Non-linear $\ast$-Jordan triple derivation on prime $\ast$-algebras

Let $\mathcal{A}$ be a prime $\ast$-algebra and $\mathrm{\Phi }$ preserves triple $\ast$-Jordan derivation on $\mathcal{A}$, that is, for every $A,B \in $\mathcal{A}$$,$$\Phi(A\diamond B \diamond C)=\Phi(A)\diamond B\diamond C+A\diamond \Phi(B)\diamond C+A\diamond B\diamond \Phi©$$where$A\diamond B = AB + BA^{\ast}$then$\Phi$isadditive\mathrm{.}Moreover,if$\Phi(\alpha I)$ is self-adjoint for $\alpha \in \{1,i\}$ then $\mathrm{\Phi }$ is a $\ast$-derivation.