Annales de l'Institut Henri Poincaré (C), Analyse non linéaire (Nonlinear Analysis), EMS, 1992, 9 (2), pp.201-218.
We study the asymptotic behavior as ε goes to zero of solutions in H^1_0(Ω ) to the equation: -Δu = u∣u∣^4/(N-2) + εf(x), where Ω is a bounded domain in ℝ^N, N≥3. Wh show the existence of solutions to the problem which blow up at some well defined points, depending on f, for ε = 0.
