Jacobi Fields and Conjugate Points for a Projective Class of Sprays

Author:

Hajdú S.,Mestdag T.ORCID

Funder

Research FoundationFlanders

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference18 articles.

1. Bao, D., Chern, S.S., Shen, Z.: An Introduction to Riemann–Finsler Geometry. Springer, Berlin (2000)

2. Bucataru, I., Milkovszki, T., Muzsnay, Z.: Invariant metrizability and projective metrizability on Lie groups and homogeneous spaces. Mediterr. J. Math. 13, 4567–4580 (2016)

3. Bucataru, I., Muzsnay, Z.: Projective and Finsler metrizability: parameterization-rigidity of the geodesics. Int. J. Math. 23, 1250099 (2012)

4. Cariñena, J.F., Gheorghiu, I., Martínez, E.: Jacobi fields for second-order differential equations on Lie algebroids. In: de Len, M. et al (eds.) Dynamical Systems and Differential Equations, Proceedings of the 10th AIMS International Conference (Madrid, Spain, 2015), pp. 213–222

5. Cariñena, J.F., Martínez, E.: Generalized Jacobi equation and inverse problem in classical mechanics. In: Dondonov, V.V., Manko, V. (eds.) Integral Systems, Solid State Physics and Theory of Phase Transitions, pp. 59–64. Nova Science, New York (1992)

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