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    2023

    1. Dobrá praxe Support centra při VŠTE v Českých Budějovicích
      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.
      URL
      Name in Czech: Dobrá praxe Support centra při VŠTE v Českých Budějovicích
      Czech. Czech Republic.
      Type of proceedings: pre-proceedings
      Changed by: RNDr. Dana Smetanová, Ph.D., učo 10770. Changed: 23/5/2024 10:22.
      More: https://is.vstecb.cz/publication/71902/en
    2. Geodesic orbit Finsler (α, β) metrics
      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.
      URL
      RIV/75081431:_____/23:00002556 Article in a journal. English. Switzerland.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: (α; β) metric; G.o. manifold; Geodesic graph; Homogeneous Finsler manifold; Homogeneous geodesic
      Changed by: Barbora Kroupová, učo 25655. Changed: 5/6/2023 13:27.
      More: https://is.vstecb.cz/publication/68181/en
    3. The minimal number of homogeneous geodesics depending on the signature of the Killing form
      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.
      URL
      RIV/75081431:_____/23:00002708 Article in a journal. English. Argentina.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogeneous manifold; homogeneous geodesic; Finsler metric; Killing form
      Changed by: Mgr. Nikola Petříková, učo 28324. Changed: 8/4/2024 10:06.
      More: https://is.vstecb.cz/publication/71601/en

    2020

    1. Geodesic graphs in Randers g.o. spaces
      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.
      URL
      RIV/75081431:_____/20:00002241 Article in a journal. English. Czech Republic.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Finsler space; Randers space; homogeneous geodesic; geodesic graph; g.o. space
      Changed by: Mgr. Nikola Petříková, učo 28324. Changed: 25/1/2022 14:13.
      More: https://is.vstecb.cz/publication/61901/en
    2. Structure of geodesics in weakly symmetric Finsler metrics on H-type groups
      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.
      URL
      RIV/75081431:_____/20:00002251 Article in a journal. English. Czech Republic.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogneous Finsler space; weakly symmetric metric; homogeneous geodesic
      Changed by: Mgr. Nikola Petříková, učo 28324. Changed: 22/2/2022 07:51.
      More: https://is.vstecb.cz/publication/62141/en

    2019

    1. Homogeneous Randers spaces admitting just two homogeneous geodesics
      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.
      URL
      Name in Czech: Homogenní Randersovy prostory připouštějící právě dvě homogenní geodetiky
      Name (in English): Homogeneous Randers spaces admitting just two homogeneous geodesics
      RIV/75081431:_____/19:00001962 Article in a journal. English. Czech Republic.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogneous Finsler space; homogeneous geodesic
      Changed by: Mgr. Milada Šanderová, učo 25742. Changed: 6/4/2021 09:10.
      More: https://is.vstecb.cz/publication/57101/en
    2. The existence of homogeneous geodesics in special homogeneous Finsler spaces
      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.
      Name in Czech: Existence homogenních geodetik ve speciálních Finslerových prostorech
      RIV/75081431:_____/19:00001417 Article in a journal. English. Serbia.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogeneous Finsler space; homogeneous geodesic
      Changed by: Mgr. Eva Hynešová, učo 23116. Changed: 25/3/2019 10:20.
      More: https://is.vstecb.cz/publication/47401/en
    3. The existence of two homogeneous geodesics in Finsler geometry
      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.
      URL
      Name in Czech: Existence dvou homogenních geodetik ve Finslerově geometrii
      RIV/75081431:_____/19:00001711 Article in a journal. English. Switzerland.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogeneous Finsler manifold; homogeneous geodesic
      Changed by: Ing. Anna Palokha, učo 18083. Changed: 22/4/2020 14:37.
      More: https://is.vstecb.cz/publication/53001/en

    2018

    1. Homogeneous geodesics and g.o. manifolds
      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.
      Name in Czech: Homogenní geodetiky a g.o. variety
      RIV/75081431:_____/18:00001255 Article in a journal. English. Italy.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogeneous geodesic; g o manifold
      Changed by: Mgr. Blanka Mikšíková, učo 22534. Changed: 18/6/2018 10:26.
      More: https://is.vstecb.cz/publication/44201/en
    2. PARAMETRIC GRAPHS OF TRIGONOMETRIC, EXPONENTIAL AND LOGARITHMIC FUNCTIONS AS A TOOL FOR TEACHING
      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.
      URL
      Name in Czech: Parametrické grafy goniometrických, exponenciálních a logaritmických funkcí jako nástroj pro výuku
      Name (in English): PARAMETRIC GRAPHS OF TRIGONOMETRIC, EXPONENTIAL AND LOGARITHMIC FUNCTIONS AS A TOOL FOR TEACHING
      RIV/75081431:_____/18:00001818 Proceedings paper. English. Spain.
      Náhlík, Tomáš (203 Czech Republic, guarantor, belonging to the institution) -- Dušek, Zdeněk (203 Czech Republic, belonging to the institution)
      Keywords in English: Trigonometric function; exponential function; logarithmic function; visualization; graphs; applications
      Type of proceedings: post-proceedings
      Changed by: Kateřina Nygrýnová, učo 23736. Changed: 1/12/2020 10:31.
      More: https://is.vstecb.cz/publication/55427/en
    3. The affine approach to homogeneous geodesics in homogeneous Finsler spaces
      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.
      URL
      Name in Czech: Afinní přístup k homogenním geodetikám na Finslerových homogenních prostorech
      RIV/75081431:_____/18:00001551 Article in a journal. English. Czech Republic.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Homogneous Finsler space; homogeneous geodesic
      Changed by: Ing. Anna Palokha, učo 18083. Changed: 22/4/2020 15:17.
      More: https://is.vstecb.cz/publication/49442/en
    4. Zermelo navigation problem in geometry
      DUŠEK, Zdeněk. Zermelo navigation problem in geometry. Nase More. Dubrovnik: University of Dubrovnik, 2018, 65/2018, No 4, p. 250-253. ISSN 0469-6255.
      Name in Czech: Zermelův navigační problém v geometrii
      RIV/75081431:_____/18:00001358 Article in a journal. English. Croatia.
      Dušek, Zdeněk (203 Czech Republic, guarantor, belonging to the institution)
      Keywords in English: Finsler space; geodesic; Zermelo navigation problem
      Changed by: Mgr. Eva Hynešová, učo 23116. Changed: 4/1/2019 08:47.
      More: https://is.vstecb.cz/publication/46441/en

    2017

    1. Modely homogenních geometrických stuktur (Models of homogeneous geometrical structures)
      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.
      Name (in English): Models of homogeneous geometrical structures
      General mathematics. Czech. Slovakia.
      Keywords in English: Manifold; homogeneous manifold; Lie group; action of a group
      Changed by: Mgr. Eva Hynešová, učo 23116. Changed: 17/4/2018 16:21.
      More: https://is.vstecb.cz/publication/40321/en

    2016

    1. Differential invariants of the metric field and a 1-form
      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.
      Name (in English): Differential invariants of the metric field and a 1-form

      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 7/12/2017 15:19.
      More: https://is.vstecb.cz/publication/38982/en
    2. How many are torsionless affine connections in general dimension?
      DUŠEK, Zdeněk and O KOWALSKI. How many are torsionless affine connections in general dimension? Adv. Geom. 16,1. 2016, p. 71-76.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:58.
      More: https://is.vstecb.cz/publication/40827/en
    3. How many Ricci flat affine connections are there with arbitrary torsion?
      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.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 12:00.
      More: https://is.vstecb.cz/publication/40829/en

    2015

    1. How many are equiaffine connections with torsion
      DUŠEK, Zdeněk and O KOWALSKI. How many are equiaffine connections with torsion. Archivum Mathematicum (Brno) 51. Brno, 2015, p. 255-261.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:59.
      More: https://is.vstecb.cz/publication/40828/en
    2. Singer-Thorpe bases for special Einstein curvature tensors in dimension 4
      DUŠEK, Zdeněk. Singer-Thorpe bases for special Einstein curvature tensors in dimension 4. Czech. Math. J. 65. 2015, p. 1101-1115.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:37.
      More: https://is.vstecb.cz/publication/40824/en
    3. The existence of light-like homogeneous geodesics in homogeneous Lorentzian manifolds
      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.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:35.
      More: https://is.vstecb.cz/publication/40822/en
    4. Transformations between Singer-Thorpe bases in 4-dimensional Einstein manifolds
      DUŠEK, Zdeněk and O KOWALSKI. Transformations between Singer-Thorpe bases in 4-dimensional Einstein manifolds. Hokkaido Math. 2015, J. 44,3, p. 441-458.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:36.
      More: https://is.vstecb.cz/publication/40823/en

    2014

    1. How many are affine connections with torsion
      DUŠEK, Zdeněk and O KOWALSKI. How many are affine connections with torsion. Archivum Mathematicum (Brno) 51. Brno, 2014, vol. 50, p. 257-264.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:56.
      More: https://is.vstecb.cz/publication/40826/en

    2013

    1. Involutive birational transformations of arbitrary complexity in Euclidean spaces
      DUŠEK, Zdeněk and O KOWALSKI. Involutive birational transformations of arbitrary complexity in Euclidean spaces. Comment. Math. Univ. Carolin, 2013, p. 111-117.
      Changed by: Bc. Kamila Skubýová, učo 10569. Changed: 8/12/2017 11:32.
      More: https://is.vstecb.cz/publication/40821/en
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