Transactions on Computational Science XX de Marina L. Gavrilova

Transactions on Computational Science XX: Special Issue on Voronoi Diagrams and Their Applications: Lecture Notes in Computer Science, cartea 8110

Marina L. Gavrilova

C. J. Kenneth Tan

Bahman Kalantari

en Limba Engleză Paperback – 31 oct 2013

This, the 20th issue of the Transactions on Computational Science journal, edited by Bahman Kalantari, is devoted to the topic of Voronoi Diagrams and their applications. The 10 full papers included in the volume are revised and extended versions of a selection of papers presented at the International Symposium on Voronoi Diagrams 2012, held in Rutgers, NJ, USA, in June 2012. They provide an in-depth overview of current research on topological data structures and a comprehensive evaluation of their applications in the fields of cartography, physics, material modeling, chemistry, GIS, motion planning and computer graphics.

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Specificații

ISBN-13: 9783642419041
ISBN-10: 3642419046
Pagini: 196
Ilustrații: XII, 181 p. 103 illus.
Dimensiuni: 155 x 235 x 15 mm
Greutate: 0.28 kg
Ediția:2013
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seriile Lecture Notes in Computer Science, Transactions on Computational Science

Locul publicării:Berlin, Heidelberg, Germany

Cuprins

The State of the Art of Voronoi Diagram Research.- DT-RANSAC: A Delaunay Triangulation Based Scheme for Improved RANSAC Feature Matching.- On the Construction of Generalized Voronoi Inverse of a Rectangular Tessellation.- Localizing the Delaunay Triangulation and Its Parallel Implementation.- Decomposition of a Protein Solution into Voronoi Shells and Delaunay Layers: Calculation of the Volumetric Properties.- Proximity and Motion Planning on l1-Rigid Planar Periodic Graphs.- Tunnels and Voids in Molecules via Voronoi Diagrams and Beta-Complexes.- On Properties of Forbidden Zones of Polygons and Polytopes.- Voronoi-Based Medial Axis Approximation from Samples: Issues and Solutions.- Globally Rigid Ball-Polyhedra in Euclidean 3-Space.- On Voronoi Diagrams in the Planar Line Space and Their Generalizations.