  In this article, we propose a linearized fully-discrete scheme for solving a
time fractional nonlocal diffusion-wave equation of Kirchhoff type. The scheme
is established by using the finite element method in space and the $L1$ scheme
in time. We derive the $\alpha$-robust \textit{a priori} bound and \textit{a
priori} error estimate for the fully-discrete solution in
$L^{\infty}\big(H^1_0(\Omega)\big)$ norm, where $\alpha \in (1,2)$ is the order
of time fractional derivative. Finally, we perform some numerical experiments
to verify the theoretical results.
