Results 31 to 40 of about 770,647 (275)
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Michael Holzhauser +2 more
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Schur m-power convexity of generalized geometric Bonferroni mean involving three parameters
In this paper, we study the Schur m-power convexity of the generalized geometric Bonferroni mean involving three parameters. Our result provides a unified generalization to the work that was done recently by Shi and Wu concerning the Schur convexity of ...
Shan-He Wu, Yu-Ming Chu
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Recently, several of the generalizations Koebe function are introduced and investigated. In this study, a linear complex operator is investigated in terms of the generalized Koebe function and Wright function.
Anwar H. Moureh, Hiba F. Al-Janaby
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A Generalization of the Convex Kakeya Problem [PDF]
Given a set of line segments in the plane, not necessarily finite, what is a convex region of smallest area that contains a translate of each input segment? This question can be seen as a generalization of Kakeya's problem of finding a convex region of smallest area such that a needle can be rotated through 360 degrees within this region.
Hee-Kap Ahn +5 more
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Certain Geometric Properties of Generalized Dini Functions
We are mainly interested in some geometric properties for the combinations of generalized Bessel functions of the first kind and their derivatives known as Dini functions.
Muhey U. Din +3 more
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Some Topics In Generalized Convexity : Non-Convex Programming with Variational Inequalities
Generalized convexity is of great importance in the area of optimization, management sciences, economics and operations research. Generalized convexity is now considered as independent branch of mathematics with wide range of applications.
Bukhsh, Waqquas
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Equilibrium existence under generalized convexity
We introduce, in the first part, the notion of weakly convex pair of correspondences, we give its economic interpretation, we state a fixed point and a selection theorem.
Patriche Monica
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Convex and Non-convex Optimization Under Generalized Smoothness
Classical analysis of convex and non-convex optimization methods often requires the Lipshitzness of the gradient, which limits the analysis to functions bounded by quadratics. Recent work relaxed this requirement to a non-uniform smoothness condition with the Hessian norm bounded by an affine function of the gradient norm, and proved convergence in the
Haochuan Li +4 more
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On the generation of convex polyominoes
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On some geometric results for generalized k-Bessel functions
The main aim of this article is to present some novel geometric properties for three distinct normalizations of the generalized kk-Bessel functions, such as the radii of uniform convexity and of α\alpha -convexity.
Toklu Evrim
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