2D Geometric Constraint Solving: An Overview

S. Ait-Aoudia, M. Bahriz, Lyes Salhi
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引用次数: 3

Abstract

Geometric constraint solving has applications in many different fields, such as Computer-Aided Design, molecular modelling, tolerance analysis, and geometric theorem proving. Geometric modelling by constraints enables users to describe shapes by relationships called constraints between geometric elements. The aim is to derive automatically these geometric elements and provide thus effort and time saving. Moreover, users can easily modify existing designs. Many resolution methods have been proposed for solving systems of geometric constraints. We classify these methods in three broad categories: algebraic, rule-oriented and graph-constructive solvers.
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二维几何约束求解:综述
几何约束求解在许多不同的领域都有应用,如计算机辅助设计、分子建模、公差分析和几何定理证明。通过约束的几何建模使用户能够通过称为几何元素之间约束的关系来描述形状。其目的是自动导出这些几何元素,从而节省精力和时间。此外,用户可以方便地修改现有的设计。许多求解几何约束系统的方法已经被提出。我们将这些方法分为三大类:代数、规则导向和图构造求解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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