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Oláh Márk

University of Debrecen Faculty of Science and Technology

Institute of Mathematics

Department of Geometry

2023-

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Publications in DEA:

OA:

Date range:

2018-2022

2022

Vincze, C., Oláh, M.: Finsler metrics and semi-symmetric compatible linear connections.
J. Geom. 113 (3), 1-14, 2022.

doi DEA WoS Scopus

Journal metrics:

Q3 Geometry and Topology

Vincze, C., Oláh, M.: On generalized Berwald manifolds of dimension three.
Publ. Math. Debr. 100 (3-4), 337-363, 2022.

doi DEA WoS Scopus

Journal metrics:

Q2 Mathematics (miscellaneous)

2020

Vincze, C., Oláh, M., Lengyel, L.: On equidistant polytopes in the Euclidean space.
Involve. 13 (4), 577-595, 2020.

doi DEA Scopus

Vincze, C., Oláh, M., Alabdulsada, L. M. H.: On the divergence representation of the Gauss curvature of Riemannian surfaces and its applications.
Rend. Circ. mat. Palermo. Ser. 2. 69, 1-13, 2020.

doi DEA

Journal metrics:

Q3 Mathematics (miscellaneous)

Vincze, C., Oláh, M.: On the extremal compatible linear connection of a Randers space.
J. Geom. 111 (2), 1-16, 2020.

doi DEA WoS Scopus

Journal metrics:

Q3 Geometry and Topology

2019

Vincze, C., Khoshdani, T. R., Gilani, S. M. Z., Oláh, M.: On compatible linear connections of two-dimensional generalized Berwald manifolds: a classical approach.
Commun. Math. 27 (1), 51-68, 2019.

doi DEA Scopus

Journal metrics:

Q4 Mathematics (miscellaneous)

Vincze, C., Khoshdani, T. R., Oláh, M.: On generalized Berwald surfaces with locally symmetric fourth root metrics.
Balkan J. Geom. Appl. 24 (2), 63-78, 2019.

DEA Scopus

Journal metrics:

Q3 Geometry and Topology

2018

Vincze, C., Varga, A., Oláh, M., Fórián, L.: On computable classes of equidistant sets: equidistant functions.
Miskolc Math. Notes. 19 (1), 677-689, 2018.

DEA

Journal metrics:

Q4 Algebra and Number Theory

Q3 Analysis

Q3 Control and Optimization

Q4 Discrete Mathematics and Combinatorics

Q3 Numerical Analysis

Vincze, C., Varga, A., Oláh, M., Fórián, L., Lőrinc, S.: On computable classes of equidistant sets: finite focal sets.
Involve. 11 (2), 271-282, 2018.

doi DEA