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Distance-profile chart: a novel visual representation of mutual location of 3D objects

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Warianty tytułu
Konferencja
Communication Papers of the 2017 Federated Conference on Computer Science and Information Systems
Języki publikacji
EN
Abstrakty
EN
This document presents a novel method for visual representation of mutual objects location (relative to each other) in 3D. The motivation and inspiration for such a work come from chromosome territory (CT) adjacency analysis. This paper describes: the idea of the cone of sight (CoS), with an explanation of the origin of such approach; the way a mathematical model of CoS was build and a process of a space segmentation with CoSes. Next, the way how distance-profile charts (DPCs) are designed and created was described and, finally showing DPC on the exemplary dataset. Finally, some conclusions were presented.
Słowa kluczowe
Rocznik
Tom
Strony
367--374
Opis fizyczny
Bibliogr. 9 poz., rys., tab., wykr
Twórcy
  • Institute of Computer Science, University of Silesia in Katowice, ul. B˛edzinska 39, 41-200 Sosnowiec, Poland
Bibliografia
  • 1. Units in maritime navigation http://www.siranah.de/html/sail020e.htm
  • 2. Cremer T, Cremer C. Chromosome territories, nuclear architecture and gene regulation in mammalian cells. Nat Rev Genet. 2001;2(4):292âĂŞ301. Epub 2001/04/03. pmid:11283701.
  • 3. Magdalena Tkacz, Kornel Chromiński, Dominika Idziak-Helmcke, Ewa Robaszkiewicz, Robert Hasterok: Chromosome Territory Modeller and Viewer. PLoS ONE 11(8): e0160303. https://doi.org/10.1371/journal.pone.0160303
  • 4. Mathworks: octree – partitioning 3D points into spatial subvolumes. https://www.mathworks.com/matlabcentral/fileexchange/40732-octree-partitioning-3d-points-into-spatial-subvolumes
  • 5. Kuratowski Kazimierz: Wst ̨ep do teorii mnogości i topologii, PWN, Warszawa 1980 (Introduction to the Set Theory and Topology (in Polish).
  • 6. Conical surface. Encyclopedia of Mathematics. http://www.encyclopediaofmath.org/index.php?title=Conical_surface&oldid=31530
  • 7. Sphere packing – Wolfram Alpha: http://mathworld.wolfram.com/SpherePacking.html
  • 8. Conway, J. H. and Sloane, N. J. A. Sphere Packings, Lattices, and Groups, 2nd ed. New York: Springer-Verlag, 1993.
  • 9. Stark Marceli: Geometria analityczna z wstępem do geometrii wielowymiarowej, PWN, Warszawa 1974 (Analytical Geometry with introduction to multidimensional geometry (in Polish).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-626341e7-b204-4f47-852b-8eb3f5633cfc
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