Publication Records

SMETANOVÁ, Dana, Tomáš NÁHLÍK, Ivo OPRŠAL and Zdeněk DUŠEK. Dobrá praxe Support centra při VŠTE v Českých Budějovicích. Online. In ing. Petra Schreiberová, Ph.D. a kolektiv. Sborník z 28. semináře Moderní matematické metody v inženýrství. 2023rd ed. Ostrava: VŠB-TUO, 2023, p. 124-128. ISBN 978-80-248-4681-1. Available from: https://dx.doi.org/10.31490/9788024846811.

DUŠEK, Zdeněk. Geodesic orbit Finsler (α, β) metrics. European Journal of Mathematics. Switzerland: Springer, 2023, vol. 9, No 1, p. 1-11. ISSN 2199-675X.

DUŠEK, Zdeněk. The minimal number of homogeneous geodesics depending on the signature of the Killing form. Revista de la Union Matematica Argentina. Argentina: Union Matematica Argentina, 2023, 65/2023, No 2, p. 361-374. ISSN 0041-6932.

DUŠEK, Zdeněk. Geodesic graphs in Randers g.o. spaces. Commentationes Mathematicae Universitatis Carolinae. Praha (Česká republika): Matematicko-fyzikální fakulta Univerzity Karlovy, 2020, vol. 61, No 2, p. 195-211. ISSN 0010-2628.

DUŠEK, Zdeněk. Structure of geodesics in weakly symmetric Finsler metrics on H-type groups. Archivum Mathematicum. Brno: Masaryk University, 2020, 56/2020, No 5, p. 265-275. ISSN 1212-5059.

DUŠEK, Zdeněk. Homogeneous Randers spaces admitting just two homogeneous geodesics. Archivum Mathematicum. Brno: Masaryk University, 2019, vol. 55, No 5, p. 281-288. ISSN 0044-8753. Available from: https://dx.doi.org/10.5817/AM2019-5-281.

DUŠEK, Zdeněk. The existence of homogeneous geodesics in special homogeneous Finsler spaces. Matematički Vesnik. Bělehrad (Srbsko): Društvo matematičara Srbije, 2019, vol. 71, 1-2, p. 16-22. ISSN 0025-5165.

DUŠEK, Zdeněk. The existence of two homogeneous geodesics in Finsler geometry. Symmetry. Basilej, Švýcarsko: MDPI AG, 2019, vol. 11, No 7, p. nestránkováno, 5 pp. ISSN 2073-8994. Available from: https://dx.doi.org/10.3390/sym11070850.

DUŠEK, Zdeněk. Homogeneous geodesics and g.o. manifolds. Note di Matematica. Lecce (Itálie): Universita del Salento, 2018, vol. 38, No 1, p. 1-16. ISSN 1123-2536.

NÁHLÍK, Tomáš and Zdeněk DUŠEK. PARAMETRIC GRAPHS OF TRIGONOMETRIC, EXPONENTIAL AND LOGARITHMIC FUNCTIONS AS A TOOL FOR TEACHING. Online. In L. Gómez Chova, A. López Martínez, I. Candel Torres. Iceri 2018 PROCEEDINGS. ICERI2018 Proceedings. Španělsko: IATED Academy, 2018, p. 9410-9413. ISBN 978-84-09-05948-5.

DUŠEK, Zdeněk. The affine approach to homogeneous geodesics in homogeneous Finsler spaces. Archivum Mathematicum. Brno: Masarykova Univerzita, 2018, vol. 54, No 5, p. 257-263. ISSN 0044-8753. Available from: https://dx.doi.org/10.5817/AM2018-5-257.

DUŠEK, Zdeněk. Zermelo navigation problem in geometry. Nase More. Dubrovnik: University of Dubrovnik, 2018, 65/2018, No 4, p. 250-253. ISSN 0469-6255.

DUŠEK, Zdeněk. Modely homogenních geometrických stuktur (Models of homogeneous geometrical structures). Mladá veda. Prešov: Vydavateľstvo UNIVERSUM, spol. s r. o., 2017, vol. 5, No 4, p. 35-43, 14 pp. ISSN 1339-3189.

DUŠEK, Zdeněk. Differential invariants of the metric field and a 1-form. Differential invariants of the metric field and a 1-form, Int. J. Geometric Methods in Modern Physics 13. 2016, 20 pp.

DUŠEK, Zdeněk and O KOWALSKI. How many are torsionless affine connections in general dimension? Adv. Geom. 16,1. 2016, p. 71-76.

DUŠEK, Zdeněk and O KOWALSKI. How many Ricci flat affine connections are there with arbitrary torsion? Publ. Math. Debrecen 88,3-4. 2016, p. 511-516.

DUŠEK, Zdeněk and O KOWALSKI. How many are equiaffine connections with torsion. Archivum Mathematicum (Brno) 51. Brno, 2015, p. 255-261.

DUŠEK, Zdeněk. Singer-Thorpe bases for special Einstein curvature tensors in dimension 4. Czech. Math. J. 65. 2015, p. 1101-1115.

DUŠEK, Zdeněk. The existence of light-like homogeneous geodesics in homogeneous Lorentzian manifolds. Math. Nachr. 288,8-9. 2015, 288,8-9, p. 872-876.

DUŠEK, Zdeněk and O KOWALSKI. Transformations between Singer-Thorpe bases in 4-dimensional Einstein manifolds. Hokkaido Math. 2015, J. 44,3, p. 441-458.

DUŠEK, Zdeněk and O KOWALSKI. How many are affine connections with torsion. Archivum Mathematicum (Brno) 51. Brno, 2014, vol. 50, p. 257-264.

DUŠEK, Zdeněk and O KOWALSKI. Involutive birational transformations of arbitrary complexity in Euclidean spaces. Comment. Math. Univ. Carolin, 2013, p. 111-117.