[1] Antonelli, P., Ingarden, R., & Matsumoto, M. (1993). The theory of sprays and Finsler spaces with applications in physics and biology, Kluwer Academic Publishers.
[2] Atashafrouz, M., & Naja , B. (2021). On D-recurrent Finsler metrics. Bull. Iran. Math. Soc, 47, 143-156.
[3] Bacso, S., & Matsumoto, M. (1997). On Finsler spaces of Douglas type, A generalization of notion of Berwald space. Publ. Math. Debrecen, 51, 385-406.
[4] Berwald, L. (1926). Untersuchung der Krummung allgemeiner metrischer Raume auf Grund des in ihnen herrschenden Parallelismus. Math. Z. 25, 40-73.
[5] Hashiguchi, M., Hojo, S. & Matsumoto, M. (1973). On Landsberg spaces of two dimension with ( ; )-metric. J. Korean Math. Soc, 10(1), 17-26.
[6] Ingarden, R.S. (1987). Geometry of thermodynamics. Di . Geom. Methods in Theor. Phys., XV Intern. Conf. Clausthal 1986, World Scienti c, Singapore.
[7] Jalil, S., Rezaei. B., & Gabrani. M. (2025). On projectively PR-at Douglas sprays. J. Finsler Geom. Appl, 6(1), 65-75.
[8] Kropina, V. K. (1961). On projective two-dimensional Finsler spaces with a special metric. Trudy Sem. Vektor. Tenzor. Anal, 11, 277-292.
[9] Matsumoto, M., & Hojo, S. (1978). A conclusive theorem on C-reducible Finsler spaces. Tensor. N. S. 32, 225-230.
[10] Faraji, H., Tayebi, A. & Naja , B. (2023). On recurrent Riemannian and Ricci curvatures of Finsler metrics. Di er. Geom. Appl, 91, 102051.
[11] Randers, G. (1941). On an asymmetric metric in the four-space of general relativity. Phys. Rve. 59, 195-199.
[12] Ruse, H. S. (1949). On simply harmonic 'kappa spaces' of four dimensions. Proc. London Math. Soc, 50, 317-329.
[13] Ruse, H. S. (1949). Three-dimensional spaces of recurrent curvature. Proc. London Math. Soc, 50(2) , 438-446.
[14] Tayebi, A. (2025). On Riemannian and Ricci curvature of homogeneous Finsler manifolds. Canadian Math. Bull, 68(1) , 73-90.
[15] Tayebi, A., & Eslami, F. (2024). On a class of generalized Berwald manifolds. Publ. Math. Debrecen, 105, 379-402.
[16] Tayebi, A., & Koh, W.S. (2024). On Finsler surfaces with isotropic main scalar. Mathematics, 12(13) , 2141.
[17] Tayebi, A., & Naja , B. (2024). On homogeneous projectively at Finsler metrics. Journal of Geometric Analysis, 34, 305.
[18] Tayebi, A., & Sadeghi, H. (2015). On generalized Douglas-Weyl ( ; )-metrics. Acta. Math. Sinica, English Series, 31(10) , 1611-1620.
[19] Zohrehvand, M., Fasihi-Ramandi, G., & Azami, S. (2024). On Kropina transformation of exponential ( ; )-metrics. J. Finsler Geom. Appl, 5(1) , 34-51.