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Overview

Amos Ron is affiliated with the University of Wisconsin-Madison in the United States. Their recent research work includes publications in the Journal of Approximation Theory.

Notable recent papers by Amos Ron include:

  • Editorial, 2024, Journal of Approximation Theory
  • Dedication, 2025, Journal of Approximation Theory

Throughout their research career, Amos Ron has collaborated with various co-authors. These frequent collaborators include:

  • Paul Nevai
  • Alexander Brudnyi
  • Natan Kruglyak
  • Mieczysław Mastyło
  • Pavel Shvartsman

Amos Ron's publications have predominantly appeared in the Journal of Approximation Theory, which is also the frequent venue for their research dissemination.

This profile summarizes the key bibliographic and collaborative aspects of Amos Ron's academic activity based on available recent data.

Best Publications

  • Affine Systems in L2(Rd): The Analysis of the Analysis Operator.

    Amos Ron;Zuowei Shen

  • Framelets: MRA-based constructions of wavelet frames☆☆☆

    Ingrid Daubechies;Bin Han;Amos Ron;Zuowei Shen

  • Approximation from shift-invariant subspaces of $L\sb 2(old R\sp d)$

    Carl de Boor;Ronald A. DeVore;Amos Ron

  • The structure of finitely generated shift-invariant spaces in L2 (Rd)

    Carl De Boor;Ronald A. DeVore;Amos Ron

  • Frames and Stable Bases for Shift-Invariant Subspaces of L2(IRd)

    Amos Ron;Zuowei Shen

  • Review of An introduction to Frames and Riesz bases, applied and numerical Harmonic analysis by Ole Christensen Birkhäuser, Basel, 2003

    Amos Ron

  • On the Construction of Multivariate (pre) Wavelets

    Carl de Boor;Ronald A. DeVore;Amos Ron

  • Affine systems inL 2 (ℝ d ) II: Dual systems

    Amos Ron;Zuowei Shen

  • Weyl-Heisenberg Frames and Riesz Bases in L2(Rd).

    Amos Ron;Zuowei Shen

  • On Multivariate Polynomial Interpolation

    Carl De Boor;Amos Ron

  • Approximation from Shift-Invariant Subspaces of L 2 (ℝ d )

    Carl de Boor;Ronald A. Devore;Amos Ron

  • Computational aspects of polynomial interpolation in several variables

    Carl de Boor;Amos Ron

  • The least solution for the polynomial interpolation problem

    Carl de Boor;Amos Ron

  • Compactly supported tight affine spline frames in L 2 R d

    Amos Ron;Zuowei Shen

  • Generalized Shift-Invariant Systems

    Amos Ron;Zuowei Shen

  • Fourier analysis of the approximation power of principal shift-invariant spaces

    Carl de Boor;Amos Ron

  • A necessary and sufficient condition for the linear independence of the integer translates of a compactly supported distribution

    Amos Ron

  • Exponential box splines

    Amos Ron

  • Approximation Orders of FSI Spaces in L2(Rd)

    C. de Boor;R. A. DeVore;A. Ron

  • A geometric approach to improving active packet loss measurement

    Joel Sommers;Paul Barford;Nick Duffield;Amos Ron

Frequent Co-Authors

Carl de Boor
Carl de Boor University of Wisconsin–Madison
Zuowei Shen
Zuowei Shen National University of Singapore
Paul Barford
Paul Barford University of Wisconsin–Madison
Ronald A. DeVore
Ronald A. DeVore Texas A&M University
Nira Dyn
Nira Dyn Tel Aviv University
Nick Duffield
Nick Duffield Texas A&M University
Ingrid Daubechies
Ingrid Daubechies Duke University
Charles A. Micchelli
Charles A. Micchelli University at Albany, State University of New York
Kim-Chuan Toh
Kim-Chuan Toh National University of Singapore
John G. White
John G. White University of Wisconsin–Madison

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