Results 111 to 120 of about 485,503 (210)
On a Minkowski-like inequality for asymptotically flat static manifolds
The Minkowski inequality is a classical inequality in differential geometry giving a bound from below on the total mean curvature of a convex surface in Euclidean space, in terms of its area.
McCormick, Stephen,, Stephen McCormick
core +1 more source
The log-Minkowski inequality of curvature entropy for non-symmetric convex bodies
In an earlier paper \cite{mazeng} the authors introduced the notion of curvature entropy, and proved the plane log-Minkowski inequality of curvature entropy under the symmetry assumption.
Wang, Yaling +3 more
core
Volumetric Minkowski Inequality on Manifolds with Weighted Poincaré Inequality
Abstract In the paper, we establish a volumetric Minkowski inequality for complete manifolds admitting a weighted Poincaré inequality with the weight commensurable to the Ricci curvature lower bound. More precisely, we show that the weighted volume of a compact smooth domain in such manifolds is bounded from above by an integral of the mean ...
Wei-Yi Chiu, Chiung-Jue Anna Sung
openaire +2 more sources
Investigation of the Bell-CHSH inequality in diamond regions
A numerical setup for the Bell-CHSH inequality for causal diamonds in $$1+1$$ 1 + 1 Minkowski spacetime is presented. Upon choosing a suitable set of test functions supported in the diamonds, sensible violations are reported for the correlation function ...
M. S. Guimaraes +2 more
doaj +1 more source
The High Cost of Gender Inequality in Earnings
This first note in the series on the cost of gender inequality focuses on the losses in national wealth due to gender inequality in earnings. There is a substantial literature on the impact of gender inequality on
de la Brière, Bénédicte +1 more
core +1 more source
Locally Farkas-Minkowski linear inequality systems
semi-infinite linear inequality systems, Farkas-Minkowski systems, locally polyhedral systems, semi-infinite linear programming, 15A39, 90C34,
Rubén Puente, Virginia Vera de Serio
core +1 more source
A Generalization Of The Inequality Of Minkowski
Let us suppose that the inequality is true for all the values less or equal to m.
openaire +2 more sources
A survey of discrete version of Brunn Minkowski inequality
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
core
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.
core
A Minkowski type inequality with free boundary in space forms [PDF]
In this paper, we consider a Minkowski inequality for a domain supported on any umbilical hypersurface with free boundary in space forms. We generalize the main result in \cite{Xia} into free boundary case and obtain a free boundary version of optimal ...
Guo, Jinyu
core +1 more source

