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＜電子ブック＞
Functional Equations and Inequalities / edited by Themistocles RASSIAS
(Mathematics and Its Applications ; 518)

版	1st ed. 2000.
出版者	(Dordrecht : Springer Netherlands : Imprint: Springer)
出版年	2000
本文言語	英語
大きさ	XI, 336 p : online resource
著者標目	RASSIAS, Themistocles editor SpringerLink (Online service)
件　名	LCSH:Difference equations LCSH:Functional equations LCSH:Approximation theory LCSH:Functional analysis LCSH:Functions of complex variables LCSH:Differential equations FREE:Difference and Functional Equations FREE:Approximations and Expansions FREE:Functional Analysis FREE:Functions of a Complex Variable FREE:Differential Equations
一般注記	On the Stability of a Functional Equation for Generalized Trigonometric Functions -- Some Notes on Two-Scale Difference Equations -- Some Demand Functions in a Duopoly Market with Advertising -- Solutions of a Functional Inequality in a Special Class of Functions -- On Dependence of Lipschitzian Solutions of Nonlinear Functional Inequality on an Arbitrary Function -- The Problem of Expressibility in Some Extensions of Free Groups -- On a Pythagorean Functional Equation Involving Certain Number Fields -- On a Conditional Cauchy Functional Equation Involving Cubes -- Hyers-Ulam Stability of Hosszú’s Equation -- The Functional Equation of the Square Root Spiral -- On the Superstability of the Functional Equation f(xy)=f(x)y -- Replicativity and Function Spaces -- Normal Distributions and the Functional Equation f(x+y) g(x-y) = f(x)f(y)g(x)g(-y) -- On the Polynomial-Like Iterative Functional Equation -- Distribution of Zeros and Inequalities for Zeros of Algebraic Polynomials -- A Functional Definition of Trigonometric Functions -- A Qualitative Study of Lobachevksy’s Complex Functional Equation -- Smooth Solutions of an Iterative Functional Equation -- Set-Valued Quasiconvex Functions and their Constant Selections -- Entire Solutions of the Hille-type Functional Equation -- Ulam’s Problem, Hyers’s Solution — and to Where they Led -- A Separation Lemma for the Construction of Finite Sums Decompositions -- Aleksandrov Problem and Mappings which Preserve Distances -- On Some Subclasses of Harmonic Functions HTTP:URL=https://doi.org/10.1007/978-94-011-4341-7

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