[[abstract]]It is shown that every almost linear almost -derivation h : A ! A on a unital C-algebra, JC-algebra, or Lie C-algebra A is a linear -derivation when h(rx) = rh(x) (r > 1) for all x 2 A. We moreover prove the Cauchy–Rassias stability of linear -derivations on unital C-algebras, on unital JC-algebras, or on unital Lie C- algebras
Let X, Y be vector spaces, and let r be 2 or 4. It is shown that if an odd mapping f : X \rightarrow...
A left-symmetric algebra A is said to be a derivation algebra if all its left and right multiplicati...
We prove the generalized Hyers-Ulam stability of homomorphisms and derivations on non-Archimedean Ba...
AbstractIt is shown that every almost unital almost linear mapping h:A→B of a unital C∗-algebra A to...
It is shown that for a derivation ���(��1 ������ �����-1����������+1 ������ ��k) = k������=1 ��1 ���...
In 1964, Ulam raised the general problem: “When is it true that by changing a little the hypotheses ...
Given a C -algebra A and a suitable set of derivations on A, we consider the algebras A n of n-di...
summary:It is shown that every almost linear Pexider mappings $f$, $g$, $h$ from a unital $C^*$-alg...
[EN] Let ¿ be a compact Hausdorff space and let A be a C¿ -algebra. We prove that if every weak-2-...
Abstract. Let A be a C-algebra and Z(A) the center of A. A se-quence fLng1n=0 of linear mappings on ...
AbstractLet L be a Lie algebra. We call a linear map f:L→L a near-derivation if there exists a linea...
In this paper, we study the Hyers-Ulam-Rassias stability of (m,n)(m,n)-Jordan derivations. As applic...
AbstractLet A, B be two unital C∗-algebras, and let q:=k(n−1)/(n−k) for given integers k,n with 2⩽k⩽...
In this work, we introduce quadratic Jordan *-derivations on real C*-algebras and real JC*-algebras ...
AbstractLet A be an Archimedean f-algebra and let N(A) be the set of all nilpotent elements of A. Co...
Let X, Y be vector spaces, and let r be 2 or 4. It is shown that if an odd mapping f : X \rightarrow...
A left-symmetric algebra A is said to be a derivation algebra if all its left and right multiplicati...
We prove the generalized Hyers-Ulam stability of homomorphisms and derivations on non-Archimedean Ba...
AbstractIt is shown that every almost unital almost linear mapping h:A→B of a unital C∗-algebra A to...
It is shown that for a derivation ���(��1 ������ �����-1����������+1 ������ ��k) = k������=1 ��1 ���...
In 1964, Ulam raised the general problem: “When is it true that by changing a little the hypotheses ...
Given a C -algebra A and a suitable set of derivations on A, we consider the algebras A n of n-di...
summary:It is shown that every almost linear Pexider mappings $f$, $g$, $h$ from a unital $C^*$-alg...
[EN] Let ¿ be a compact Hausdorff space and let A be a C¿ -algebra. We prove that if every weak-2-...
Abstract. Let A be a C-algebra and Z(A) the center of A. A se-quence fLng1n=0 of linear mappings on ...
AbstractLet L be a Lie algebra. We call a linear map f:L→L a near-derivation if there exists a linea...
In this paper, we study the Hyers-Ulam-Rassias stability of (m,n)(m,n)-Jordan derivations. As applic...
AbstractLet A, B be two unital C∗-algebras, and let q:=k(n−1)/(n−k) for given integers k,n with 2⩽k⩽...
In this work, we introduce quadratic Jordan *-derivations on real C*-algebras and real JC*-algebras ...
AbstractLet A be an Archimedean f-algebra and let N(A) be the set of all nilpotent elements of A. Co...
Let X, Y be vector spaces, and let r be 2 or 4. It is shown that if an odd mapping f : X \rightarrow...
A left-symmetric algebra A is said to be a derivation algebra if all its left and right multiplicati...
We prove the generalized Hyers-Ulam stability of homomorphisms and derivations on non-Archimedean Ba...