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首页> 外文期刊>The International Journal of Advanced Manufacturing Technology >Tolerance analysis of the volumetric error of heavy-duty machine tool based on interval uncertainty
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Tolerance analysis of the volumetric error of heavy-duty machine tool based on interval uncertainty

机译:基于区间不确定度的重型机床体积误差公差分析

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摘要

Abstract Tolerance design is one of the main stages in the robust design process of machine tool. For heavy-duty machine tools, traditional tolerance analyses based on probabilistic methods may not be suitable because it is generally difficult and costly to obtain the accurate probability distribution of error by the limited geometric error measurements in large dimension. In this paper, a new tolerance analysis method for heavy-duty machine tools is proposed based on the interval uncertainty. Considering independent geometric error components have certain bounds but accurate distributions are unknown, the interval theory is introduced to the kinematic modeling of the static volumetric error of heavy-duty machine tools based on the multi body system (MBS) and homogeneous transformation matrix (HTM). Geometric error components are described in forms of interval numbers to extend the error model to the interval number system. The interval extension of the volumetric error function is further modified so that the variation interval of the volumetric error is thus accurately evaluated by the interval arithmetic. Comparative studies on tolerance analyses of different typical probabilistic/non-probabilistic methods are conducted through numerical simulations. It is found that under the given computational condition, the tolerance analysis based on the interval uncertainty can accurately evaluate the variation range of the volumetric error.
机译:摘要 公差设计是机床鲁棒设计过程中的主要阶段之一。对于重型机床,基于概率方法的传统公差分析可能不适用,因为通过大尺寸的有限几何误差测量通常很难获得准确的误差概率分布,而且成本高昂。该文提出了一种基于区间不确定性的重型机床公差分析方法。考虑到独立的几何误差分量有一定的边界,但准确分布未知,将区间理论引入到基于多体系统(MBS)和均匀变换矩阵(HTM)的重型机床静态体积误差运动学建模中。几何误差分量以区间数的形式进行描述,以将误差模型扩展到区间数系统。进一步修改了体积误差函数的区间扩展,从而通过区间算法准确评估了体积误差的变化区间。通过数值模拟对不同典型概率/非概率方法的公差分析进行了比较研究。研究发现,在给定的计算条件下,基于区间不确定度的公差分析能够准确评估体积误差的变化范围。

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