Add to ORKGAbstract. We study the generalized Hyers-Ulam stability of the functional equation f[x1,x2,x3] = h(x1+x2+x3). 2000 Mathematics Subject Classification. 39B22, 39B82
ABSTRACT. In this paper, we consider the general solution for a mixed type cubic functional equation...
In 1940 and 1964, Ulam proposed the general problem: “When is it true that by changing a little the ...
We give the solution of the functional equation f(x + y) + λf(x)f(y) = Φ(x, y) under some condition...
Abstract. We study the generalized Hyers-Ulam stability of the functional equation f[x1,x2,x3] = h(x...
We study the generalized Hyers-Ulam stability of the functional equation f[x1,x2,x3]=h(x1+x2+x3)
In this paper, we obtain the general solution and the generalized Hyers–Ulam– Rassias stability for ...
AbstractIn this paper, we obtain the general solution and the generalized Hyers–Ulam stability for a...
Abstract. The generalized Hyers–Ulam stability problems of the cubic functional equation f(x+ y + z)...
Abstract: In this paper, we establish the general solution of the following cubic functional equatio...
We investigate the generalized Hyers-Ulam stability of a functional equation f∑j=1nxj+(n-2)∑j=1nf(...
In this paper, we reformulate and prove the Hyers-Ulam-Rassias stability theorem of the cubic functi...
Abstract. In this paper, the authors investigate generalized Ulam-Hyers stability of a n − dimension...
Copyright c © 2014 K. Ravi, J.M. Rassias and R. Jamuna. This is an open access article distributed u...
AbstractIn this paper we establish the general solution of the functional equation 6f(x+y)−6f(x−y)+4...
We investigate the stability of a functional equation by applying the direct method in the sens...
ABSTRACT. In this paper, we consider the general solution for a mixed type cubic functional equation...
In 1940 and 1964, Ulam proposed the general problem: “When is it true that by changing a little the ...
We give the solution of the functional equation f(x + y) + λf(x)f(y) = Φ(x, y) under some condition...
Abstract. We study the generalized Hyers-Ulam stability of the functional equation f[x1,x2,x3] = h(x...
We study the generalized Hyers-Ulam stability of the functional equation f[x1,x2,x3]=h(x1+x2+x3)
In this paper, we obtain the general solution and the generalized Hyers–Ulam– Rassias stability for ...
AbstractIn this paper, we obtain the general solution and the generalized Hyers–Ulam stability for a...
Abstract. The generalized Hyers–Ulam stability problems of the cubic functional equation f(x+ y + z)...
Abstract: In this paper, we establish the general solution of the following cubic functional equatio...
We investigate the generalized Hyers-Ulam stability of a functional equation f∑j=1nxj+(n-2)∑j=1nf(...
In this paper, we reformulate and prove the Hyers-Ulam-Rassias stability theorem of the cubic functi...
Abstract. In this paper, the authors investigate generalized Ulam-Hyers stability of a n − dimension...
Copyright c © 2014 K. Ravi, J.M. Rassias and R. Jamuna. This is an open access article distributed u...
AbstractIn this paper we establish the general solution of the functional equation 6f(x+y)−6f(x−y)+4...
We investigate the stability of a functional equation by applying the direct method in the sens...
ABSTRACT. In this paper, we consider the general solution for a mixed type cubic functional equation...
In 1940 and 1964, Ulam proposed the general problem: “When is it true that by changing a little the ...
We give the solution of the functional equation f(x + y) + λf(x)f(y) = Φ(x, y) under some condition...