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Let  be a prime ∗-algebra. For anyA,B∈A\mathscr{A},\mathscr{B}\in\mathcal{A}, a productA⋆B=A⁢B*+B⁢A*\mathscr{A}\star\mathscr{B}=\mathscr{A}\mathscr{B}^{*}+\mathscr{B}\mathscr{A}^{*}is called a bi-skew Jordan product. In this paper, it is shown that every multiplicative bi-skew Jordan triple derivation is an additive ∗-derivation on a prime ∗-algebra.

Multiplicative bi-skew Jordan triple derivations on prime ∗-algebra