Titlebook: Applied Computational Geometry. Towards Geometric Engineering; FCRC ‘96 Workshop, W Ming C. Lin,Dinesh Manocha Conference proceedings 1996

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附錄

Pericarditis

,Visualizing geometric algorithms — State of the art,ervation that much of the action in computational geometry occurs in 2 and 3 dimensions, where visualization is highly plausible. Given these observations, it is not surprising that there has been noticeable progress during the past few years in the production of visualizations of geometric algorith

Electrolysis

Designing the computational geometry algorithms library CGAL,library of geometric algorithms. We hope that CGAL will eventually become widely used, both in academia and in industry. To make sure that the library fulfils the needs of many users, we do encourage everybody to comment on our ideas, such that, if required, we can adapt the design in an early stage

節(jié)省

The computational geometry impact task force report: An executive summary,he practice of geometric computing. With rapid advances in computer hardware and visualization systems, geometric computing is creeping into virtually every corner of science and engineering, from design and manufacturing to astrophysics to molecular biology to fluid dynamics. Can computational geom

geometrician

Geometric manipulation of flexible ligands,ure-based approach involves (among other issues) reasoning about the geometry of drug molecules (or .) and about the different spatial conformations that these molecules can attain. This is a preliminary report on a set of tools that we are devising to assist the chemist in the drug design process.

entice

Ray-representation formalism for geometric computations on protein solid models,ds allow model formulation in terms of simple constructive solid geometry. In particular, the van der Waals exclusion volume is described by computing the ray-representation of a union of spheres and the solvent exclusion volume is computed by Minkowski dilation and erosion. Volume and area properti

WAG

Jingoism

Computing a flattest, undercut-free parting line for a convex polyhedron, with application to mold n undercut-free parting line is one which does not create recesses or projections in . and thus allows easy de-molding of .. Computing an undercut-free parting line that is as flat as possible is an important problem in mold design. In this paper, an .(n.)-time algorithm is presented to compute such

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