Abstract
We prove a classification theorem for disk-homogeneous locally symmetric spaces.
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BESSE, A.L.:Manifolds all of whose geodesics are closed, Ergebnisse der mathematik, 93, Springer-Verlag, Berlin, 1978.
CARPENTER, P., GRAY, A. and WILLMORE, T.J. : The curvature of Einstein symmetric spaces,Quart. J. Math. Oxford, to appear.
CHEN, B.Y. and VANHECKE, L.: Differential geometry of geodesic spheres,J. Reine Angew. Math. 325 (1981), 28–67.
GREY, A. and VANHECKE, L.: Riemannian geometry as determined by the volumes of small geodesic balls,Acta Math. 142 (1979), 157–198.
KOWALSKI, 0. and VANHECKE, L. : Ball-homogeneous and disk-homogeneous Riemannian manifolds, to appear.
RUSE, H.S., WALKER, A.G. and WILLMORE, T.J.:Harmonic spaces, Cremonese, Roma, 1961.
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Kowalski, O., Vanhecke, L. On disk-homogenous symmetric spaces. Ann Glob Anal Geom 1, 91–104 (1983). https://doi.org/10.1007/BF02330007
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DOI: https://doi.org/10.1007/BF02330007