Let A be a factor von Neumann algebra with dim A ≥ 2. In this paper, it is proved that a map Φ : A → A (not necessarily linear) satisfies Φ(A♦B♢C) = Φ(A)♦B♢C + A♦Φ(B)♢C + A♦B♢Φ(C) for all A,B,C ∈ A if and only if Φ is an additive ∗-derivation.
Taghavi, A., & Abedini, L. (2026). Nonlinear Maps Mixed Jordan Triple *-Derivations on Factor Von Neumann Algebras. Khayyam Journal of Mathematics, 12(1), 67-73. https://doi.org/10.22067/kjm.2025.454554.3194
MLA
Taghavi, A., & Abedini, L. "Nonlinear Maps Mixed Jordan Triple *-Derivations on Factor Von Neumann Algebras", Khayyam Journal of Mathematics, 12, 1, 2026, 67-73. doi: 10.22067/kjm.2025.454554.3194
HARVARD
Taghavi A., Abedini L. (2026). 'Nonlinear Maps Mixed Jordan Triple *-Derivations on Factor Von Neumann Algebras', Khayyam Journal of Mathematics, 12(1), pp. 67-73. doi: 10.22067/kjm.2025.454554.3194
CHICAGO
A. Taghavi & L. Abedini, "Nonlinear Maps Mixed Jordan Triple *-Derivations on Factor Von Neumann Algebras," Khayyam Journal of Mathematics, 12 1 (2026): 67-73, doi: 10.22067/kjm.2025.454554.3194
VANCOUVER
Taghavi A., Abedini L. Nonlinear Maps Mixed Jordan Triple *-Derivations on Factor Von Neumann Algebras. Khayyam J. Math. 2026;12(1):67-73. doi: 10.22067/kjm.2025.454554.3194