Decomposition of in generalised recurrent Finsler space of second order
H. D. Pandey, V. J. Dubey (1982)
Matematički Vesnik
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H. D. Pandey, V. J. Dubey (1982)
Matematički Vesnik
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Kozma, L.
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Let be a manifold with all structures smooth which admits a metric . Let be a linear connection on such that the associated covariant derivative satisfies for some 1-form on . Then one refers to the above setup as a Weyl structure on and says that the pair fits . If and if fits , then fits . Thus if one thinks of this as a map , then .In this paper, the author attempts to apply Weyl’s idea above to Finsler spaces. A Finsler fundamental function satisfies...
Bácsó, Sándor
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The author previously studied with and [Publ. Math. 42, 139-144 (1993; Zbl 0796.53022)] the diffeomorphisms between two Finsler spaces and which map the geodesics of to geodesics of (geodesic mappings).Now, he investigates the geodesic mappings between a Finsler space and a Riemannian space . The main result of this paper is as follows: if is of constant curvature and the mapping is a strongly geodesic mapping then or and .
Anastasiei, M., Shimada, H. (1998)
Balkan Journal of Geometry and its Applications (BJGA)
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Constantinescu, Oana, Crasmareanu, Mircea (2009)
Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică
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Esmaeil Peyghan, Chunping Zhong (2012)
Annales Polonici Mathematici
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Let (M,F) be a Finsler manifold, that is, M is a smooth manifold endowed with a Finsler metric F. In this paper, we introduce on the slit tangent bundle a Riemannian metric G̃ which is naturally induced by F, and a family of framed f-structures which are parameterized by a real parameter c≠ 0. We prove that (i) the parameterized framed f-structure reduces to an almost contact structure on IM; (ii) the almost contact structure on IM is a Sasakian structure iff (M,F) is of constant flag...
B. N. Prasad, H. S. Shukla, D. D. Singh (1990)
Matematički Vesnik
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