Existence of pullback \(\mathcal{D}\)-attractors for Kirchhoff wave equations with strong damping and delay

This paper studies the existence of pullback $\mathcal{D}$-attractors for non-autonomous Kirchhoff wave equations with strong damping and delay effects in the phase space $\mathcal{E} = C_{H^1_0(Ω)} \times C_{L^2(Ω)}$. The model contains a strong damping term $-Δ\partial_t u$, a nonlocal Kirchhoff t