Wavelet Subdivision Methods

Regular price €223.20
A01=Charles Chui
A01=Johan de Villiers
Age Group_Uncategorized
Age Group_Uncategorized
Author_Charles Chui
Author_Johan de Villiers
automatic-update
Bi-orthogonal Wavelets
Category1=Non-Fiction
Category=PBK
Category=PBM
Category=PBW
Category=UG
Coefficient Sequence
computer simulation
COP=United States
Curve Rendering
Curve Representation
Delivery_Pre-order
Dual Scaling Functions
eq_computing
eq_isMigrated=2
eq_non-fiction
Euclidean Algorithm
Exact Degree
Filter Sequences
General Polynomial
Geometry Editing
geometry editing and manipulation schemes
Geometry Editing And Manipulation Schemes (Gems)
Language_English
Laurent Polynomial
Manipulation Schemes
Odd Integer
PA=Temporarily unavailable
Parametric Curves
Polynomial Sequence
Price_€100 and above
PS=Active
Reciprocal Polynomial
Refinement Sequence
Scaling Functions
softlaunch
Subdivision Methods
Subdivision Operator
Subdivision Schemes
Surface Rendering
Surface Subdivision
Symmetric Polynomial
Synthesis Wavelets
Van Der Bijl
wavelet analysis
Wavelet Approach
wavelet bottom-up subdivision
Wavelet Decomposition
Wavelet Subdivision
wavelet top-down editing

Product details

  • ISBN 9781439812150
  • Weight: 816g
  • Dimensions: 156 x 234mm
  • Publication Date: 23 Aug 2010
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
Delivery/Collection within 10-20 working days

Our Delivery Time Frames Explained
2-4 Working Days: Available in-stock

10-20 Working Days
: On Backorder

Will Deliver When Available
: On Pre-Order or Reprinting

We ship your order once all items have arrived at our warehouse and are processed. Need those 2-4 day shipping items sooner? Just place a separate order for them!

Prevalent in animation movies and interactive games, subdivision methods allow users to design and implement simple but efficient schemes for rendering curves and surfaces. Adding to the current subdivision toolbox, Wavelet Subdivision Methods: GEMS for Rendering Curves and Surfaces introduces geometry editing and manipulation schemes (GEMS) and covers both subdivision and wavelet analysis for generating and editing parametric curves and surfaces of desirable geometric shapes. The authors develop a complete constructive theory and effective algorithms to derive synthesis wavelets with minimum support and any desirable order of vanishing moments, along with decomposition filters.

Through numerous examples, the book shows how to represent curves and construct convergent subdivision schemes. It comprehensively details subdivision schemes for parametric curve rendering, offering complete algorithms for implementation and theoretical development as well as detailed examples of the most commonly used schemes for rendering both open and closed curves. It also develops an existence and regularity theory for the interpolatory scaling function and extends cardinal B-splines to box splines for surface subdivision.

Keeping mathematical derivations at an elementary level without sacrificing mathematical rigor, this book shows how to apply bottom-up wavelet algorithms to curve and surface editing. It offers an accessible approach to subdivision methods that integrates the techniques and algorithms of bottom-up wavelets.

Charles Chui is a Curators’ Professor in the Department of Mathematics and Computer Science at the University of Missouri in St. Louis, and a consulting professor of statistics at Stanford University in California. Dr. Chui’s research interests encompass applied and computational mathematics, with an emphasis on splines, wavelets, mathematics of imaging, and fast algorithms.

Johan de Villiers is a professor in the Department of Mathematical Sciences, Mathematics Division at Stellenbosch University in South Africa. Dr. de Villiers’s research interests include computational mathematics, with an emphasis on wavelet and subdivision analysis.