“…Here and throughout this note, we adopt the sign convention that the curvature of ∂Ω is nonnegative when Ω is convex and we denote by Λ(x) the curvature of ∂Ω at points x ∈ ∂Ω at which ∂Ω is smooth. Our primary interest is in the existence and behavior of the radial limits at O, (1.1); the existence of radial limits when H ≡ 0 was established in [18] (see also [6,8,19]) and this was extended to general H in [7] (see also [9,10,21]). When Γ is a C 2,λ open subset of ∂Ω for some λ ∈ (0, 1), O ∈ Γ, H ≡ 0 and f is a variational solution of (1.1)-(1.2), the following is known: [11,Theorem 1.1]);…”