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The L-Brunn-Minkowski inequality for p < 1
Advances in Mathematics, 2020Shibing Chen, Yong Huang, Qi-Rui Li
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The anisotropic p-capacity and the anisotropic Minkowski inequality
Science China Mathematics, 2021Chao Xia, Xia Chao
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Inequalities of Minkowski type
Real analysis exchange, 1994Let 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}; ; .
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More on Minkowski and Hardy integral inequality on time scales
Ricerche Di Matematica, 2021Bouharket Benaïssa +1 more
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An inequality related to Minkowski type for Sugeno integrals
Information Sciences, 2010Yao Ouyang +2 more
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Quantitative stability for the Brunn–Minkowski inequality
Advances in Mathematics, 2017Alessio Figalli, David Jerison
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The Orlicz Brunn–Minkowski Inequality for the Projection Body
Journal of Geometric Analysis, 2019Du Zou, Ge Xiong, Xiong Ge
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Dual mixed Orlicz–Brunn–Minkowski inequality and dual Orlicz mixed quermassintegrals
Indagationes Mathematicae, 2017Weidong Wang
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The Pexider type generalization of the Minkowski inequality
Journal of Mathematical Analysis and Applications, 2012Janusz Matkowski
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Hölder-Minkowski type inequality for generalized Sugeno integral
Fuzzy Sets and Systems, 2020Michał Boczek +2 more
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