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Kumar Pandey, Ramesh, Singh, Abhishek, Shanker, Uma, Mishra, Chayan Kumar. (1404). Complex Lagrange spaces with a special (γ, β)-metric. سامانه مدیریت نشریات علمی, 6(1), 1-12. doi: 10.22098/jfga.2024.15771.1135
Ramesh Kumar Pandey; Abhishek Singh; Uma Shanker; Chayan Kumar Mishra. "Complex Lagrange spaces with a special (γ, β)-metric". سامانه مدیریت نشریات علمی, 6, 1, 1404, 1-12. doi: 10.22098/jfga.2024.15771.1135
Kumar Pandey, Ramesh, Singh, Abhishek, Shanker, Uma, Mishra, Chayan Kumar. (1404). 'Complex Lagrange spaces with a special (γ, β)-metric', سامانه مدیریت نشریات علمی, 6(1), pp. 1-12. doi: 10.22098/jfga.2024.15771.1135
Kumar Pandey, Ramesh, Singh, Abhishek, Shanker, Uma, Mishra, Chayan Kumar. Complex Lagrange spaces with a special (γ, β)-metric. سامانه مدیریت نشریات علمی, 1404; 6(1): 1-12. doi: 10.22098/jfga.2024.15771.1135

Complex Lagrange spaces with a special (γ, β)-metric

Journal of Finsler Geometry and its Applications
دوره 6، شماره 1، مهر 2025، صفحه 1-12    اصل مقاله (278.32 K)
نوع مقاله: Original Article
شناسه دیجیتال (DOI): 10.22098/jfga.2024.15771.1135
نویسندگان
Ramesh Kumar Pandey1؛ Abhishek Singh2؛ Uma Shanker* 2؛ Chayan Kumar Mishra2
1Department of Mathematics and Computer Science, BBD University, Lucknow (U.P.) India
2Department of Mathematics & Statistics (Centre of Excellence) Dr.Rammanohar Lohia Avadh University, Ayodhya (U.P.), India
چکیده
 In this paper we study the complex Lagrange space with a special (γ,β)-metric and determined the fundamental metric tensor, its inverse Euler-Lagrange equation, complex semi-spray coefficient, complex non-linear connection as well as Chern-Lagrange connections for Lagrange space with the mentioned special metric. 
کلیدواژه‌ها
(γ, β)−metric؛ inverse Euler-Lagrange equation؛ complex semispray coefficient؛ Chern-Lagrange connections for Lagrange space
مراجع
 1. B. Nicolaescu, The variational problem in Lagrange spaces endowed with (α; β)-metrices,
Proc. of the 3rd International Colloq. in Engg. and Numerical Physics, Bucharest, Romania, (2005), 202-207.
2. B. Nicolaescu, Nonlinear connection in Lagrange spaces with (α; β)-metrics, Diff. Geom.Dyn. Sys., 8(2006), 196-199.
3. D. Bao, S. S. Chern and Z. Shen, An introduction to Riemann-Finsler geometry, Graduate Texts in Mathematics, 200, Springer-Verlag, New York, 2000.
4. G. Munteanu, Complex Lagrange spaces, Balkan J. Geom. Appl., 3(1)(1998), 61-71.
5. G. Munteanu, Lagrange geometry via complex Lagrange geometry, Novi Sad J. Math.,32(2)(2002), 141-154.
6. G. Munteanu, Complex spaces in Finsler, Lagrange and Hamilton geometries, Fundamental Theories of Physics, 141, Kluwer Academic Publisher, Dordrecht, 2004.
7. Hashiguchi, S. Hojo and M. Matsumoto, On Landsberg spaces of two dimensions with(α; β)- metric, J. Korean Math. Soc., 10(1973), 17-26.
8. M. Kitayama, M. Azuma and M. Matsumoto, On Finsler space with (α; β)-metric regularity, geodesic and main scalars, Journals of Hokkaido University of Education, vol.46,no.1,pp.1-10., 1995.
9. N. Aldea and G. Munteanu, On complex Finsler spaces with Randers metric, J. Korean Math. Soc., 46(5)(2009), 949-966.
10. R. Miron, Finsler Lagrange spaces with (α; β)-metrics and Ingarden spaces, Rep. Math.Phys., 58(3)(2006), 417-431.
11. Sweta kumari and P. N. Pandey, Complex Lagrange spaces with (γ; β)-metric, Acta.Math. Acad. Paedagogicae. Nyiregyhaziensis. 34(2023),156-166.
12. S. Kumari and P. N. Pandey, On a complex Randers space, Nat. Acad. Sci. Lett.42(2019), 123-130.
13. S. K. Shukla and P. N. Pandey, Lagrange spaces with (γ; β)-metric, Geometry, 1(7),2013.
14. T. N. Pandey and V. K. Chaubey, The variational problem in Lagrange spaces endowed with (γ; β)-metrics, Int. J. Pure Appl. Math. 71(4)(2011), 633-638. 

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