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Solving Systems of 3D Geometric Constraints with Non-rigid Clusters

机译:具有非刚性簇的3D几何约束求解系统

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We present a new constructive solving algorithm for systems of 3D geometric constraints. The solver is based on the cluster rewriting approach, which can efficiently solve large constraint systems, and incrementally handle changes to a system, but can so far solve only a limited class of problems. The new solving algorithm extends the class of problems that can be solved, while retaining the advantages of the cluster rewriting approach. It rewrites a system of constraints to clusters with various internal degrees of freedom. Whereas previous constructive solvers only determined rigid clusters, we also determine two types of non-rigid clusters. This allows us to solve many additional problems that cannot be decomposed into rigid clusters, without resorting to expensive algebraic solving methods.
机译:我们为3D几何约束系统提出了一种新的构造性求解算法。该求解程序基于集群重写方法,该方法可以有效地解决大型约束系统,并逐步处理系统的更改,但到目前为止只能解决有限的一类问题。新的求解算法扩展了可以解决的问题类别,同时保留了集群重写方法的优点。它将约束系统重写为具有各种内部自由度的集群。先前的构造性求解器仅确定刚性簇,而我们还确定了两种类型的非刚性簇。这使我们能够解决许多无法分解为刚性簇的附加问题,而无需诉诸昂贵的代数求解方法。

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