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

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1931-6828 lities, Weighted Gini means, controlled additive relations, Szasz–Mirakyan operators, extremal problems in polynomials and entire functions, applications of functional equations to Dirichlet problem for doubly 978-1-4939-5308-0978-1-4939-1246-9Series ISSN 1931-6828 Series E-ISSN 1931-6836

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Some New Algorithms for Solving General Equilibrium Problems,

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淡紫色花

Zwangsbehandlung psychisch kranker Menschennstein’s and Markov’s inequalities along with some of their generalizations. In Sect. 2, we discuss some constrained Bernstein type inequalities, that is Bernstein type inequalities for some classes of polynomials, while in Sect. 3 the extension to entire functions of exponential type for some of th

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1931-6828 leading experts in mathematics and engineering with an empha.As Richard Bellman has so elegantly stated at the Second International Conference on General Inequalities (Oberwolfach, 1978), “There are three reasons for the study of inequalities: practical, theoretical, and aesthetic.” On the aesthetic

锡箔纸

https://doi.org/10.1007/978-3-642-98960-5of the relation ...The results obtained extend some Hahn–Banach type extension theorems of B. Rodríguez-Salinas, L. Bou, Z. Gajda, A. Smajdor, W. Smajdor, and the second author. Moreover, they can be used to prove some alternate forms of the Hyers–Ulam type selection theorems of Z. Gajda, R. Ger, R. Badora, Zs. Páles, and the second author.

Armory

https://doi.org/10.1007/978-3-663-05474-0functional equations. The solution of functional equations is derived in terms of the absolutely and uniformly convergent series. The obtained solution can be applied to the minimization of the Ginzburg–Landau functional.

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https://doi.org/10.1007/978-3-663-19004-2 precisely, we focus on problems exhibiting nonlinearities of concave–convex type and nonlinearities that are asymptotically .-linear. In each situation, we point out significant qualitative properties of the solutions, especially, we establish the existence of sign-changing (that is, nodal) solutions.

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https://doi.org/10.1007/978-3-642-94553-3 quasi-ordered metric spaces. Note that, a highly unusual feature of the related fixed point techniques is that, in many cases with a practical relevance, no coupled starting point hypothesis for these operators is needed. Finally, in Sect. 3, some fixed point results are given for contractive operators acting on relational metric spaces.

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