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Function Generation With Finitely Separated Precision Points Using Geometric Constraint Programming

机译:使用几何约束编程生成具有有限分隔的精确点的函数

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This paper extends geometric constraint programming (GCP) to function generation problems involving large numbers of finitely separated precision points and complex mechanisms. In parametric design software, GCP uses the sketching mode to graphically impose geometric constraints in kinematic diagrams and the numerical solvers to solve the relevant nonlinear equations without the user explicitly formulating them. For function generation, the same approach can be applied to any mechanism, requiring no unique algorithms. Implementation is straightforward, so the designer can quickly generate solutions for a large number of precision points and/or with complex mechanisms to accurately match the function. Examples of function generation with a fourbar linkage, a Stephenson III six-bar linkage, and a seven-bar linkage with a mobility of two are presented.
机译:本文将几何约束编程(GCP)扩展到涉及大量有限分离的精度点和复杂机构的函数生成问题。在参数设计软件中,GCP使用草图绘制模式以图形方式在运动图中施加几何约束,并使用数值求解器来求解相关的非线性方程式,而无需用户明确地制定它们。对于函数生成,相同的方法可以应用于任何机制,不需要唯一的算法。实现非常简单,因此设计人员可以快速生成大量精度点的解决方案和/或使用复杂的机制来精确匹配功能。给出了具有四杆联动,Stephenson III六杆联动和移动性为二的七杆联动的函数生成示例。

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