Results 101 to 110 of about 11,182,581 (267)
On boundedly-convex functions on pseudo-topological vector spaces
Notions of a boundedly convex function and of a Lipschitz-continuous function are extended to the case of functions on pseudo-topological vector spaces.
Vladimir Averbuch
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Dual
The optimal power flow (OPF) model is a central optimization problem in power system network. In this paper, we propose a novel approach to solve the OPF problem that has a convex objective function and non-convex feasible domain due to the constraints ...
Liulin Yang, Naishan Hang, Zhi Wei
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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In the article, we establish some new general fractional integral inequalities for exponentially m-convex functions involving an extended Mittag-Leffler function, provide several kinds of fractional integral operator inequalities and give certain special
Saima Rashid +4 more
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The integral of a symmetric unimodal function over a symmetric convex set and some probability inequalities [PDF]
T. W. Anderson
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On approximately convex functions [PDF]
A stability problem for a functional inequality can be formulated as a question: If a function satisfies the inequality ``approximately'', does it ``approximately'' equal a function that satisfies the inequality completely? (For stability of functional equations replace ``inequality'' everywhere in the foregoing sentence by ``equation'').
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Spline functions, convex curves and mechanical quadrature [PDF]
I. J. Schoenberg
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Refinements of Hermite-Hadamard inequality for trigonometrically r-convex functions [PDF]
In this study, we obtain some refinements of Hermite-Hadamard type inequalities for trigonometrically r-convex mappings.
Budak Hüseyin
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A Note on Optimality Conditions for DC Programs Involving Composite Functions
By using the formula of the ε-subdifferential for the sum of a convex function with a composition of convex functions, some necessary and sufficient optimality conditions for a DC programming problem involving a composite function are obtained.
Xiang-Kai Sun, Hong-Yong Fu
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Support, convergence, and differentiability properties of generalized convex functions [PDF]
John W. Green
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