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On the stability of the nonlinear Euler-Lagrange functional equation in real normed linear spaces

1993
Let \(X\) be a real linear normed space and \(Y\) be a real Banach space. Assume that there exist \(c_ 2 \geq 0\), \(a,b\) for which \(r = a + b \in \mathbb{R} \backslash \{2\}\) such that \[ \biggl \| f(x+y) + f(x-y) - 2 \bigl[ f(x) + f(y) \bigr] \biggr \| \leq c_ 2 \| x \|^ a \| y \|^ b \] for \(x,y\in X\).
openaire   +2 more sources

Decomposer and associative functional equations

Indagationes Mathematicae, 2007
M H Hooshmand
exaly  

A Variation-of-Constants Formula for Abstract Functional Differential Equations in the Phase Space

Journal of Differential Equations, 2002
Satoru Murakami   +2 more
exaly  

Equation f(p(x)) = q(f(x)) for given real functions p, q

Czechoslovak Mathematical Journal, 2013
exaly  

Fifteen Papers on Real and Complex Functions, Series, Differential and Integral Equations

1970
N. Ahiezer   +15 more
openaire   +1 more source

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