Examples of $\kappa$-Fréchet-Urysohn spaces. We say that

A space $X$ is $\kappa$-Fréchet-Urysohn at a point $x\in X$, if whenever $x\in\overline{U}$, where $U$ is a regular open subset of $X$, some 
  sequence of points of $U$ converges to $x$.

I'm looking for some examples of $\kappa$-Fréchet-Urysohn space. I guess it is not true that every compact Hausdorff space is a $\kappa$-Fréchet-Urysohn But how about compact Hausdorff homogeneous spaces?

What examples are you looking for? 
I think, for some exotic examples you should search Engelking’s “General Topology” (on Frechet-Urysohn spaces) and part 10 “Generalized metric spaces”
of the “Handbook of Set-Theoretic Topology”.
