Conformally flat semi-symmetric spaces

 Access to full text

 Full (PDF)

 Access to full text

1. Boeckx E., Einstein-like semi-symmetric spaces, Arch. Math. (Brno) 29 (1993), 235–240. (1993) Zbl0807.53041MR1263125
2. Boeckx E., Calvaruso G., When is the unit tangent sphere bundle semi-symmetric?, preprint 2002. Zbl1076.53032MR2075771
3. Boeckx E., Kowalski O., and Vanhecke L., Riemannian manifolds of conullity two, World Scientific 1996. (1996) MR1462887
4. Calvaruso G., Vanhecke L., Semi-symmetric ball-homogeneous spaces and a volume conjecture, Bull. Austral. Math. Soc. 57 (1998), 109–115. (1998) Zbl0903.53031MR1623824
5. Hashimoto N., Sekizawa M., Three-dimensional conformally flat pseudo-symmetric spaces of constant type, Arch. Math. (Brno) 36 (2000), 279–286. Zbl1054.53060MR1811172
6. Kurita M., On the holonomy group of the conformally flat Riemannian manifold, Nagoya Math. J. 9 (1975), 161–171. (1975) MR0074050
7. Ryan P., A note on conformally flat spaces with constant scalar curvature, Proc. 13th Biennal Seminar of the Canadian Math. Congress Differ. Geom. Appl., Dalhousie Univ. Halifax 1971, 2 (1972), 115–124. (1971) MR0487882
8. Szabó Y. I., Structure theorems on Riemannian manifolds satisfying $R(X,Y)·R=0$, I, the local version, J. Differential Geom. 17 (1982), 531–582. (1982) MR0683165
9. Takagi H., An example of Riemannian manifold satisfying $R(X,Y)·R$ but not $\nabla R=0$, Tôhoku Math. J. 24 (1972), 105–108. (1972) MR0319109

1. Giovanni Calvaruso, Conformally flat Lorentzian three-spaces with various properties of symmetry and homogeneity