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By Badiale M., Tarantello G.

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Vol. 1 (1984), 109-145. Lions. The concentration-compactness principle in the calculus of variations. The locally compact case, part 2. Ann. Inst. Henry Poincar´-Analyse non lin´eaire. vol. 1 (1984), 222-283. Lions. The concentration-compactness principle in the calculus of variations. The limit case, part 1. Iberoamericana vol. 1 (1985), 145-201. Lions. The concentration-compactness principle in the calculus of variations. The limit case, part 2. Iberoamericana vol. 2 (1985),145-121. Naito. A note on bounded positive entire solutions of semilinear elliptic equations.

14 (1984), 211-214. Ni. On the elliptic equation ∆u + K(|x|)u(n+2)/(n−2) = 0, its generalizations and applications in geometry. Indiana Univ. Math. J. vol. 31 (1982), 439-529. Yotsutani. On Matukuma’s equation and related topics. Proc. Japan Acad. vol. 62, Ser. A (1986), 260-263. Swanson. Solutions of Matukuma’s equation with finite total mass. Indiana Univ. Math. J. vol. 38 (1989), 557-561. Swanson. Positive decaying entire solutions of superlinear elliptic equations. Indiana Univ. Math. J. vol.

Swanson. Positive decaying entire solutions of superlinear elliptic equations. Indiana Univ. Math. J. vol. 36 (1987), 651-657. Swanson. Positive Lq (IRN )−solutions of subcritical Emdem-Fowler problems. Arch. Rational Mech. Anal. vol. 101 (1988), 85-93. Yotsutani. Global structure of positive solutions to equations of Matukuma type. Arch. Rational Mech. Anal. vol. 134 (1996), 199-226. Yotsutani. Existence of positive radial solutions to ∆u + K(|x|)up = 0 in IRN . J. Differential Equations vol. 115 (1995), 477-502.

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A Sobolev-Hardy inequality with applications to a nonlinear elliptic equation arising in astrophysics by Badiale M., Tarantello G.


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