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Predicting the ballistic strength of ultra high molecular weight polyethylene/fiber composites by implementing full factorialexperimental design

机译:通过全因子实验设计预测超高分子量聚乙烯/纤维复合材料的弹道强度

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摘要

The purpose of the study is to predict the ballistic strength of hard ultra-high molecular weight polyethylene fiber/phenolicballistic composites by implementing the full factorial experimental design. When designing ballistic composites two major factors are the most important: the ballistic strength and the weight of the protection. The ultimate target is to achieve the required ballistic strength with the lowest possible weight of the protection. The hard ballistic UHMWPE/phenolic composites were made by the open mold high pressure, high-temperature compression of prepreg made of plain woven UHMWPE fiber fabric and polyvinyl butyral modified phenolic resin.The preparation of the composites was done in accordance to the 22 full factorialexperimental design. The areal weight of composites was taken to be the first factor and the second – fiber/resin ratio. The first factor low and high levels are chosen to be 2 kg/m2 and 9 kg/m2, respectfully and for the second factor – 80/20 and 50/50, respectfully. The first-order linear model to approximate the response i.e. the ballistic strength of the composites within the study domain (2 – 9) kg/m2 x (80/20 – 50/50) ratio was used. The influence of each individual factor on the response function is established, as well as the interaction of the two factors. It was found out that the estimated first-degree regression equation with interaction gives a very good approximation of the experimental results of the ballistic strength of composites within the study domain.
机译:该研究的目的是通过实施全因子实验设计来预测硬质超高分子量聚乙烯纤维/酚类弹道复合材料的弹道强度。设计弹道复合材料时,两个主要因素是最重要的:弹道强度和防护层的重量。最终目标是以最小的保护层重量达到所需的弹道强度。硬弹道UHMWPE /酚醛复合材料是通过对UHMWPE纤维织物和聚乙烯醇缩丁醛改性酚醛树脂制得的预浸料进行开模高压高温压缩而制得的,并根据22种全因子实验方法进行了制备。设计。复合材料的单位面积重量被认为是第一个因素,而第二个因素是纤维/树脂的比例。第一个因素的低和高水平分别选择为2 kg / m2和9 kg / m2,第二个因素分别为80/20和50/50。使用近似响应的一阶线性模型,即研究范围内(2 – 9)kg / m2 x(80/20 – 50/50)比的复合材料的弹道强度。确定每个单独因素对响应函数的影响以及两个因素的相互作用。已经发现,具有相互作用的估计的一级回归方程可以很好地近似研究范围内复合材料的弹道强度的实验结果。

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