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A new three-dimensional solution for the extrusions of sections with larger dimensions than the initial billet

机译:一种新的三维解决方案,用于挤压尺寸大于初始坯料的型材

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A new analysis for the three-dimensional solution for the extrusion of sections with larger dimensions than the initial billet or container is presented in this paper. A generalized kinematically admissible velocity field was formulated using the upper bound theorem. The problem tackled in this paper is a practical one encountered in the extrusion industry where for the production of sections whose dimensions are larger than the container or billet diameter there exist some difficulties and sometime it is impossible to produce such products. The solution to this problem was suggested in a new design for the extrusion die which was done using the upper bound analysis. In this design unlike flat-faced dies the material has to flow over two kinds of surfaces namely converging and diverging surfaces, the combination of which causes the material flow in a smooth manner and with the correct speed so that the required final shape would be achieved. For such geometries kinematically admissible velocity fields were obtained. Using this new formulation, extrusion of shapes such as square and rectangle were analyzed. Influence of the process parameters such as friction, extrusion ratio and aspect ratio on the extrusion load was investigated and the optimum die length was obtained. Finite element analysis for the same problem was also carried out and the comparison of the results showed good agreement. The finite element simulation was especially used to assist the theoretical analysis with regards to the material flow and filling of the die cavity. Based on the analytical results, extrusion dies for the rectangular sections were designed and manufactured and experiments were carried out. The results of the tests showed that the dies performed very well and complete filling of the die cavity and a successful extruded profile was observed.
机译:本文提出了一种对尺寸大于初始钢坯或容器的型材进行挤压的三维解决方案的新分析。使用上界定理制定了广义运动学上可接受的速度场。本文所解决的问题是挤出行业中遇到的一个实际问题,对于生产尺寸大于容器或坯料直径的型材,存在一些困难,有时无法生产此类产品。在使用上界分析完成的挤出模具的新设计中提出了解决该问题的方案。在这种设计中,与平面模具不同,材料必须在两种表面上流动,即会聚和发散的表面,两者的结合会导致材料以平稳的方式并以正确的速度流动,以便获得所需的最终形状。对于这样的几何形状,获得了运动学上允许的速度场。使用这种新配方,分析了诸如正方形和矩形之类的形状的挤压。研究了摩擦,挤压比和长径比等工艺参数对挤压载荷的影响,并获得了最佳模具长度。对同一问题进行了有限元分析,结果比较表明吻合良好。有限元模拟尤其用于辅助关于模腔的材料流动和填充的理论分析。根据分析结果,设计和制造了矩形截面的挤压模,并进行了实验。测试结果表明,模具性能非常好,并且完全填充了模腔,并且观察到成功的挤出轮廓。

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