DUALITY THEOREMS IN CONFORMAL GEOMETRYGOLDSCHMIDT H.1983; LECTURE NOTES IN PHYSICS; ISSN 0075-8450; DEU; DA. 1983; VOL. 180; PP. 8-15; BIBL. 3 REF.Conference Paper

Conformally flat manifolds, Kleinian groups and scalar curvatureSCHOEN, R; YAU, S.-T.Inventiones mathematicae. 1988, Vol 92, Num 1, pp 47-71, issn 0020-9910Article

Sous variétés conformément plates d'un espace euclidien = Conformally flat submanifolds of an euclidean spaceZAFINDRATAFA, Karoza Georges; MORVAN, Jean-Marie.1986, 124 fThesis

Moduli of half conformally flat structuresITOH, M.Mathematische Annalen. 1993, Vol 296, Num 4, pp 687-708, issn 0025-5831Article

Meilleures constantes dans le théorème d'inclusion de Sobolev et multiplicité pour les problèmes de Nirenberg et Yamabe = Best constants in the Sobolev inclusion theorem and multiplicity for the Nirenberg and yamabe problemsHEBEY, E; VAUGON, M.Indiana University mathematics journal. 1992, Vol 41, Num 2, pp 377-407, issn 0022-2518Article

Another proof of the Yamabe conjecture for locally conformally flat manifoldsBAHRI, A.Nonlinear analysis. 1993, Vol 20, Num 10, pp 1261-1278, issn 0362-546XArticle