Search Results - Several complex variables and analytic spaces Geometric convexity

Concentration, functional inequalities and isoperimetry : International Workshop on Concentration, Functional Inequalities and Isoperimetry, October 29-November 1, 2009, Florida Atlantic University, Boca Raton, Florida by International Workshop on Concentration, Functional Inequalities and Isoperimetry, Houdré, Christian, Ledoux, Michel, Milman, Emanuel, Milman, Mario

“…The volume contains the proceedings of the international workshop on Concentration, Functional Inequalities and Isoperimetry, held at Florida Atlantic…”
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Carathodory's theorem in depth by Fabila Monroy, Ruy, Huemer, Clemens

“…Let X be a finite set of points in RdRd . The Tukey depth of a point q with respect to X is the minimum number tX(q)tX(q) of points of X in a halfspace…”
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Geometric analysis, mathematical relativity, and nonlinear partial differential equations : Southeast Geometry Seminars, Emory University, Georgia Institute of Technology, University of Alabama, Birmingham, and the University of Tennessee, 2009-2011 by Ghomi, Mohammad

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Complex extreme points and complex rotundity in Orlicz function spaces equipped with the p -Amemiya norm by Chen, Lili, Cui, Yunan

“…It is well known that extreme points which are connected with strict convexity of the whole spaces are the most basic and important geometric points in the geometric theory of Banach spaces…”
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Some properties of a generalized Hamy symmetric function and its applications by Guan, Kaizhong, Guan, Ruke

“… of (0,+∞). Some properties, including Schur-convexity, geometric Schur-convexity and harmonic Schur-convexity are investigated…”
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Dirichlet duality and the nonlinear Dirichlet problem by Harvey, F. Reese, Lawson Jr, H. Blaine

“…) of the symmetric n × n matrices with ∂F ⊆ {F = 0}. We establish the existence and uniqueness of continuous solutions under an explicit geometric “F‐convexity…”
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An Introduction to Potential Theory in Calibrated Geometry by Harvey, F. Reese, Lawson, H. Blaine

“… These functions generalize the classical plurisubharmonic functions from complex geometry and enjoy their important properties…”
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Some properties of a class of symmetric functions by Guan, Kaizhong

“…The Schur-convexity and Schur-geometric-convexity of a class of symmetric functions are investigated…”
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Some properties of a certain class of rational functions by Raina, R.K., Bansal, D.K.

“…In the present paper, we investigate the familiar geometric properties of starlikeness, convexity and spirallikeness of a certain class of rational functions…”
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