Titlebook: Handbook of Functional Equations; Functional Inequalit Themistocles M. Rassias Book 2014 Springer Science+Business Media, LLC 2014 Cauchy e

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Functional Inequalities and Analysis of Contagion in the Financial Networks,r, without using a technical language, but using the universal language of mathematics, some significant laws, such as the Deficit formula, the Balance law and the Liability formula for the management of the world economy are provided. Further a simple but useful economical indicator .(.) is conside

砍伐

Comparisons of Means and Related Functional Inequalities,s in this field which according to the best of author’s knowledge remain open. Last section of this paper is devoted to a new, more general functional inequality and a joint generalization of several earlier results is obtained.

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Constructions and Extensions of Free and Controlled Additive Relations,certain additive partial selection relation Φ of a relation . of one group . to another . could be extended to a total, additive selection relation Ψ of the relation ...The results obtained extend some Hahn–Banach type extension theorems of B. Rodríguez-Salinas, L. Bou, Z. Gajda, A. Smajdor, W. Smaj

剛毅

Extremal Problems in Polynomials and Entire Functions, approximation theory. Frequently, the further progress in inverse theorems has depended upon first obtaining the corresponding analogue or generalization of Markov’s and Bernstein’s inequalities, and these inequalities have been the starting point of a considerable literature in Mathematics..In thi

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,On Approximation Properties of Szász–Mirakyan Operators,of last century and because of their important properties, researchers continued to work on such operators and their different modifications. Although there are several modifications of the Szász-Mirakyan operators available in the literature viz. integral modifications due to Kantorovich, Durrmeyer

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Applications of Functional Equations to Dirichlet Problem for Doubly Connected Domains, problem. The modified problem for doubly connected circular domains is reduced to the Riemann–Hilbert boundary value problem and solved by iterative functional equations. The solution of functional equations is derived in terms of the absolutely and uniformly convergent series. The obtained solutio

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On Strongly Convex Functions and Related Classes of Functions,ensen, Hermite–Hadamard- and Fejér-type inequalities for strongly convex functions are presented. Counterparts of the classical Bernstain–Doetsch and Sierpiński theorems for strongly midconvex functions are given. New characterizations of inner product spaces involving strong convexity are obtained.

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