A quantitative maximum entropy theorem for the real line-Reference-Cited by-同舟云学术

A quantitative maximum entropy theorem for the real line

Published:1987-11 Issue:6 Volume:10 Page:761-779
ISSN:0378-620X
Container-title:Integral Equations and Operator Theory
language:en
Short-container-title:Integr equ oper theory

Author:

Benedetto John J.

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Link

http://link.springer.com/content/pdf/10.1007/BF01196118.pdf

Reference14 articles.

1. D. Alpay and H. Dym, ?Hilbert spaces of analytic functions, inverse scattering, and operator models II?,Integral Equations and Operator Theory 8 (1985), 145?180.

2. D. Arov and M. Krein, ?Problems of search of the minimum of entropy in indeterminate extension problems?,Functional Anal. and Appl. 15 (1981), 123?126.

3. D. Arov and M. Krein, ?On computations of entropy functionals and their minimums?,Acta Sci. Math. 45 (1983), 51?66.

4. J. Benedetto, ?Fourier uniqueness criteria and spectrum estimation theorems?, 149?170, fromFourier techniques and applications (J. Price, ed.) Plenum, NY, 1985.

5. J. Chover, ?On normalized entropy and the extensions of a positive-definite function?,J. Math. Mech. 10 (1961), 927?945.

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