Mokshay Madiman
Affiliations: | 2013 | Yale University, New Haven, CT | |
2013- | University of Delaware, Newark, DE, United States |
Area:
General Physics, MathematicsWebsite:
https://www.mathsci.udel.edu/people/faculty/madimanGoogle:
"Mokshay Madiman"Bio:
http://www.stat.yale.edu/~mm888/
https://books.google.com/books?id=2q8vAQAAIAAJ
Parents
Sign in to add mentorIoannis Kontoyiannis | grad student | 2006 | Brown | |
(Topics in information theory , probability , and statistics) |
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Publications
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Aishwarya G, Madiman M. (2020) Conditional Rényi Entropy and the Relationships between Rényi Capacities. Entropy (Basel, Switzerland). 22 |
Fradelizi M, Li J, Madiman M. (2020) Concentration of information content for convex measures Electronic Journal of Probability. 25 |
Madiman M, Ghassemi F. (2019) Combinatorial Entropy Power Inequalities: A Preliminary Study of the Stam Region Ieee Transactions On Information Theory. 65: 1375-1386 |
Madiman M, Wang L, Woo JO. (2019) Majorization and Rényi entropy inequalities via Sperner theory Discrete Mathematics. 342: 2911-2923 |
Gozlan N, Madiman M, Roberto C, et al. (2019) Deviation Inequalities For Convex Functions Motivated By The Talagrand Conjecture Journal of Mathematical Sciences. 238: 453-462 |
Fradelizi M, Madiman M, Marsiglietti A, et al. (2018) The convexification effect of Minkowski summation Arxiv: Functional Analysis. 5: 1-64 |
Madiman M, Kontoyiannis I. (2018) Entropy Bounds on Abelian Groups and the Ruzsa Divergence Ieee Transactions On Information Theory. 64: 77-92 |
Li J, Fradelizi M, Madiman M. (2016) Information concentration for convex measures Ieee International Symposium On Information Theory - Proceedings. 2016: 1128-1132 |
Fradelizi M, Madiman M, Marsiglietti A, et al. (2016) Do Minkowski averages get progressively more convex? Comptes Rendus Mathematique. 354: 185-189 |
Woo JO, Madiman M. (2015) A discrete entropy power inequality for uniform distributions Ieee International Symposium On Information Theory - Proceedings. 2015: 1625-1629 |