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References
Ambrose, W.: A theorem of Myers. Duke Math. J.24, 345–348 (1957)
Beem, J.K., Ehrlich, P.E.: Global Lorentzian geometry. New York: Dekker 1981
Eschenburg, J.-H., O'Sullivan, J.J.: Jacobi tensors and Ricci curvature. Math. Ann.252, 1–26 (1980)
Galloway, G.J.: A generalization of Myers theorem and an application to relativistic cosmology. J. Diff. Geom.14, 105–116 (1979)
Harris, S.G.: A triangle comparison theorem for Lorentz manifolds. Indiana Univ. Math. J.31, 289–308 (1982)
Leighton, W.: An introduction to the theory of ordinary differential equations. Belmonth: Wardsworth: 1963
Swanson, C.A.: Comparison and oscillation theory of linear differential equations. New York Academic Press 1968
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Kupeli, D.N. On existence and comparison of conjugate points in Riemannian and Lorentzian geometry. Math. Ann. 276, 67–79 (1986). https://doi.org/10.1007/BF01450925
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DOI: https://doi.org/10.1007/BF01450925