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Publications in Math-Net.Ru
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On Keeping the Distance between Space Stations Tethered by a Handrail
Rus. J. Nonlin. Dyn., 21:4 (2025), 539–549
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Keeping a Solar Sail near the Triangular Libration
Point of a Dumbbell-Shaped or Binary Asteroid
Rus. J. Nonlin. Dyn., 19:4 (2023), 521–532
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On a Sailed Spacecraft Motion along a Handrail Fixed to Two Heliocentric Space Stations
Rus. J. Nonlin. Dyn., 19:3 (2023), 359–370
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Mathematical model of a two-tether system consisting of a space station and a dynamically symmetric asteroid
Mat. Mod. Chisl. Met., 2017, no. 16, 92–101
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On spacial motions of an orbital tethered system
Nelin. Dinam., 13:4 (2017), 505–518
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Modelling the search for stationary space station orbits in the vicinity of an oblate-shaped asteroid
Mat. Mod. Chisl. Met., 2016, no. 11, 110–118
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Modeling of a space station dynamics in vicinity of an asteroid
Mat. Mod. Chisl. Met., 2016, no. 10, 55–68
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Triangular libration points of the generalized restricted circular problem of three bodies for conjugate complex masses of attracting centers
Nelin. Dinam., 10:2 (2014), 213–222
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Coplanar libration points of the generalized restricted circular problem of three bodies for conjugate complex masses of attracting centers
Nelin. Dinam., 9:4 (2013), 697–710
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Libration Points of the Generalized Restricted Circular Problem of Three Bodies in the case of imaginary distance between attracting centers
Nelin. Dinam., 8:5 (2012), 931–940
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On coplanar equilibria of a space station on the cable fixed in an asteroid
Nelin. Dinam., 8:2 (2012), 309–322
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Coplanar libration points in the generalized restricted circular problem of three bodies
Nelin. Dinam., 7:3 (2011), 569–576
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On a particle motion along the leier fixed in a precessing rigid body
Nelin. Dinam., 7:2 (2011), 295–311
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On the leier influence on a dumbbell motion in the central Newtonian force field
Nelin. Dinam., 5:4 (2009), 519–533
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The algorithms for capture of the space garbage using "leier constraint"
Regul. Chaotic Dyn., 11:4 (2006), 483–489
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Poisson Series Algebra in the Problem of Celestial Body Rotation around its Mass Center
Regul. Chaotic Dyn., 1:2 (1996), 59–60
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Hori's method in the perturbed Euler–Poinsot problem
Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1986, no. 2, 109–111
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