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TOLERANCE-MAPS FOR LINE-PROFILES CONSTRUCTED FROM BOOLEAN OPERATIONS ON PRIMITIVE T-MAP ELEMENTS

机译:由原始T-MAP元素上的布尔操作构造的线轮廓的公差图

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For purposes of automating the assignment of tolerances during design, a math model, called the Tolerance-Map (T-Map), has been produced for most of the tolerance classes that are used by designers. Each T-Map is a hypothetical point-space that represents the geometric variations of a feature in its tolerance-zone. Of the six tolerance classes defined in the ASME/ANSI/ISO Standards, only one attempt has been made at modeling line-profiles [1], and the method used is an intuitive kinematic description of the allowable displacements of the middle-sized profile within its tolerance-zone. The objective of this paper is to describe an alternative method of construction, one that is much more amenable to computer automation, to obtain the T-Map of any line-profile. Tolerances on line-profiles are used to control cross-sectional shapes of parts, even mildly twisted ones such as those on turbine or compressor blades. Such tolerances limit geometric manufacturing variations to a specified two-dimensional tolerance-zone, i.e. an area, the boundaries to which are curves parallel to the true profile. The single profile tolerance may be used to control position, orientation, and form of the profile. The new method requires decomposing a profile into segments, creating a solid-model T-Map primitive for each, and then combining these by the Boolean intersection to generate the T-Map for a complete line profile of any shape. To economize on length, the scope of this paper is limited to line-profiles having any polygonal shape.
机译:为了在设计过程中自动分配公差,已经为设计人员使用的大多数公差等级生成了一个数学模型,称为公差图(T-Map)。每个T贴图都是一个假设的点空间,该点空间表示要素在其公差带中的几何变化。在ASME / ANSI / ISO标准中定义的六个公差等级中,仅对线轮廓进行建模[1]进行过一次尝试,并且所使用的方法是对中等尺寸轮廓在其中允许的位移的直观运动学描述。它的公差带。本文的目的是描述一种可供选择的构造方法,该方法更适合于计算机自动化,以获取任何线轮廓的T-Map。线轮廓上的公差用于控制零件的横截面形状,即使是轻微扭曲的零件,例如涡轮机或压缩机叶片上的零件。这样的公差将几何制造变化限制到指定的二维公差带,即面积,其边界是平行于真实轮廓的曲线的区域。单个轮廓公差可用于控制轮廓的位置,方向和形式。新方法需要将轮廓分解为线段,为每个线段创建一个实体模型T-Map图元,然后通过布尔交集将它们组合以生成用于任何形状的完整线轮廓的T-Map。为了节省长度,本文的范围限于具有任何多边形形状的线轮廓。

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