Continuity properties on pp for pp-Laplacian parabolic problems

In this work we obtain some continuity properties on the parameter pp at p=2p=2 for the Takeuchi–Yamada problem which is a degenerate pp-Laplacian version of the Chafee–Infante problem. We prove the continuity of the flows and the equilibrium sets, and the upper semicontinuity of the global attractors.