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A Generalization of Gajda's Equation on Commutative Topological Groups

Published 9 Mar 2014 in math.FA | (1403.2052v2)

Abstract: In the present paper we deal with the following generalization of the sine-cosine equation \begin{equation*} \int f_1(x+y-t)+f_2(x-y+t) d\mu(t)=g(x)h(y) \end{equation*} for complex valued functions $f_1$, $f_2$, $g$ and $h$ defined on a commutative topological group $G$, where $\mu$ is a complex measure defined on $G$.

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