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Mathematical modeling of fixation of a bone fragment in a new Double-needle external Fixator compared to hoffmann ii fixator

机译:与霍夫曼二代固定器相比新型双针外固定器中骨碎片固定的数学模型

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摘要

The outcome of rehabilitation after multiple bone fractures can be improved, and the reduction of the rate of amputation due to severe trauma can be achieved with the early use of external fixators [, ]. Effectiveness of the fixator depends on the stability of the bone fragments during the evacuation of a patient to specialized facilities [, ]. The paper is devoted to the mathematical modeling of the stability of a bone fragment in an external fixator. The vertical displacement of the end of a bone fragment loaded with a standardized force and moment is suggested to be the measure of stability. The finite element analysis (FEA) model developed has been applied to the new Double-Needle Ilizarov External Fixator (DNIF) [], which does not penetrate the medullary canal, and to the Hoffmann II external fixator. Vertical displacement in DNIF (4.78·10−5m) obtained via FEA was approximately of one order smaller than in the corresponding Hoffmann II fixators (4.196·10−4m). The initial hypothesis has been confirmed that the stability of fixation with the DNIF was greater when compared to Hofmann II.
机译:多发性骨折后的康复结果可以得到改善,并且通过早期使用外固定器可以降低严重创伤导致的截肢率[,]。固定器的有效性取决于将患者疏散到专门设施期间骨碎片的稳定性[,]。本文致力于在外部固定器中骨碎片稳定性的数学建模。建议用标准力和力矩加载的骨碎片末端的垂直位移是稳定性的量度。所开发的有限元分析(FEA)模型已应用于不穿透髓管的新型Double-Needle Ilizarov外固定器(DNIF)[H]和Hoffmann II 外部固定器。通过FEA获得的DNIF(4.78·10 −5 m)中的垂直位移大约比相应的Hoffmann II固定器(4.196·10 -4 m)小一倍。 。最初的假设已经确认,与Hofmann II相比,DNIF固定的稳定性更高。

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