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Source: The Open Library
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1The GETMe Mesh Smoothing Framework
By Dimitris P. Vartziotis and Joachim Wipper
“The GETMe Mesh Smoothing Framework” Metadata:
- Title: ➤ The GETMe Mesh Smoothing Framework
- Authors: Dimitris P. VartziotisJoachim Wipper
- Language: English
- Number of Pages: Median: 254
- Publisher: ➤ Taylor & Francis Group - CRC Press
- Publish Date: 2018 - 2021
“The GETMe Mesh Smoothing Framework” Subjects and Themes:
- Subjects: ➤ Finite element method - Geometry, data processing - Subdivision surfaces (Geometry) - Geometry - Data processing - Méthode des éléments finis - Surfaces de subdivision (Géométrie) - Géométrie - Informatique - MATHEMATICS - Numerical Analysis - COMPUTERS - Computer Graphics - General - Operating Systems - Arithmetic
Edition Identifiers:
- The Open Library ID: ➤ OL33921116M - OL33671961M - OL32172366M - OL33655770M - OL33671886M - OL33655872M
- Online Computer Library Center (OCLC) ID: 1084727458
- All ISBNs: ➤ 0429680082 - 0429680090 - 9780429680090 - 9780367023423 - 0367023423 - 9780429399626 - 0429680104 - 1032094257 - 0429399626 - 9780429680106 - 9781032094250 - 9780429680083
Access and General Info:
- First Year Published: 2018
- Is Full Text Available: No
- Is The Book Public: No
- Access Status: No_ebook
Online Access
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Wikipedia Results
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Hyperbolic group
Delzant, Thomas; Papadopoulos, Athanase (1990). Géométrie et théorie des groupes : les groupes hyperboliques de Gromov [Geometry and theory of groups: Gromov
Geometric group theory
Delzant, Thomas; Papadopoulos, Athanase (1990). Géométrie et théorie des groupes : les groupes hyperboliques de Gromov. Lecture Notes in Mathematics. Vol. 1441
Isosceles triangle
cylindrical surfaces are axially compressed, and of the Schwarz lantern, an example used in mathematics to show that the area of a smooth surface cannot always
List of unsolved problems in mathematics
conjecture, that a hemisphere has the minimum area among shortcut-free surfaces in Euclidean space whose boundary forms a closed curve of given length
Algebraic K-theory
intersection theory described in volume six of Grothendieck's Séminaire de Géométrie Algébrique du Bois Marie. There, K0 was described in terms of complexes
Dual graph
(subdivisions of the plane into regions) were mentioned by Alfred Kempe in 1879, and extended to maps on non-planar surfaces by Lothar Heffter [de] in