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Inhomogeneous Cauchy exponential functional equations

Publicationes Mathematicae Debrecen, 2005
Summary: We show that equations of the form \(f(x)f(y)-f(x+y)=\Gamma (x,y)\), termed here inhomogeneous Cauchy exponential functional equations, can be solved quite easily. Furthermore, their solutions are almost always unique. Both of these results contrast starkly with the situation for the inhomogeneous Cauchy additive functional equation \(f(x)+f(y)
openaire   +1 more source

On Hyperstability of the Cauchy Functional Equation in n-Banach Spaces

Mathematics, 2020
Janusz Brzdek, El-sayed El-hady
exaly  

Functional Imaging of Cancer with Emphasis on Molecular Techniques

Ca-A Cancer Journal for Clinicians, 2007
Mohamed Houseni
exaly  

A functional generalization of the Cauchy–Schwarz inequality and some subclasses

Applied Mathematics Letters, 2009
Mohammad Masjed-Jamei
exaly  

On the stability of the additive Cauchy functional equation in random normed spaces

Journal of Mathematical Analysis and Applications, 2008
Dorel Mihet
exaly  

The Cauchy formula with s-monogenic kernel and a functional calculus for noncommuting operators

Journal of Mathematical Analysis and Applications, 2011
Fabrizio Colombo, Irene Sabadini
exaly  

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