On the quotient stability of a family of functional equations

J Brzdȩk - Nonlinear Analysis: Theory, Methods & Applications, 2009 - Elsevier
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On stability of a family of functional equations

J Brzdȩk - Acta Mathematica Hungarica, 2010 - akjournals.com
ON STABILITY OF A FAMILY OF FUNCTIONAL EQUATIONS Page 1 Acta Math. Hungar., 128
(1–2) (2010), 139–149. DOI: 10.1007/s10474-010-9169-8 First published online March 18 …

Continuous on rays solutions of an equation of the Goła̧b–Schinzel type

E Jabłońska - Journal of mathematical analysis and applications, 2011 - Elsevier
Continuous on rays solutions of an equation of the Goła̧b–Schinzel type Page 1 J. Math. Anal.
Appl. 375 (2011) 223–229 Contents lists available at ScienceDirect Journal of Mathematical …

On solutions of some generalizations of the Goła̧b–Schinzel equation

E Jabłońska - Functional Equations in Mathematical Analysis, 2011 - Springer
This paper is a survey devoted to the functional equation f (x+ M (f (x)) y)= f (x) f (y), which
'connects' the Goła̧b–Schinzel equation with the exponential one, and to its generalization …

Functions having the Darboux property and satisfying some functional equation

E Jabłońska - Colloquium Mathematicum, 2009 - infona.pl
Functions having the Darboux property and satisfying some functional equation × Close
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Christensen measurable solutions of some functional equation

E Jabłońska - Nonlinear Analysis: Theory, Methods & Applications, 2010 - Elsevier
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Solutions of a Goła̦b–Schinzel-type functional equation bounded on 'big'sets in an abstract sense

E Jabłońska - Bulletin of the Australian Mathematical Society, 2010 - cambridge.org
It is well known that an exponential real function, which is Lebesgue measurable (Baire
measurable, respectively) or bounded on a set of positive Lebesgue measure (of the second …

Christensen measurability and some functional equation

E Jabłońska - Aequationes mathematicae, 2011 - Springer
Let X be a real separable F-space. We characterize solutions f: X → R and M: R → R of the
equation f (x+ M (f (x)) y)= f (x) f (y) such that f is bounded on a nonzero Christensen …

On solutions of Aczél's equation and some related equations

N Brillouët-Belluot, J Brzdȩk, J Chudziak - Aequationes mathematicae, 2010 - Springer
Let X be a real linear space and M: R → R be continuous and multiplicative. We determine
the solutions f: X → R of the functional equation f (x+ M (f (x)) y) f (x) f (y) f (x+ M (f (x)) y)-f (x) f …

On solutions of a generalization of the Goła̧b–Schinzel functional equation

A Mureńko - Functional Equations in Mathematical Analysis, 2011 - Springer
On Solutions of a Generalization of the Goła̧b–Schinzel Functional Equation | SpringerLink
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