[1] M. Anastasiei, Finsler connections in generalized Lagrange spaces, Balkan J. Geom. Appl., 1 (1996), pp. 1–9.
[2] M. Anastasiei and H. Shimada, Beil metrics associated to a Finsler space, Balkan J. Geom. Appl., 3 (1998), pp. 1–16.
[3] D. Bao, S.-S. Chern, and Z. Shen, An introduction to Riemann-Finsler geometry, vol. 200 of Graduate Texts in Mathematics, Springer-Verlag, New York, 2000.
[4] R. G. Beil, Finsler gauge transformations and general relativity, Internat. J. Theoret. Phys., 31 (1992), pp. 1025–1044.
[5] A. Bejancu and H. R. Farran, Geometry of pseudo-Finsler submanifolds, Kluwer Academic Publishers, Dordrecht, 2000.
[6] A. Bhowmick and S. Prasad, On the cut locus of submanifolds of a Finsler manifold, J. Geom. Anal., 34 (2024), pp. Paper No. 308, 38.
[7] A. A. Borisenko, Some comparison theorems in Finsler and Minkowski spaces, Acta Math. Acad. Paedagog. Nyh´azi, 26 (2010), pp. 231–245.
[8] I. Bucataru and R. Miron, Finsler-Lagrange geometry - Applications to dynamical systems, Editura Academiei Romˆane, Bucharest, 2007.
[9] J. D. Clayton, Generalized Finsler geometry and the anisotropic tearing of skin, Symmetry, 15 (2023), pp. Paper No. 1828, 53.
[10] R. Miron and M. Anastasiei, The geometry of Lagrange spaces: theory and applications, vol. 59 of Fundamental Theories of Physics, Kluwer Academic Publishers Group, Dordrecht, 1994.
[11] , Vector bundles and Lagrange spaces with applications to relativity, vol. 1 of Balkan Society of Geometers. Monographs and Textbooks, Geometry Balkan Press, Bucharest, 1997. With a chapter by Satoshi Ikeda, Translated from the 1987 Romanian original.
[12] R. Miron, D. Hrimiuc, H. Shimada, and S. V. Sabau, The geometry of Hamilton and Lagrange spaces, vol. 118 of Fundamental Theories of Physics, Kluwer Academic Publishers Group, Dordrecht, 2001.
[13] X. Mo and H. Zhang, Navigation problem on Finsler manifolds, AUT J. Math. Comput., 2 (2021), pp. 251–274.
[14] Z. Shen, Weighted Ricci curvature in Riemann-Finsler geometry, AUT J. Math. Comput., 2 (2021), pp. 117– 136.
