che-chandler.de
|
| Der Artikel wird am Ende des Bestellprozesses zum Download zur Verfügung gestellt. |
Transactions on Computational Science XIV
Special Issue on Voronoi Diagrams and Delaunay Triangulation
eBook
Sofort lieferbar | Lieferzeit: Sofort lieferbar I
ISBN-13:
9783642252495
Veröffentl:
2011
Einband:
eBook
Seiten:
239
Autor:
Marina L. Gavrilova
eBook Typ:
PDF
eBook Format:
eBook
Kopierschutz:
Adobe DRM [Hard-DRM]
Sprache:
Englisch
Beschreibung:
This 14th issue of the Transactions on Computational Science journal contains nine papers, all revised and extended versions of papers presented at the International Symposium on Voronoi Diagrams 2010, held in Quebec City, Canada, in June 2010.
The 14th issue of the Transactions on Computational Science journal contains nine papers, all revised and extended versions of papers presented at the International Symposium on Voronoi Diagrams 2010, held in Quebec City, Canada, in June 2010. The topics covered include: the development of new generalized Voronoi diagrams and algorithms including round-trip Voronoi diagrams, maximal zone diagrams, Jensen-Bregman Voronoi diagrams, hyperbolic Voronoi diagrams, and moving network Voronoi diagrams; new algorithms based on Voronoi diagrams for applications in science and engineering, including geosensor networks deployment and optimization and homotopic object reconstruction; and the application of Delaunay triangulation for modeling and representation of Cosmic Web and rain fall distribution.
Revisiting Hyperbolic Voronoi Diagrams in Two and Higher Dimensions from Theoretical, Applied and Generalized Viewpoints.-Mollified Zone Diagrams and Their Computation.-Alpha, Betti and the Megaparsec Universe: On the Topology of the Cosmic Web.-Skew Jensen-Bregman Voronoi Diagrams.-Continuous-Time Moving Network Voronoi Diagram.-A GIS Based Wireless Sensor Network Coverage Estimation and Optimization: A Voronoi Approach.-Rainfall Distribution Based on a Delaunay Triangulation Method.-Homotopic Object Reconstruction Using Natural Neighbor Barycentric Coordinates.-Round-Trip Voronoi Diagrams and Doubling Density in Geographic Networks.