Results 21 to 30 of about 157 (74)
Hadamard-type inequalities for generalized convex functions
In this paper we investigate (ω1,ω2) -convex functions and obtain characterization theorems and Hadamard-type inequalities for them. Mathematics subject classification (2000): 26A51, 26B25.
M. Bessenyei, Zsolt Páles
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On some inequalities equivalent to the Wright-convexity
In the present paper we establish some conditions and inequalities equivalent to the Wright-convexity. Mathematics subject classification (2010): 39B62, 26A51, 26B25.
A. Olbryś
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Certain Inequalities for Convex Functions
This is a review paper on some new inequalities for convex functions of one and several variables. The most important result presented for convex functions of one variable is the extension of Jensen’s inequality to affine combinations.
Zlatko Pavić
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Characterizations of bivariate conic, extreme value, and Archimax copulas
Based on a general construction method by means of bivariate ultramodular copulas we construct, for particular settings, special bivariate conic, extreme value, and Archimax copulas. We also show that the sets of copulas obtained in this way are dense in
Saminger-Platz Susanne+3 more
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In this paper we study a vector majorization ordering for comparing two m -tuples of vectors of a real linear space. This extends the classical approach of (scalar) majorization theory for comparing m -tuples of scalars in R .
M. Niezgoda
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Optimality and duality in set-valued optimization utilizing limit sets
This paper deals with optimality conditions and duality theory for vector optimization involving non-convex set-valued maps. Firstly, under the assumption of nearly cone-subconvexlike property for set-valued maps, the necessary and sufficient optimality ...
Kong Xiangyu, Zhang Yinfeng, Yu GuoLin
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Two double inequalities for k-gamma and k-Riemann zeta functions
By using methods in the theory of majorization, a double inequality for the gamma function is extended to the k-gamma function and the k-Riemann zeta function.MSC:33B15, 26D07, 26B25.
Jing Zhang, Huan-Nan Shi
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Continuity properties of K-midconvex and K-midconcave set-valued maps
A recent result on the continuity of midconvex functionals upper bounded on a not null-finite set (see [2]) is extended to K -midconvex and K -midconcave set-valued maps. Mathematics subject classification (2010): 26B25, 39B62, 54C60.
E. Jabłońska, K. Nikodem
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An alternative note on the Schur-convexity of the extended mean values
The Schur-convex and Schur-concave properties with (x, y) in (0,∞) × (0,∞) for fixed (r, s) of the extended mean values E(r, s; x, y) are researched again, some errors in [F. Qi, J. Sandor, S. S. Dragomir, and A. Sofo, Notes on the Schur-convexity of the
Huan-Nan Shi+2 more
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Schur power convexity of the Daróczy means
In this paper, the Schur convexity is generalized to Schur f -convexity, which contains the Schur geometrical convexity, harmonic convexity and so on.
Zhen-Hang Yang
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