Skip to main content
SpringerLink
Log in

Approximation Theory, Wavelets and Applications

  • Book
  • © 1995

Overview

Editors:
  1. S. P. Singh

    1. Memorial University of Newfoundland, St. John’s, Canada

    View editor publications

    You can also search for this editor in PubMed   Google Scholar

Part of the book series: Nato Science Series C: (ASIC, volume 454)

This is a preview of subscription content, log in via an institution to check access.

Access this book

Log in via an institution
eBook USD 259.00
Price excludes VAT (USA)
  • Available as PDF
  • Read on any device
  • Instant download
  • Own it forever
Softcover Book USD 329.99
Price excludes VAT (USA)
  • Compact, lightweight edition
  • Dispatched in 3 to 5 business days
  • Free shipping worldwide - see info
Hardcover Book USD 329.99
Price excludes VAT (USA)
  • Durable hardcover edition
  • Dispatched in 3 to 5 business days
  • Free shipping worldwide - see info

Tax calculation will be finalised at checkout

Other ways to access

Licence this eBook for your library

Institutional subscriptions

Table of contents (40 chapters)

  1. Front Matter

    Pages i-xxiii
    Download chapter PDF

  2. A Class of Interpolating Positive Linear Operators: Theoretical and Computational Aspects

    • G. Allasia
    Pages 1-36

  3. Quasi-Interpolation

    • E. W. Cheney
    Pages 37-45

  4. Approximation and Interpolation on Spheres

    • E. W. Cheney
    Pages 47-53

  5. Exploring Covariance, Consistency and Convergence in Pade Approximation Theory

    • Annie Cuyt
    Pages 55-86

  6. Dykstra’s Cyclic Projections Algorithm: The Rate of Convergence

    • Frank Deutsch
    Pages 87-94

  7. Interpolation from a Convex Subset of Hilbert Space: A Survey of Some Recent Results

    • Frank Deutsch
    Pages 95-105

  8. The Angle Between Subspaces of a Hilbert Space

    • Frank Deutsch
    Pages 107-130

  9. Neville Elimination and Approximation Theory

    • M. Gasca, J. M. Peña
    Pages 131-151

  10. Approximation with Weights, the Chebyshev Measure and the Equilibrium Measure

    • M. v. Golitschek
    Pages 153-167

  11. A One-Parameter Class of B-Splines

    • Z. F. Koçak, G. M. Phillips
    Pages 169-176

  12. Interpolation on the Triangle and Simplex

    • S. L. Lee, G. M. Phillips
    Pages 177-196

  13. Knot Removal for Scattered Data

    • Alain Le MĂ©hautĂ©
    Pages 197-213

  14. Error Estimates for Approximation by Radial Basis Functions

    • Will Light, Henry Wayne
    Pages 215-246

  15. Wavelets on the Interval

    • Ewald Quak, Norman Weyrich
    Pages 247-283

  16. Best Approximations and Fixed Point Theorems

    • S. P. Singh, B. Watson
    Pages 285-294

  17. How to Approximate the Inverse Operator

    • J. Appell
    Pages 295-302

  18. On some Averages of Trigonometric Interpolating Operators

    • M. Campiti, G. Metafune, D. Pallara
    Pages 303-313

  19. On the Zeros Localization of K>2 Consecutive Orthogonal Polynomials and of Their Derivatives

    • F. Costabile, R. Luceri
    Pages 315-324

  20. Can Irregular Subdivisions Preserve Convexity?

    • S. de Marchi, M. Morandi Cecchi
    Pages 325-334
Back to top

Keywords

About this book

Approximation Theory, Wavelets and Applications draws together the latest developments in the subject, provides directions for future research, and paves the way for collaborative research. The main topics covered include constructive multivariate approximation, theory of splines, spline wavelets, polynomial and trigonometric wavelets, interpolation theory, polynomial and rational approximation. Among the scientific applications were de-noising using wavelets, including the de-noising of speech and images, and signal and digital image processing. In the area of the approximation of functions the main topics include multivariate interpolation, quasi-interpolation, polynomial approximation with weights, knot removal for scattered data, convergence theorems in Padé theory, Lyapunov theory in approximation, Neville elimination as applied to shape preserving presentation of curves, interpolating positive linear operators, interpolation from a convex subset of Hilbert space, and interpolation on the triangle and simplex.
Wavelet theory is growing extremely rapidly and has applications which will interest readers in the physical, medical, engineering and social sciences.

Editors and Affiliations

  • Memorial University of Newfoundland, St. John’s, Canada

    S. P. Singh

Bibliographic Information

Publish with us

Policies and ethics

Back to top

Search

Navigation