱壳理论研究了多组分绷带(MCB)厚度对绷带的影响。压力。 Al Khaburi的模型和为进行压力预测而开发的较早模型都是基于考虑圆柱形肢体形状的计算,尽管人的肢体通常在小腿处较宽,并且朝向脚踝的圆周减小。因此,在我们的方法中,假设绷带在使用过程中呈圆锥形,并且膜壳理论用于开发多层绷带的压力预测模型。分析和实验工作均表明,绷带厚度和肢体几何形状对多层绷带产生的压力影响显着。与使用实验设置获得的数据进行比较时,开发的模型证实了基于肢体圆锥形几何结构的多层绷带数学模型的有效性。 (C)2016年IPEM。由Elsevier Ltd.出版。保留所有权利。

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