Equidistant Kähler spaces
J. Mikesh

This publication is cited in the following articles:

1. Josef Mikeš, Irena Hinterleitner, Patrik Peška, Lenka Vítková, “Rigidity of Holomorphically Projective Mappings of Kähler and Hyperbolic Kähler Spaces with Finite Complete Geodesics”, Geometry, 2:1 (2025), 3  
2. Patrik Peška, Lenka Vítková, Josef Mikeš, Irina Kuzmina, Springer Proceedings in Mathematics & Statistics, 440, Differential Geometric Structures and Applications, 2024, 209  
3. Lenka Vítková, Irena Hinterleitner, Josef Mikeš, “Rigidity of Holomorphically Projective Mappings of Kähler Spaces with Finite Complete Geodesics”, Mathematics, 12:8 (2024), 1239  
4. Aligadzhi Rabadanovich Rustanov, Svetlana Vladimirovna Kharitonova, “Integrability of nearly trans-Sasakian manifolds”, Journal of Geometry and Physics, 203 (2024), 105268  
5. Rana Mohammad, Mohsen Sheha, Josef Mikes, “On equidistant parabolic Kähler manifolds and geodesic mappings”, Filomat, 38:3 (2024), 1033  
6. L. Ryparova, I. Mikesh, P. Peshka, “Pochti geodezicheskie krivye i geodezicheskie otobrazheniya”, Materialy Mezhdunarodnoi konferentsii  «Klassicheskaya i sovremennaya geometriya»,  posvyaschennoi 100-letiyu so dnya rozhdeniya  professora Levona Sergeevicha Atanasyana  (15 iyulya 1921 g.—5 iyulya 1998 g.). Moskva, 1–4 noyabrya 2021 g. Chast 2, Itogi nauki i tekhn. Sovrem. mat. i ee pril. Temat. obz., 221, VINITI RAN, M., 2023, 93–103    
7. V. E. Berezovskii, S. V. Leschenko, I. Mikesh, “O kanonicheskikh pochti geodezicheskikh otobrazheniyakh pervogo tipa prostranstv affinnoi svyaznosti, pri kotorykh sokhranyaetsya tenzor Rimana”, Differentsialnye uravneniya i matematicheskaya fizika, Itogi nauki i tekhn. Sovrem. mat. i ee pril. Temat. obz., 226, VINITI RAN, M., 2023, 23–33    
8. Josef Mikes, Sergey Stepanov, Irina Tsyganok, “On metrics projectively and holomorphically projectively equivalent to metrics of parabolic Riemannian and Kähler manifolds”, Filomat, 37:3 (2023), 949  
9. Patrik Peska, Josef Mikes, Lenka Rýparová, Olena Chepurna, “On general solutions of equidistant vector fields on two-dimensional (pseudo-)Riemannian spaces”, Filomat, 37:25 (2023), 8569  
10. Aligadzhi R. Rustanov, Elena A. Polkina, Svetlana V. Kharitonova, “Projective invariants of almost $C(\lambda )$-manifolds”, Ann Glob Anal Geom, 61:2 (2022), 459  
11. Aligadzhi Rustanov, “Nearly Cosymplectic Manifolds of Constant Type”, Axioms, 11:4 (2022), 152  
12. I. Mikesh, S. Formella, I. Ginterleitner, N. I. Guseva, “Nekotorye voprosy geodezicheskikh otobrazhenii prostranstv Einshteina”, Geometriya, Itogi nauki i tekhn. Sovrem. mat. i ee pril. Temat. obz., 203, VINITI RAN, M., 2021, 50–61    
13. J. Mikeš, I. Hinterleitner, N. I. Guseva, “Geodesic Maps “in the Large” of Ricci-Flat Spaces with $n$ Complete Geodesic Lines”, Math. Notes, 108:2 (2020), 292–296            
14. Velimirovic A.M., “Conformal Equitorsion and Concircular Transformations in a Generalized Riemannian Space”, Mathematics, 8:1 (2020), 61    
15. Sharief Deshmukh, Patrik Peska, Nasser Bin Turki, “Geodesic Vector Fields on a Riemannian Manifold”, Mathematics, 8:1 (2020), 137  
16. Hinterleitner I., “Holomorphically projective mappings of (pseudo-) Kähler manifolds preserve the class of differentiability”, Filomat, 30:11 (2016), 3115–3122          
17. Mikes J. Stepanova E. Vanzurova A., “Differential Geometry of Special Mappings”, Differential Geometry of Special Mappings, Palacky Univ, 2015, 1–566    
18. I. G. Shandra, “On the geodesic mobility of Riemannian spaces”, Math. Notes, 68:4 (2000), 528–532            
19. A. V. Aminova, D. A. Kalinin, “$H$-projective mappings of four-dimensional Kähler manifolds”, Russian Math. (Iz. VUZ), 42:4 (1998), 1–11      
20. A. V. Aminova, “Pseudo–Riemannian manifolds with common geodesies”, Russian Math. Surveys, 48:2 (1993), 105–160