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A splitting theorem for spaces of nonpositive curvature

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References

  1. Bishop, R., O'Neill, B.: Manifolds of negative curvature. Trans. A.M.S.145, 1–49 (1969)

    Google Scholar 

  2. Cheeger, J., Ebin, D.G.: Comparison Theorems in Riemannian Geometry. Amsterdam: North Holland Publication Company 1975

    Google Scholar 

  3. Chen, S.S., Eberlein, P.: Isometry groups of simply connected manifolds of nonpositive curvature. Ill. J. Math.24, 73–103 (1980)

    Google Scholar 

  4. Eberlein, P.: Lattices in spaces of nonpositive curvature. Ann. of Math.111, 435–476 (1980)

    Google Scholar 

  5. Eberlein, P.: Isometry groups of simply connected manifolds of nonpositive curvature II. Acta math.149, 41–69 (1982)

    Google Scholar 

  6. Gromoll, D., Wolf, J.: Some relations between the metric structure and the algebraic structure of the fundamental group in manifolds of nonpositive curvature. Bull. A.M.S.77, 545–552 (1971)

    Google Scholar 

  7. Lawson, H.B., Yau, S.T.: Compact manifolds of nonpositive curvature. J. Diff. Geom.7, 211–228 (1972)

    Google Scholar 

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Schroeder, V. A splitting theorem for spaces of nonpositive curvature. Invent Math 79, 323–327 (1985). https://doi.org/10.1007/BF01388977

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