Blowing-up solutions to an anisotropic Emden-Fowler equation with a singular source

We consider the following anisotropic Emden-Fowler equation with a singular source- div (a (x) ∇ v) = ε² a (x) e^v - 4 π α a (p) δ_p in Ω, v = 0 on ∂ Ω, where p ∈ Ω ⊂ R², constant α ∈ (0, ∞) {set minus} N, a (x) is a positive smooth function and δ_p denotes the Dirac measure with pole at point p. If p is a local maximum point of a (x), we construct a family of solutions v_ε with arbitrary m bubbles concentrating at p, and the quantity ε² ∫_Ω a (x) e^vε → 8 π (m + 1 + α) a (p).