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A NEW MATHEMATICAL MODEL FOR GEOMETRIC TOLERANCES AS APPLIED TO RECTANGULAR FACES

机译:应用于矩形面的几何公差的新数学模型

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A new mathematical model for representing geometric tolerances is applied to rectangular faces, is extended to show its sensitivity to the precedence (ordering) of datum reference frames, and is adapted to include material modifiers. The model is compatible with the ASME/ISO Standards for geometric tolerances. Central to the new model is a Tolerance-Map, a hypothetical volume of points that corresponds to all possible locations and variations of a segment of a plane which can arise from tolerances on size, position, form, and orientation. Every Tolerance-Map is a convex set. This model is one part of a bi-level model that we are developing for geometric tolerances. The new model makes stackup relations apparent in an assembly, and these can be used to allocate size and orientational tolerances; the same relations also can be used to identify sensitivities for these tolerances. All stackup relations can be met for 100% interchangeability or for a specified probability. Methods are introduced whereby designers can identify trade-offs and optimize the allocation of tolerances. Examples are presented that illustrate important features of the new model.
机译:用于表示几何公差的新数学模型应用于矩形面,扩展以显示其对基准参考帧的优先级(排序)的灵敏度,并且适于包括材料改性剂。该模型与用于几何公差的ASME / ISO标准兼容。新模型的核心是一种公差图,一个假设的点,其对应于所有可能的位置和平面段的变化,这可以从大小,位置,形式和方向上的公差中出现。每个容差图都是凸起的。该模型是我们正在开发几何公差的双层模型的一部分。新模型在组装中明显表明堆叠关系,这些型可以用于分配尺寸和方位公差;相同的关系也可用于识别这些公差的敏感性。所有堆叠关系都可以满足100%互换性或指定概率。介绍了设计人员可以识别权衡并优化公差的分配。提出了示例,说明了新模型的重要特征。

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