In this paper, we prove the stability of a functional equation related to inner product spaces in non-Archimedean L-random normed spaces
We study the stability of the functional equation ∆nxf(y) = n!f(x) in non-Archimedean spaces in the...
Abstract. The concept of Hyers-Ulam-Rassias stability has been originated from a stability theorem d...
At first we find the solution of the functional equation (1,…,)∶=∑=2(∑1=2∑+12=1+1⋯∑−+1=−+1)(∑=1,≠1,…...
AbstractThe purpose of this paper is first to introduce the notation of intuitionistic random normed...
Th.M. Rassias [Bull. Sci. Math. 108 (1984), 95{99] proved that the norm defined over a real vector s...
Let f be a mapping from a linear space X into a complete Random Normed Space Y. In this paper, we pr...
AbstractIn this paper, we prove a stability result for the additive Cauchy functional equation in ra...
We obtain the general solution and the stability result for the following functional equation in ra...
Abstract In this article, we prove the nonlinear stability of the quartic functional equation 1 6...
Using direct method, Kenary (Acta Universitatis Apulensis, to appear) proved the Hyers-Ulam stabilit...
We obtain the stability result for the following functional equation in random normed spaces (in the...
The Hyers-Ulam stability of a quintic functional equation in the normed spaces and non-Archimedean ...
We prove the stability of some functional equations in the random normed spaces under arbitrary t-no...
Abstract. In this paper, we prove the stability in random normed spaces via xed point method for the...
The aim of this paper is to investigate the stability of Hyers-Ulam-Rassias type theorems by conside...
We study the stability of the functional equation ∆nxf(y) = n!f(x) in non-Archimedean spaces in the...
Abstract. The concept of Hyers-Ulam-Rassias stability has been originated from a stability theorem d...
At first we find the solution of the functional equation (1,…,)∶=∑=2(∑1=2∑+12=1+1⋯∑−+1=−+1)(∑=1,≠1,…...
AbstractThe purpose of this paper is first to introduce the notation of intuitionistic random normed...
Th.M. Rassias [Bull. Sci. Math. 108 (1984), 95{99] proved that the norm defined over a real vector s...
Let f be a mapping from a linear space X into a complete Random Normed Space Y. In this paper, we pr...
AbstractIn this paper, we prove a stability result for the additive Cauchy functional equation in ra...
We obtain the general solution and the stability result for the following functional equation in ra...
Abstract In this article, we prove the nonlinear stability of the quartic functional equation 1 6...
Using direct method, Kenary (Acta Universitatis Apulensis, to appear) proved the Hyers-Ulam stabilit...
We obtain the stability result for the following functional equation in random normed spaces (in the...
The Hyers-Ulam stability of a quintic functional equation in the normed spaces and non-Archimedean ...
We prove the stability of some functional equations in the random normed spaces under arbitrary t-no...
Abstract. In this paper, we prove the stability in random normed spaces via xed point method for the...
The aim of this paper is to investigate the stability of Hyers-Ulam-Rassias type theorems by conside...
We study the stability of the functional equation ∆nxf(y) = n!f(x) in non-Archimedean spaces in the...
Abstract. The concept of Hyers-Ulam-Rassias stability has been originated from a stability theorem d...
At first we find the solution of the functional equation (1,…,)∶=∑=2(∑1=2∑+12=1+1⋯∑−+1=−+1)(∑=1,≠1,…...
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