### Blow-up of the solution for higher-order Kirchhoff-type equations with nonlinear dissipation

In this paper, we consider the nonlinear Kirchhoff-type equation $${u}_{tt}+M\left({\u2225{D}^{m}u\left(t\right)\u2225}_{2}^{2}\right){(-\Delta )}^{m}u+{\left|{u}_{t}\right|}^{q-2}{u}_{t}={\left|{u}_{t}\right|}^{p-2}u$$ with initial conditions and homogeneous boundary conditions. Under suitable conditions on the initial datum, we prove that the solution blows up in finite time.