Publikációk - Dr. Lovas Rezső László

  1. R. L. Lovas, Lie derivatives and Killing vector fields in Finsler geometry, Proceedings of Non-Euclidean Geometry in Modern Physics (2002) 35–50.
  2. R. L. Lovas, Affine and projective vector fields on spray manifolds, Periodica Mathematica Hungarica 48 (1–2) (2004) 165–179.
  3. R. L. Lovas, On the Killing vector fields of generalized metrics, SUT Journal of Mathematics 40 (2) (2004) 133–156.
  4. R. L. Lovas, Geometric vector fields of spray and metric structures, doktori (PhD) értekezés, Debreceni Egyetem (2005).
  5. R. L. Lovas, Infinitesimal isometries of generalized metrics, Вестник Нижегородского университета, Серия Математика 1 (3) (2005) 162–171.
  6. R. L. Lovas, J. Pék and J. Szilasi, Ehresmann connections, metrics and good metric derivatives, in: Finsler Geometry, Sapporo 2005: In memory of Makoto Matsumoto, Mathematical Society of Japan (2007) 263–308.
  7. Z. Daróczy, K. Lajkó, R. L. Lovas, Gy. Maksa and Zs. Páles, Functional equations involving means, Acta Mathematica Hungarica 116 (1-2) (2007) 79–87.
  8. R. L. Lovas, A note on Finsler–Minkowski norms, Houston Journal of Mathematics 33 (3) (2007) 701–707.
  9. J. Szilasi and R. L. Lovas, Some aspects of differential theories, in: Handbook of Global Analysis, Elsevier (2008) 1071–1116.
  10. R. L. Lovas and J. Szilasi, Homotheties of Finsler manifolds, SUT Journal of Mathematics 46 (1) (2010) 23–34.
  11. J. Szilasi, R. L. Lovas and D. Cs. Kertész, Several ways to a Berwald manifold and some steps beyond, Extracta Mathematicae 26 (1) (2011) 89–130.
  12. J. Szilasi, R. L. Lovas and D. Cs. Kertész, Connections, sprays and Finsler structures, World Scientific (2014).
  13. R. L. Lovas and I. Mező, Some observations on the Furstenberg topological space, Elemente der Mathematik 70 (2015) 103–116.
  14. D. Cs. Kertész and R. L. Lovas, A generalization and short proof of a theorem of Hano on affine vector fields, SUT Journal of Mathematics 53 (2) (2017) 83–87.
  15. M. Barczy and R. L. Lovas, Karhunen–Loève expansion for a generalization of Wiener bridge, Lithuanian Mathematical Journal 58 (4) (2018) 341–359.
  16. R. L. Lovas, Zs. Páles and A. Zakaria, Characterization of the equality of Cauchy means to quasiarithmetic means, Journal of Mathematical Analysis and Applications 484 (1) (2020) 123700.
  17. M. Bessenyei, D. Cs. Kertész and R. L. Lovas, A sandwich with segment convexity, Journal of Mathematical Analysis and Applications 500 (1) (2021) 125108.
Legutóbbi frissítés: 2023. 09. 05. 08:16