Results 31 to 40 of about 452,175 (269)
Better Approaches for n-Times Differentiable Convex Functions
In this work, by using an integral identity together with the Hölder–İşcan inequality we establish several new inequalities for n-times differentiable convex and concave mappings.
Praveen Agarwal +3 more
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Convex Functions in ACL2(r) [PDF]
This paper builds upon our prior formalisation of R^n in ACL2(r) by presenting a set of theorems for reasoning about convex functions. This is a demonstration of the higher-dimensional analytical reasoning possible in our metric space formalisation of R ...
Carl Kwan, Mark R. Greenstreet
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Convex functions of order \(n\) and \(P_n\)-simple functionals
Not available.
Radu Precup
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On the Sublinear Convergence Rate of Multi-Block ADMM
The alternating direction method of multipliers (ADMM) is widely used in solving structured convex optimization problems. Despite of its success in practice, the convergence properties of the standard ADMM for minimizing the sum of $N$ $(N\geq 3)$ convex
Lin, Tianyi +2 more
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Some divided difference inequalities for n-convex functions
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Farwig, R, Zwick, D
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Convex functions of order n on undirected networks
In this paper we introduce the convex (nonconcave, polynomial, nonconvex, respective concave) functions of order \(n\) on undirected networks. We study some properties of them. Finally we frame these functions in allure theory introduced by E. Popoviciu
Daniela Marian
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ON INEQUALITIES RELATED TO SOME QUASI-CONVEX FUNCTIONS
Estimations of errors in inequalities related to some quasi-convex functions in literature are simplified. Two new general inequalities for functions whose n-th derivatives for any positive integer n in absolute values are quasi-convex have been ...
Z. Liu
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AbstractThe goal of this research is to characterize the λ(n)-convex functions in terms of determinants and divided differences. The results of this paper do not appear in any published mathematical literature.
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Jensen-type inequalities on time scales for n-convex functions
By utilizing some scalar inequalities obtained via Hermite's interpolating polynomial, we will obtain lower and upper bounds for the difference in Jensen's inequality and in the Edmundson-Lah-Ribaric inequality in time scale calculus that hold for the class of n-convex functions.
Mikic, Rozarija, Pecaric, Josip
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Inequalities of the Edmundson-Lah-Ribarč type for n-convex functions with applications
UDC 517.5 We derive some Edmundson – Lah – Ribarič type inequalities for positive linear functionals and -convex functions. Main results are applied to the generalized -divergence functional. Examples with Zipf – Mandelbrot law are used to illustrate the results.
Mikić R., Pečarić Ð., Pečarić J.
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