Tudóstér: Lovas Rezső László publikációi

Boros, Z., Lovas, R., Pasteczka, P.: Correction to: There is at most one continuous invariant mean.
Aequ. Math. 97 (4), 883-885, 2023.

Bessenyei, M., Kertész, D., Lovas, R.: A sandwich with segment convexity.
J. Math. Anal. Appl. 500 (1), 1-12, 2021.

Lovas, R., Páles, Z., Zakaria, A.: Characterization of the equality of Cauchy means to quasiarithmetic means.
J. Math. Anal. Appl. 484 (1), 1-12, 2020.

Barczy, M., Lovas, R.: Karhunen-Loève expansion for a generalization of Wiener bridge.
Lith. Math. J. 58 (4), 341-359, 2018.

Kertész, D., Lovas, R.: A generalization and short proof of a theorem of Hano on affine vector fields.
SUT journal of Mathematics. 53 (2), 83-87, 2016.

Lovas, R., Mező, I.: Some observations on the Furstenberg topological space.
Elem. Math. 70 (3), 103-116, 2015.

Szilasi, J., Lovas, R., Kertész, D.: Connections, sprays and Finsler structures.
World Scientific Publishing Co., Hackensack, NJ, 709 p., 2013. ISBN: 9789814440097

Szilasi, J., Lovas, R., Kertész, D.: Several ways to a Berwald manifold and some steps beyond.
Extr. Math. 26 (1), 89-130, 2011.

Lovas, R., Szilasi, J.: Homotheties of Finsler manifolds.
SUT J. Math. 46 (1), 23-34, 2010.

Szilasi, J., Lovas, R.: Some aspects of differential theories: respectfully dedicated to the memory of Serge Lang.
In: Handbook of global analysis. Ed.: Demeter Krupka and David Saunders, Elsevier, Amsterdam, 1069-1114, 2008.

Lovas, R.: A note on Finsler-Minkowski norms.
Houst. J. Math. 33 (3), 701-707, 2007.

Lovas, R., Pék, J., Szilasi, J.: Ehresmann connections, metrics and good metric derivatives.
In: Finsler geometry, Sapporo 2005 : In memory of Makoto Matsumoto : Proceedings of the 40th Finsler symposium on Finsler geometry, Sapporo, Japan, September 6-10, 2005. Ed.: by Sorin V. Sabau, Hideo Shimada, Mathematical Society of Japan, Sapporo, 263-308, 2007, (Advanced Studies in Pure Mathematics ; 48.) ISBN: 9784931469426

Daróczy, Z., Lajkó, K., Lovas, R., Maksa, G., Páles, Z.: Functional equations involving means.
Acta Math. Hung. 116 (1-2), 79-87, 2007.

Lovas, R.: Corrigendum to 'On the Killing vector fields of generalized metrics' (in SUT Journal of Mathematics, Vol. 40, No. 2 (2004), 133-156).
SUT J. Math. 41 (1), 95, 2005.

Lovas, R.: Infinitesimal isometries of generalized metrics.
Vest. Nizegorodsk. Univ. im. NI Lob. Ser. Mat. 3 (1), 162-171, 2005.

Lovas, R.: Affine and projective vector fields on spray manifolds.
Period. Math. Hung. 48 (1-2), 165-179, 2004.

Lovas, R.: On the Killing vector fields of generalized metrics.
SUT J. Math. 40 (2), 133-156, 2004.

Lovas, R.: Lie derivatives and Killing vector fields in Finsler geometry.
In: International Conference on Non-Eucledian Geometry in Modern Physics : Bolyai-Gauss-Lobachevsky 3, July 3-6, 2002, Tîrgu-Mureș, Romania. Ed.: I. Lovas, EP Systema, Debrecen, 35-50, 2003. ISBN: 9632062132