Elements of spherical computational geometry applied to global plate kinematics :
详细信息    Elements of spherical computational geometry applied to global plate kinematics :
  • 出版日期:2014.
  • 出版者:s.n],
  • 页数:xvi, 165 pages :
  • 出版地:[S.l. :
  • 第一责任说明:submitted by Dipl.-Ing. Zenon Zowierucha ; reviewers: Prof. Dr. habil. Helmut Schaeben, Freiberg, Germany, Dr. habil. Uwe Kroner, Freiberg, Germany.
  • 尺寸:30 cm
  • 分类号:a242.1
  • ISBN:(paperback) :
MARC全文
02h0071418 20161027162738.0 160705s2014 a frbm |001|||eng | (paperback) : CNY400.00 NGL eng rda NGL NGL 551.1360113 23 a242.1 Zowierucha, Zenon, 1964- author. Elements of spherical computational geometry applied to global plate kinematics : to the Faculty of Geosciences, Geoengineering and Mining of the Technische Universitat Bergakademie Freiberg is submitted this : thesis/ submitted by Dipl.-Ing. Zenon Zowierucha ; reviewers: Prof. Dr. habil. Helmut Schaeben, Freiberg, Germany, Dr. habil. Uwe Kroner, Freiberg, Germany. [S.l. : s.n], 2014. a[Place of publication not identified] : b[publisher not identified], c2014. xvi, 165 pages : illustrations ; 30 cm atext btxt 2rdacontent aunmediated bn 2rdamedia avolume bnc 2rdacarrier "Dissertation"-- Cover. ; Date of the award: 27th of october 2014. ; To attain the academic degree of doctor engineer Dr. -Ing. Includes bibliographic reference and index. A novel geometrical simulation of global plate kinematics has been developed. The tectonic plates are represented by a consistent mesh of spherical polygons covering a part of or the entire sphere. Movements of the plates are rotations about their Euler poles with given angular velocities. Not only the contents of the plates are moved, but also their boundaries due to interrelations between neighbour plates. The model representing the plates stays consistent and geometrically closed at every step of the simulation. Neither holes nor overlays arise. For realisation of the simulation, spherical versions of a number of computational geometry algorithms had to be developed and implemented, as they are only insufficiently described in literature. The particularity of spherical computation geometry consists in the non-Euclidean character of underlying spherical geometry as well as the compact and curved nature of the sphere. For achieving of correct results of geometric computations using finite precision arithmetic a technique called exact geometric computation has been deployed. aCN b010001 010001 242.1 Z7 gljx1607 h1 ; rCNY400.00

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