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The L-Brunn-Minkowski inequality for p < 1

Advances in Mathematics, 2020
Qirui Li, Yong Huang, Jiakun Liu
exaly  

Inequalities of Minkowski type

Real analysis exchange, 1994
Let f be a real nonnegative, nondecreasing function defined on segment a, b, and x_i are nonnegative nondecreasing functions with continuous first derivative. If p>1, then (\int_a^b (\sum_{; ; i=1}; ; ^n x_i^p(t))'f(t)dt)^{; ; 1/p}; ; \geq \sum_{; ; i=1}; ; ^n (\int_a^b (x_i^p(t))'f(t)dt)^{; ; 1/p}; ; .
openaire   +1 more source

The anisotropic p-capacity and the anisotropic Minkowski inequality

Science China Mathematics, 2021
Jiabin Yin, Chao Xia
exaly  

The Brunn--Minkowski inequality and a Minkowski problem for ?-harmonic Green's function

Advances in Calculus of Variations, 2021
Murat Akman, Olli Saari, Andrew Vogel
exaly  

An inequality related to Minkowski type for Sugeno integrals

Information Sciences, 2010
Hamzeh Agahi, Yao Ouyang
exaly  

Quantitative stability for the Brunn–Minkowski inequality

Advances in Mathematics, 2017
David S Jerison, Alessio Figalli
exaly  

The Pexider type generalization of the Minkowski inequality

Journal of Mathematical Analysis and Applications, 2012
Janusz Matkowski
exaly  

Brunn-Minkowski inequality and its aftermath

Journal of Multivariate Analysis, 1980
Somesh Das Gupta
exaly  

More Generalizations of Hartfiel’s Inequality and the Brunn–Minkowski Inequality

Bulletin of the Iranian Mathematical Society, 2020
Qing-Wen Wang
exaly  

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