Boundary blow-up for a Brezis-Peletier problem on a singular domain

Let (Ω) over tilde is an element of R-N, Ngreater than or equal to3, be a bounded domain as defined by Flucher, Garroni and Muller [6], which has a singular point (x) over bar is an element of partial derivative(Ω) over tilde such that the Robin's function achieves its infimum at (x) over bar. Considering the elliptic problem (P-epsilon):-Deltau=u(p-epsilon), u>0 in (Ω) over tilde; u=0 on partial derivative(Ω) over tilde, with p=(N+2)/(N-2), epsilon>0, and u(epsilon) a minimizing solution of (P-epsilon), u(epsilon) concentrates at (x) over bar as epsilon goes to zero.