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Comparative Analysis Between Small Displacement Torsor and Model of Indeterminate Applied On Generated Solution of Reconfigurable Manufacturing System

机译:基于可重构制造系统求解的小位移织形织物与型号的比较分析

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Reconfigurable manufacturing system (RMS) is the recent addition in the field of manufacturing system. Different approaches deal with the generation of design solutions of RMS. Keeping in view quality as a key performance indicator there is a necessity to evaluate the generated solutions of RMS. In this work a comparative study between the two methods for evaluation of tolerances is performed. First using an algorithmic approach a three dimensional analysis of generated solutions of RMS is carried out. Secondly the model of the indeterminate is used for the tolerance analysis. In both methods the approach used among the existing ones for the tolerance representation and evaluation is the small displacement torsors (SDT). In order to represent the machining process plans the modified method of graph is chosen. In the algorithmic approach the torsor equations are obtained between the interacting surfaces. Each geometric error is represented as a torsor which are then accumulated. Solutions are classified according to the tolerance values of the parameters. In the second method the gaps and defects of the surfaces are first identified and then are written in the form of torsors. The compatibility equations are obtained by resolving the loop equations. These equations are analyzed to obtain the sources of error and eventually part tolerances are calculated. The above methodologies have wide applications in the generative approach for process planning of RMS. They provide a direct link between the sources of error and part requirements. The said methodology acts as a feedback system for the capability of the system.
机译:可重新配置的制造系统(RMS)是制造系统领域的最新添加。不同方法处理RMS的设计解决方案。保持视图质量作为关键性能指标,需要评估生成的RMS解决方案。在这项工作中,进行了两种评估公差的方法之间的比较研究。首先使用算法方法,执行RMS产生解决方案的三维分析。其次,不确定的模型用于公差分析。在这两种方法中,现有的公差表示和评估中使用的方法是小型位移纹体(SDT)。为了代表加工过程计划,选择修改的图形方法。在算法方法中,在相互作用表面之间获得扭转方程。每个几何误差被表示为横梁,然后累积。解决方案根据参数的容差值进行分类。在第二种方法中,首先识别表面的间隙和缺陷,然后以扭曲的形式写成。通过解析环路方程来获得兼容性方程。分析这些方程以获得误差源,并且最终计算部分公差。上述方法在RMS过程规划的生成方法中具有广泛的应用。它们提供误差源和零件要求之间的直接链接。所述方法用作系统能力的反馈系统。

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