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Defining tools to address over-constrained geometric problems in Computer Aided Design
Affiliation:1. Laboratoire d’Ingénierie des Systèmes Mécaniques et des MAtériaux EA-2336, SUPMECA, 3 rue Fernand Hainaut, 93407, Saint-Ouen Cedex, France;2. Laboratoire des Sciences pour la Conception, L’optimisation et la Production, Grenoble-INP / UJF-Grenoble 1 / CNRS, G-SCOP UMR5272 Grenoble, F-38031, France;1. Singapore Polytechnic, Singapore;2. Nanyang Technological University, Singapore;1. Instituto U. Automática e Informática Industrial. Universitat Politècnica de València. Valencia, Spain;2. Institute for Transuranium Elements. European Commission, Joint Research Centre (JRC). Ispra (VA), Italy;1. Université de Pau et des Pays de l''Adour LMAP UMR 5142 and Inria CAGIRE Team, Avenue de l''Université, 64 013 Pau, France;2. CNRS, Université de Pau et des Pays de l''Adour LMAP UMR 5142 and Inria CAGIRE Team, Avenue de l''Université, 64 013 Pau, France;3. Ghent University, Department of Flow, Heat and Combustion Mechanics, Sint-Pietersnieuwstraat, 41, 9 000 Gent, Belgium;1. Department of Computer Science, Technion, Israel;2. School of Computer Science and Eng, Seoul National University, Republic of Korea
Abstract:This paper proposes a new tool for decision support to address geometric over-constrained problems in Computer Aided Design (CAD). It concerns the declarative modeling of geometrical problems. The core of the coordinate free solver used to solve the Geometric Constraint Satisfaction Problem (GCSP) was developed previously by the authors. This research proposes a methodology based on Michelucci’s witness method to determine whether the structure of the problem is over-constrained. In this case, the authors propose a tool for assisting the designer in solving the over-constrained problem by ensuring the consistency of the specifications. An application of the methodology and tool is presented in an academic example.
Keywords:Geometric modeling  Non-cartesian  Over-constrained  Geometric constraints  GCSP  Specification
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