Hyers–Ulam stability of monomial functional equations on a general domain
A Gilányi - Proceedings of the National Academy of …, 1999 - National Acad Sciences
Proceedings of the National Academy of Sciences, 1999•National Acad Sciences
… In the present paper the Hyers–Ulam stability of monomial functional equations for functions
defined on a power-associative, power-symmetric groupoid is proved. … The basic problem
of the stability of functional equations was proposed by S. … Motivated by these results we
study the Hyers–Ulam stability of monomial functional equations on a power-associative,
power-symmetric domain. Our main result reads as follows. If n is a positive integer, S
◦ is a power-associative, power-symmetric groupoid, B is a Banach space, f S → B is a …
defined on a power-associative, power-symmetric groupoid is proved. … The basic problem
of the stability of functional equations was proposed by S. … Motivated by these results we
study the Hyers–Ulam stability of monomial functional equations on a power-associative,
power-symmetric domain. Our main result reads as follows. If n is a positive integer, S
◦ is a power-associative, power-symmetric groupoid, B is a Banach space, f S → B is a …
In the present paper the Hyers–Ulam stability of monomial functional equations for functions defined on a power-associative, power-symmetric groupoid is proved.
National Acad Sciences
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