| ΛCDM epoch reconstruction from F (R, G) and modified Gauss–Bonnet gravities E Elizalde, R Myrzakulov, VV Obukhov, D Sáez-Gómez Classical and Quantum Gravity 27 (9), 095007, 2010 | 306 | 2010 |
| Stationary vs. singular points in an accelerating FRW cosmology derived from six-dimensional Einstein–Gauss–Bonnet gravity E Elizalde, AN Makarenko, VV Obukhov, KE Osetrin, AE Filippov Physics Letters B 644 (1), 1-6, 2007 | 65 | 2007 |
| From Big to Little Rip in modified F(R,G) gravity AN Makarenko, VV Obukhov, IV Kirnos Astrophysics and Space Science 343, 481-488, 2013 | 56 | 2013 |
| Dark energy coupled with dark matter in viscous fluid cosmology I Brevik, VV Obukhov, AV Timoshkin Astrophysics and Space Science 355, 399-403, 2015 | 51 | 2015 |
| Classification of null-Stäckel electrovac metrics with cosmological constant VG Bagrov, VV Obukhov, KE Osetrin General relativity and gravitation 20, 1141-1154, 1988 | 40 | 1988 |
| Classes of exact solutions of the Einstein-Maxwell equations VG Bagrov, VV Obukhov Annalen der Physik (Leipzig) 40 (4-5), 181-188, 1983 | 34 | 1983 |
| Algebra of symmetry operators for Klein-Gordon-Fock equation VV Obukhov Symmetry 13 (4), 727, 2021 | 32 | 2021 |
| Special Stäckel electrovac spacetimes VG Bagrov, VV Obukhov, AV Shapovalov Pramana 26, 93-108, 1986 | 32 | 1986 |
| Bounce universe induced by an inhomogeneous dark fluid coupled with dark matter I Brevik, VV Obukhov, AV Timoshkin Modern Physics Letters A 29 (15), 1450078, 2014 | 30 | 2014 |
| Inhomogeneous viscous dark fluid coupled with dark matter in the FRW universe E Elizalde, VV Obukhov, AV Timoshkin Modern Physics Letters A 29 (25), 1450132, 2014 | 29 | 2014 |
| Hamilton–Jacobi equation for a charged test particle in the Stäckel space of type (2.0) V Obukhov Symmetry 12 (8), 1289, 2020 | 28 | 2020 |
| Homogeneous spacetimes and separation of variables in the Hamilton–Jacobi equation KE Osetrin, VV Obukhov, AE Filippov Journal of Physics A: Mathematical and General 39 (21), 6641, 2006 | 28 | 2006 |
| New method of integration for the Dirac equation on a curved space‐time VG Bagrov, VV Obukhov Journal of mathematical physics 33 (6), 2279-2289, 1992 | 27 | 1992 |
| Algebra of the Symmetry Operators of the Klein–Gordon–Fock Equation for the Case When Groups of Motions G3 Act Transitively on Null Subsurfaces of Spacetime VV Obukhov Symmetry 14 (2), 346, 2022 | 26 | 2022 |
| Inflation in terms of a viscous van der Waals coupled fluid I Brevik, VV Obukhov, AV Timoshkin International Journal of Geometric Methods in Modern Physics 15 (09), 1850150, 2018 | 26 | 2018 |
| Algebras of integrals of motion for the Hamilton–Jacobi and Klein–Gordon–Fock equations in spacetime with four-parameter groups of motions in the presence of an external … VV Obukhov Journal of Mathematical Physics 63 (2), 2022 | 25 | 2022 |
| Separation of variables in Hamilton–Jacobi and Klein–Gordon–Fock equations for a charged test particle in the stackel spaces of type (1.1) V Obukhov International Journal of Geometric Methods in Modern Physics 18 (03), 2150036, 2021 | 25 | 2021 |
| Little Rip cosmological models with time-dependent equation of state I Brevik, VV Obukhov, KE Osetrin, AV Timoshkin Modern Physics Letters A 27 (36), 1250210, 2012 | 24 | 2012 |
| Maxwell’s equations in homogeneous spaces for admissible electromagnetic fields VV Obukhov Universe 8 (4), 245, 2022 | 21 | 2022 |
| Inflationary universe with a viscous fluid avoiding self‐reproduction I Brevik, E Elizalde, VV Obukhov, AV Timoshkin Annalen der Physik 529 (1-2), 1600195, 2017 | 20 | 2017 |
Andrey MakarenkoTomsk State Pedagogical UniversityVerified email at tspu.edu.ru
