Minkowski Inequality
The Minkowski Inequality is a fundamental inequality in mathematical analysis and probability theory that establishes an upper bound on the norm of the sum of two random variables in terms of the sums of their individual norms, generalizing the triangle inequality to Lp spaces for p ≥ 1.
285
Publications
14.2K
Citations
415
Authors
264
Institutions
Publications per year
2017–2026
77
Variants
Minkowski's Inequality
Parents
285
The Brunn-Minkowski inequality in Gauss space
Christer Borell · Inventiones mathematicae · 1975 · 725 citations
Shades of Gray and Colour Constancy
Graham D. Finlayson, Elisabetta Trezzi · Color and Imaging Conference · 2004 · 614 citations · Full text
Erwin Lutwak · Pacific Journal of Mathematics · 1975 · 377 citations · Full text
1–5 of 285
415
9
h-index
7
h-index
7
h-index
6
h-index
6
h-index
1–5 of 415
264
University of Florence
Florence, Italy
9 h-index
11 publications
748 citations

Shanghai University
Shanghai, China
9 h-index
14 publications
790 citations

Tel Aviv University
Tel Aviv, Israel
7 h-index
10 publications
243 citations
Huzhou University
Huzhou, China
7 h-index
7 publications
581 citations
Xiamen University
Xiamen, China
6 h-index
8 publications
202 citations

Western Washington University
Bellingham, United States
6 h-index
7 publications
1.2K citations

TU Wien
Vienna, Austria
5 h-index
6 publications
493 citations
Liceo scientifico statale Ulisse Dini
Pisa, Italy
5 h-index
7 publications
358 citations
1–8 of 264
18 publications · 1K citations
16
h-index
TRAN · 13 publications · 627 citations
12
h-index
9 publications · 258 citations
10
h-index
Repository · 10 publications · 280 citations
10
h-index
9 publications · 301 citations
9
h-index
1–5