Curves and Surfaces in Geometric Modeling - Jean H. Gallier - Librairie Eyrolles
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Curves and Surfaces in Geometric Modeling

Curves and Surfaces in Geometric Modeling

Jean H. Gallier

488 pages, parution le 10/07/1999

Résumé

Presenting the groundbreaking work of a brilliant young mathematician, Curves and Surfaces for Geometric Design
offers both a theoretically unifying understanding of polynomial curves and surfaces (or "blossoming") and an
effective implementation approach that students, scientists, and advanced practitioners can bring to bear on their
own work. This book is destined to emerge as the classic work on this complex subject and an essential acquisition
for readers in many different areas, including animation, virtual reality development, geometric modeling,
visualization, computer vision, and motion planning.

Key Features:

  • Achieves a depth of coverage not found in any other book in this
    field
  • Offers a mathematically rigorous, unifying approach to the algorithmic
    generation and manipulation of curves and surfaces
  • Presents, in addition to theory, details and examples of implementations,
    demonstrating methods that produce highly continuous curves and surfaces
  • A compelling book for graduate students, scientists, and advanced
    practitioners across a number of fields
  • A high-end computer grahics book using a mathimatical approach.
    Offers a wealth of conceptual & practical information for computer
    scientist & engineers
    with a need for the latest geometric & modeling techniques
  • Attempts to fill the gap between Mathematics an Computer Graphics
    involving Geometric modeling, Computer vision & Motion planning.

Table of contents

1: Introduction
2: Basics of Affine Geometry
3: Introduction to the Algorithmic Geometry of Polynomial Curves
4: Multiaffine Maps and Polar Forms
5: Polynomial Curves as Be'zier Curves
6: B-Spline Curves
7: Polynomial Surfaces
8: Subdivision Algorithms for Polynomial Surfaces
9: Polynomial Spline Surfaces and Subdivision Surfaces
10: Embedding an Affine Space in a Vector Space
11: Tensor Products and Symmetric Tensor Products
12: Appendix 1: Linear Algebra
13: Appendix 2: Complements of Affine Geometry
14: Appendix 3: Topology
15: Appendix 4: Differential Calculus

L'auteur - Jean H. Gallier

Jean Gallier

received the degree of Civil Engineer from the Ecole Nationale des Ponts et Chaussees in 1972 and a Ph.D. in Computer Science from UCLA in 1978. That same year he joined the University of Pennsylvania, where he is presently a professor in CIS with a secondary appointment in Mathematics. In 1983, he received the Linback Award for distinguished teaching. Gallier?s research interests range from constructive logics and automated theorem proving to geometry and its applications to computer graphics, animation, computer vision, and motion planning. The author of Logic in Computer Science, he enjoys hiking (especially the Alps) and swimming. He also enjoys classical music (Mozart), jazz (Duke Ellington, Oscar Peterson), and wines from Burgundy, especially Volnay.


Caractéristiques techniques

  PAPIER
Éditeur(s) Morgan Kaufmann
Auteur(s) Jean H. Gallier
Parution 10/07/1999
Nb. de pages 488
Format 19,2 x 24,2
Couverture Relié
Poids 1050g
EAN13 9781558605992

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