  Let $A$ be an unital alternative $*$-algebra. Assume that $A$ contains a
nontrivial symmetric idempotent element $e$ which satisfies $xA \cdot e = 0$
implies $x = 0$ and $xA \cdot (1_A - e) = 0$ implies $x = 0$. In this paper, it
is shown that $\Phi$ is a nonlinear $*$-Jordan-type derivation on A if and only
if $\Phi$ is an additive $*$-derivation. As application, we get a result on
alternative $W^{*}$-algebras.
