HWI inequalities in discrete spaces via couplings-Reference-Cited by-同舟云学术

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HWI inequalities in discrete spaces via couplings

Published:2024-01-01 Issue:none Volume:29 Page:
ISSN:1083-589X
Container-title:Electronic Communications in Probability
language:
Short-container-title:Electron. Commun. Probab.

Author:

Courtade Thomas A.¹,Fathi Max²

Affiliation:

1. University of California, Berkeley, United States, Department of Electrical Engineering and Computer Sciences

2. Université Paris Cité and Sorbonne Université, CNRS, Laboratoire Jacques-Louis Lions and Laboratoire de Probabilités, Statistique et Modélisation, F-75013 Paris, France

Publisher

Institute of Mathematical Statistics

Reference32 articles.

1. J. M. Altschuler and S. Chewi. Shifted Composition I: Harnack and Reverse Transport Inequalities. arXiv preprint, arXiv:2311.14520 (2023).

2. D. E. Amos. Computation of modified Bessel functions and their ratios. Math. Comp. 28 (1974), 239–251.

3. Pocketbook of mathematical functions, Eds. M. Abramowitz and I. A. Stegun, Harri Deutsch Verlag, Thun, 1984, ISBN 3-87144-818-4.

4. G. Aishwarya and L. Rotem, New Brunn-Minkowski and functional inequalities via convexity of entropy. Arxiv preprint, 2023.

5. D. Bakry and M. Émery. Diffusions hypercontractives. (French) [Hypercontractive diffusions] Séminaire de probabilités, XIX, 1983/84, 177–206, Lecture Notes in Math., 1123, Springer, Berlin (1985).

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