AbstractA stability theorem is proved for the monomial functional equation where the functions map a normed space over a field of characteristic zero with an arbitrary valuation into a Banach space over a field of characteristic zero with a valuation. Some regularity properties of the monomial functions are also discussed
Abstract. In this paper we investigate the Hyers-Ulam stability of a Jensen type functional equation...
Abstract: The article deals with the vd-transformation in Banach space and its application in studyi...
We prove some stability and hyperstability results for a generalization of the well known Fréchet fu...
Abstract. Let X be a linear space and Y be a complete quasi p-norm space. We will show that for each...
We study the stability of the functional equation ∆nxf(y) = n!f(x) in non-Archimedean spaces in the...
AbstractA stability theorem is proved for the monomial functional equation where the functions map a...
In this paper, we prove the stability of the following functional equation ∑ i = 0 n n C...
The main purpose of this paper is to investigate the stability of the functional equation f(x+y,y+z)...
Some of the most recent and significant results on homomorphisms and derivations in Banach algebras,...
The Hyers-Ulam stability of a quintic functional equation in the normed spaces and non-Archimedean ...
Ulam stability is motivated by the following issue: how much an approximate solution of an equation ...
Abstract. The concept of Hyers-Ulam-Rassias stability has been originated from a stability theorem d...
In this paper, we prove the stability of a functional equation related to inner product spaces in no...
Using direct method, Kenary (Acta Universitatis Apulensis, to appear) proved the Hyers-Ulam stabilit...
The theory of Ulam stability was initiated by a problem raised in 1940 by S. Ulam and concerning app...
Abstract. In this paper we investigate the Hyers-Ulam stability of a Jensen type functional equation...
Abstract: The article deals with the vd-transformation in Banach space and its application in studyi...
We prove some stability and hyperstability results for a generalization of the well known Fréchet fu...
Abstract. Let X be a linear space and Y be a complete quasi p-norm space. We will show that for each...
We study the stability of the functional equation ∆nxf(y) = n!f(x) in non-Archimedean spaces in the...
AbstractA stability theorem is proved for the monomial functional equation where the functions map a...
In this paper, we prove the stability of the following functional equation ∑ i = 0 n n C...
The main purpose of this paper is to investigate the stability of the functional equation f(x+y,y+z)...
Some of the most recent and significant results on homomorphisms and derivations in Banach algebras,...
The Hyers-Ulam stability of a quintic functional equation in the normed spaces and non-Archimedean ...
Ulam stability is motivated by the following issue: how much an approximate solution of an equation ...
Abstract. The concept of Hyers-Ulam-Rassias stability has been originated from a stability theorem d...
In this paper, we prove the stability of a functional equation related to inner product spaces in no...
Using direct method, Kenary (Acta Universitatis Apulensis, to appear) proved the Hyers-Ulam stabilit...
The theory of Ulam stability was initiated by a problem raised in 1940 by S. Ulam and concerning app...
Abstract. In this paper we investigate the Hyers-Ulam stability of a Jensen type functional equation...
Abstract: The article deals with the vd-transformation in Banach space and its application in studyi...
We prove some stability and hyperstability results for a generalization of the well known Fréchet fu...
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