  One proves in this work that the nonlinear semigroup $S(t)$ in $L^1(\mathbb
R^d)$, $d\geq 3$, associated with the nonlinear Fokker-Planck equation
$u_t-\Delta\beta(u)+\text{div}(Db(u)u){=}0$, $u(0)=u_0$ in
$(0,\infty)\times\mathbb R^d$, under suitable conditions on the coefficients
$\beta:\mathbb R\to\mathbb R$, $D:\mathbb R^d\to\mathbb R^d$ and $b:\mathbb
R\to\mathbb R$, is mean ergodic. In particular, this implies the mean
ergodicity of the time marginal laws of the solutions to the corresponding
McKean-Vlasov stochastic differential equation. This completes the results
established in [7] on the nature of the corresponding omega-set $\omega(u_0)$
for $S(t)$ in the case where the flow $S(t)$ in $L^1(\mathbb R^d)$ has not a
fixed point and so the corresponding stationary Fokker-Planck equation has no
solutions.
