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A Two-Moment Inequality with Applications to Rényi Entropy and Mutual Information.

Publication ,  Journal Article
Reeves, G
Published in: Entropy (Basel, Switzerland)
November 2020

This paper explores some applications of a two-moment inequality for the integral of the rth power of a function, where 0

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Published In

Entropy (Basel, Switzerland)

DOI

EISSN

1099-4300

ISSN

1099-4300

Publication Date

November 2020

Volume

22

Issue

11

Start / End Page

E1244

Related Subject Headings

  • Fluids & Plasmas
  • 51 Physical sciences
  • 49 Mathematical sciences
  • 02 Physical Sciences
  • 01 Mathematical Sciences
 

Citation

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Reeves, G. (2020). A Two-Moment Inequality with Applications to Rényi Entropy and Mutual Information. Entropy (Basel, Switzerland), 22(11), E1244. https://doi.org/10.3390/e22111244
Reeves, Galen. “A Two-Moment Inequality with Applications to Rényi Entropy and Mutual Information.Entropy (Basel, Switzerland) 22, no. 11 (November 2020): E1244. https://doi.org/10.3390/e22111244.
Reeves G. A Two-Moment Inequality with Applications to Rényi Entropy and Mutual Information. Entropy (Basel, Switzerland). 2020 Nov;22(11):E1244.
Reeves, Galen. “A Two-Moment Inequality with Applications to Rényi Entropy and Mutual Information.Entropy (Basel, Switzerland), vol. 22, no. 11, Nov. 2020, p. E1244. Epmc, doi:10.3390/e22111244.
Reeves G. A Two-Moment Inequality with Applications to Rényi Entropy and Mutual Information. Entropy (Basel, Switzerland). 2020 Nov;22(11):E1244.

Published In

Entropy (Basel, Switzerland)

DOI

EISSN

1099-4300

ISSN

1099-4300

Publication Date

November 2020

Volume

22

Issue

11

Start / End Page

E1244

Related Subject Headings

  • Fluids & Plasmas
  • 51 Physical sciences
  • 49 Mathematical sciences
  • 02 Physical Sciences
  • 01 Mathematical Sciences