Results 71 to 80 of about 813 (131)
A survey of discrete version of Brunn Minkowski inequality
, 2014 在本論文中，我們會先定義一個Brunn-Minkowski不等式。然後我們在第一部 分中首先證明它會收斂。在第二部分中，我們會證明一個離散型式的metric space 也會滿足Brunn-Minkowski不等式。In the rst part of the paper, we give a new de nition of Brunn- Minkowski inequality in metric measure space. Then we show the stability of Brunn-
施柏丞, Shih, Po-Chen
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Interpolating log-determinant and trace of the powers of matrix A + t B. [PDF]
Stat Comput, 2022 Ameli S, Shadden SC.
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A Brunn–Minkowski inequality for the Monge–Ampère eigenvalue
, 2005 We prove a Brunn–Minkowski-type inequality for the eigenvalue Λ of the Monge–Ampère operator: Λ-1/2n is concave in the class of C+2 domains in Rn endowed with Minkowski addition. The equality case is explicitly described too. The main device of the proof
Salani, Paolo
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Sobolev-to-Lipschitz property on QCD -spaces and applications. [PDF]
Math Ann, 2022 Dello Schiavo L, Suzuki K.
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Gaussian Brunn-Minkowski Inequalities
, 2010 A detailed investigation is undertaken into Brunn-Minkowski-type inequalities for Gauss measure. A Gaussian dual Brunn-Minkowski inequality, the first of its type, is proved, together with precise equality conditions, and is shown to be the best possible
Zvavitch, Artem, Gardner, Richard J.
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Almost-Riemannian manifolds do not satisfy the curvature-dimension condition. [PDF]
Calc Var Partial Differ Equ, 2023 Magnabosco M, Rossi T.
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On a complementary Minkowski inequality
, 1979 It is shown that the Brunn-Minkowski inequality can be viewed as a special case of a complementary Minkowski ...
Lutwak, Erwin
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The Reverse-log-Brunn-Minkowski inequality
Firstly, we propose our conjectured Reverse-log-Brunn-Minkowski inequality (RLBM). Secondly, we show that the (RLBM) conjecture is equivalent to the log-Brunn-Minkowski (LBM) conjecture proposed by Böröczky-Lutwak-Yang-Zhang.
Xi, Dongmeng
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Les desigualtats de Brunn-Minkowski
, 2012 Aquest article fa una exposició de la desigualtat de Brunn-Minkowski, que relaciona la mesura de la suma de dos conjunts amb la dels seus sumands, i d'algunes de les seves variants.
Serra, Oriol
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The Brunn-Minkowski inequality for random sets
The Brunn-Minkowski inequality asserts a concavity feature of the volume functional under convex addition of sets. Among its applications has been Anderson's treatment of multivariate densities.
Vitale, Richard A.
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