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Title:
3D KONVEKSNA LUPINA
Authors:
ID
Hecl, Rok
(
Author
)
ID
Žalik, Borut
(
Mentor
)
More about this mentor...
Files:
UNI_Hecl_Rok_2010.pdf
(3,04 MB)
MD5: 303D3B298D6D9645453BE858D6B67562
PID:
20.500.12556/dkum/16a70f44-386f-4df7-89a0-d1c81c788dc8
Language:
Slovenian
Work type:
Bachelor thesis/paper
Organization:
FERI - Faculty of Electrical Engineering and Computer Science
Abstract:
V diplomskem delu preučimo nekatere algoritme za tvorbo 3D konveksne lupine ter opozorimo na njihove prednosti in slabosti. Prav tako jih primerjamo z njihovimi 2D različicami. Podrobneje se posvetimo inkrementalnemu in naivnemu algoritmu, ki ju tudi implementiramo. Oba algoritma med seboj primerjamo glede na hitrost pri različnih porazdelitvah točk.
Keywords:
računalniška geometrija
,
konveksna lupina
,
3D konveksna lupina
,
inkrementalni algoritem
,
naivni algoritem
Place of publishing:
Maribor
Publisher:
[R. Hecl]
Year of publishing:
2010
PID:
20.500.12556/DKUM-15823
UDC:
004.92.021(043.2)
COBISS.SI-ID:
14637590
NUK URN:
URN:SI:UM:DK:FIXEK8NC
Publication date in DKUM:
06.12.2010
Views:
2674
Downloads:
277
Metadata:
Categories:
KTFMB - FERI
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Secondary language
Language:
English
Title:
3D CONVEX SHELL
Abstract:
In this thesis, several algorithms for constructing 3D convex shell are considered, and their advantages as well as disadvantages are pointed out. Their 2D versions are briefly described, too. The incremental algorithm and the naive algorithm are studied in greater detail; they have also been implemented. Finally, they have been compared according to the execution speed using different point distributions.
Keywords:
computational geometry
,
convex shell
,
3D convex shell
,
incremental algorithm
,
naive algorithm
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