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Tolerance Synthesis of Higher Kinematic Pairs

机译:运动学对的公差合成

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摘要

We present a tolerance synthesis algorithm for mechanical systems comprised of higher kinematic pairs. The input is a parametric model of a mechanical system (part profiles and system configuration) with initial tolerance intervals for the parameters. The output is revised tolerances that guarantee correct kinematic function for all system variations. Nominal parameter values are changed when possible and tolerance intervals are shrunken as a last resort. The algorithm consists of a three-step cycle that detects and eliminates incorrect system variations. The first step finds vectors of parameters values whose kinematic variation is maximal. The maximums of the higher pairs are derived by contact zone construction then are combined into system maximums. The second step tests the vectors for correct kinematic function using configuration space matching and kinematic simulation. The third step adjusts the tolerances to exclude the vectors with incorrect functions. The cycle repeats until every vector exhibits correct function. We demonstrate the algorithm on common mechanical systems.
机译:我们提出了由较高运动学对组成的机械系统的公差综合算法。输入是机械系统的参数模型(零件轮廓和系统配置),带有参数的初始公差间隔。输出是经过修改的公差,可确保所有系统版本均具有正确的运动功能。可能时会更改标称参数值,并且不得已将公差间隔缩小。该算法由三步循环组成,可检测并消除不正确的系统变化。第一步是找到运动变化最大的参数值向量。高对的最大值通过接触区构造得出,然后合并为系统最大值。第二步使用配置空间匹配和运动学仿真测试矢量是否具有正确的运动学功能。第三步调整容差以排除功能不正确的向量。重复循环,直到每个向量都显示正确的功能。我们在常见的机械系统上演示了该算法。

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