C. H. Gao, F. C. Langbein, A. D. Marhall, R. R. Martin, Y. Li, Z. Yang. Partial Approximate Symmetry Detection of Geometric Model. Materials Science Forum, 471-472:702-706, 2004. [DOI:10.4028/0-87849-956-3.702]
F. C. Langbein. Reverse Engineering: From Artifacts to Concepts. Public engagement and outreach talk given at various occasions. [PDF]
Reverse Engineering: From Artifacts to Concepts
F.C. Langbein. Design Intent of Geometric Models. Invited seminar talk, Institute of Information and Mathematical Sciences, Massey University at Albany, 22nd September 2004. [PDF]
Design Intent of Geometric Models
F. C. Langbein. Design Intent of Geometric Models. Invited seminar talk, Dept. Computer Science, Auckland University, 15th September 2004. [PDF]
Design Intent of Geometric Models
July 2004 – July 2007: Detection of Design Intent in Complex Approximate Geometric Models. EPSRC GR/S69085/01. PI: F. C. Langbein. £123,639.
Detection of Design Intent in Complex Approximate Geometric Models
F. C Langbein, C. H. Gao, B. I. Mills, A. D. Marshall, R. R. Martin. Topological and Geometric Beautification of Reverse Engineered Geometric Models. In: G. Elber, P. Brunet (eds), Proc. ACM Symp. Solid Modelling and Applications, pp. 255-260, 2004. [DOI:10.13140/RG.2.1.1487.7523] [Proceedings] [PDF]
Topological and Geometric Beautification of Reverse Engineered Geometric Models
F. C. Langbein, C. H. Gao, B. I. Mills, A. D. Marshall, R. R. Martin. Topological and Geometric Beautification of Reverse Engineered Geometric Models. Poster, ACM Symp. Solid Modelling and Applications, Genova, Italy, 9-11 June, 2004. [PDF]
Topological and Geometric Beautification of Reverse Engineered Geometric Models
F. C. Langbein, A. D. Marshall, R. R. Martin. Choosing Consistent Constraints for Beautification of Reverse Engineered Geometric Models, Computer-Aided Design, 36(3):261-278, 2004. [DOI:10.1016/S0010-4485(03)00108-8] [PDF]
Choosing Consistent Constraints for Beautification of Reverse Engineered Geometric Models
F. C. Langbein. Topological Structures for Geometric Constraints. Vision Lunch Seminar, School of Computer Science, Cardiff University, 10th February, 2004.
Topological Structures for Geometric Constraints
2004-2007: Watermarking geometric models. New Zealand Foundation for Research Science and Technology through a subcontract from the University of Auckland via Clark Thomborson. Investigator: F. C. Langbein. £61,000.
Watermarking geometric models
F. C. Langbein. Algebraic Topology and Geometric Constraints. Geometric Modelling Society Meeting, Bath University, 7th January, 2004.
Algebraic Topology and Geometric Constraints
Our approach is based on two ideas: (1) decomposing a model into suitable sub-parts simplifies finding regularities, which are less ambiguous compared to analysing the model as one part; and (2) detecting approximate symmetries and related regularities reveals a likely design intent description, but requires careful handling of tolerances to […]