[1] Berger, M.:
A Panoramic View of Riemannian Geometry. Springer, Berlin, Heidelberg, New York, 2003.
MR 2002701 |
Zbl 1038.53002
[2] Borel, A., Lichnerowicz, A.:
Groupes d’holonomie des variétés riemanniennes. C. R. Acad. Sci. Paris 234 (1952), 1835–1837.
MR 0048133 |
Zbl 0046.39801
[3] Kobayashi, S., Nomizu, K.: Foundations of Differential Geometry I, II. Wiley-Intersc. Publ., New York, Chichester, Brisbane, Toronto, Singapore, 1991.
[5] Kowalski, O.:
Metrizability of affine connections on analytic manifolds. Note di Matematica 8 (1) (1988), 1–11.
MR 1050506 |
Zbl 0699.53038
[6] Mikeš, J.:
Geodesic mappings of affine-connected and Riemannian spaces. J. Math. Sci. 78 (1996), 311–333.
MR 1384327
[7] Mikeš, J., Kiosak, V., Vanžurová, A.:
Geodesic mappings of manifolds with affine connection. Palacký University, Olomouc (2008).
MR 2488821 |
Zbl 1176.53004
[8] Schmidt, B. G.:
Conditions on a connection to be a metric connection. Commun. Math. Phys. 29 (1973), 55–59.
MR 0322726
[9] Vanžurová, A.:
Metrization problem for linear connections and holonomy algebras. Arch. Math. (Brno) 44 (2008), 339–349.
MR 2501581
[10] Vilimová, Z.: The problem of metrizability of linear connections. Master's thesis, 2004, (supervisor: O. Krupková).