A computational differential geometry approach to grid generation / Vladimir D. Liseikin.
Material type:
TextSeries: Scientific computationPublication details: Berlin ; Springer, c2007.Edition: second editionDescription: xiv, 291 pages : illustrations ; 24 cmISBN: - 9783540342359
- 515.353
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Biblioteca Yachay Tech | 515.353 L7695c 2007 (Browse shelf(Opens below)) | Ej. 1 | Available | 001800 | |||
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Colección general
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Biblioteca Yachay Tech | 515.353 L7695c 2007 (Browse shelf(Opens below)) | Ej. 2 | Available | 001801 | |||
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Biblioteca Yachay Tech | 515.353 L7695c 2007 (Browse shelf(Opens below)) | Ej. 3 | Available | 001802 |
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| 515.353 L2697a 2001 Adaptive multilevel solution of nonlinear parabolic PDE systems : | 515.353 L2697a 2001 Adaptive multilevel solution of nonlinear parabolic PDE systems : | 515.353 L2697a 2001 Adaptive multilevel solution of nonlinear parabolic PDE systems : | 515.353 L7695c 2007 A computational differential geometry approach to grid generation / | 515.353 L7695c 2007 A computational differential geometry approach to grid generation / | 515.353 L7695c 2007 A computational differential geometry approach to grid generation / | 515.353 M5785 2003 Meshfree methods for partial differential equations / |
Includes bibliographical references (p. [279]-288) and index.
Introductory Notions -- General Coordinate Systems in Domains -- Geometry of Curves -- Multidimensional Geometry -- Comprehensive Grid Models -- Inverted Equations -- Numerical Implementation of Grid Generators --
The process of breaking up a physical domain into smaller sub-domains, known as meshing, facilitates the numerical solution of partial differential equations used to simulate physical systems. This monograph gives a detailed treatment of applications of geometric methods to advanced grid technology. It focuses on and describes a comprehensive approach based on the numerical solution of inverted Beltramian and diffusion equations with respect to monitor metrics for generating both structured and unstructured grids in domains and on surfaces
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