Institute of Mathematics, Cracow University of Technology, Warszawska 24, 31-155 Kraków, Poland
Bibliografia
[1] A. Besse, Einstein Manifolds, Springer, Berlin, 1987.
[2] A. Derdziński, Classification of certain compact Riemannian manifolds with harmonic curvature and non-parallel Ricci tensor, Math. Z. 172 (1980), 273-280.
[3] P. Gauduchon, Structures de Weyl-Einstein, espaces de twisteurs et variétés de type $S^1 × S^3$, J. Reine Angew. Math. 469 (1995), 1-50.
[4] P. Gauduchon, Structures de Weyl et théorèmes d'annulation sur une variété conforme autoduale, Ann. Scoula Norm. Sup. Pisa Cl. Sci. (4) 18 (1991), 563-629.
[5] P. Gauduchon, La 1-forme de torsion d'une variété hermitienne compacte, Math. Ann. 267 (1984), 495-518.
[6] A. Gray, Einstein-like manifolds which are not Einstein, Geom. Dedicata 7 (1978), 259-280.
[7] W. Jelonek, On A-tensors in Riemannian geometry, preprint 551, Inst. Math., Polish Acad. Sci., 1995.
[8] B. Madsen, H. Pedersen, Y. Poon and A. Swann, Compact Einstein-Weyl manifolds with large symmetry group, Duke Math. J. 88 (1997), 407-434.
[9] H. Pedersen and A. Swann, Riemannian submersions, four-manifolds and Einstein-Weyl geometry, Proc. London Math. Soc. (3) 66 (1993), 381-399.\vadjust\eject
[10] H. Pedersen and A. Swann, Einstein-Weyl geometry, the Bach tensor and conformal scalar curvature, J. Reine Angew. Math. 441 (1993), 99-113.
Typ dokumentu
Bibliografia
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