Frank C Langbein
Ex Tenebris Scientia
Contents

Geometric constraints, specifying the relations between elements of a geometric model symbolically, are a powerful tool to express and reason about the design intent of geometric models. State of the art methods are limited to 2D constraints and simple 3D cases. This project aims to develop a clean theory for general geometric constraint systems to expand existing algorithm to more general cases. In particular it focuses on detecting hidden dependencies between constraints and handling inequality constraints, which cannot be processed by current methods. The new methods should be able to provide high-level information about the solvability of a constraint system. Especially the reasons for inconsistencies and cases where there are too many or not enough constraints to find a unique solution should be identified. The results may be used for high-level user interfaces for CAD applications and automated geometric reasoning

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Acknowledgements

This project is supported by The Nuffield Foundation, NUF-NAL 00638/G.

Cite as Geometric Constraints, http://www.langbein.org/research/solids/constraints by Frank C Langbein [26/October/2008, 15:34].
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