Timeline for Reference on (discrete) log-concave probability distributions
Current License: CC BY-SA 4.0
14 events
| when toggle format | what | by | license | comment | |
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| Aug 8, 2022 at 1:53 | history | edited | kjetil b halvorsen | CC BY-SA 4.0 |
deleted 30 characters in body
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| Dec 3, 2017 at 2:13 | answer | added | David Handelman | timeline score: 0 | |
| Dec 20, 2015 at 17:00 | answer | added | Mokshay Madiman | timeline score: 4 | |
| Mar 19, 2015 at 14:18 | vote | accept | Clement C. | ||
| S Mar 19, 2015 at 14:18 | history | bounty ended | Clement C. | ||
| S Mar 19, 2015 at 14:18 | history | notice removed | Clement C. | ||
| Mar 15, 2015 at 16:37 | comment | added | cardinal | Not exhaustive in any real sense, but have you looked at J. Keilson and H. Gerber, Some Results for Discrete Unimodality, J. Amer. Stat. Assoc., vol. 66, no. 334, 386-389. | |
| Mar 12, 2015 at 19:34 | answer | added | Carlo Beenakker | timeline score: 12 | |
| S Mar 12, 2015 at 17:30 | history | bounty started | Clement C. | ||
| S Mar 12, 2015 at 17:30 | history | notice added | Clement C. | Draw attention | |
| Mar 10, 2015 at 15:52 | comment | added | Clement C. | I should mention I am also interested in approximation results: e.g., if I know the support $\{a,\dots,b\}$ of an otherwise arbitrary distribution $D$, is there a "small" family of log-concave distributions $\mathcal{L}_{\epsilon,a,b}$ that is guaranteed to "cover" $D$? (in the sense that at least one element of $\mathcal{L}_{\epsilon,a,b}$ will be a good approximation of $D$ in statistical distance) I know such cover (here, proper cover) results exist for some other classes of distributions, but am not aware of any for this particular class. | |
| Mar 10, 2015 at 15:48 | history | edited | Clement C. |
Added tag st.statistics
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| Mar 10, 2015 at 15:40 | history | migrated | from math.stackexchange.com (revisions) | ||
| Mar 6, 2015 at 21:02 | history | asked | Clement C. | CC BY-SA 3.0 |