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Publications in Math-Net.Ru
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Discrete Geodesic Flows on Stiefel Manifolds
Trudy Mat. Inst. Steklova, 310 (2020), 176–188
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Separation of Variables and Explicit Theta-function Solution of the Classical Steklov–Lyapunov Systems: A Geometric and Algebraic Geometric Background
Regul. Chaotic Dyn., 16:3-4 (2011), 374–395
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A Discretization of the Nonholonomic Chaplygin Sphere Problem
SIGMA, 3 (2007), 044, 15 pp.
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Algebraic closed geodesics on a triaxial ellipsoid
Regul. Chaotic Dyn., 10:4 (2005), 463–485
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An Ellipsoidal Billiard with a Quadratic Potential
Funktsional. Anal. i Prilozhen., 35:3 (2001), 48–59
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Integrable Systems, Poisson Pencils, and Hyperelliptic Lax Pairs
Regul. Chaotic Dyn., 5:2 (2000), 171–180
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Dynamic Systems with the Invariant Measure on Riemann's Symmetric Pairs $(GL(N), SO(N))$
Regul. Chaotic Dyn., 1:1 (1996), 38–44
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Integrable systems, Poisson pencils, and hyperelliptic Lax pairs
Zap. Nauchn. Sem. POMI, 235 (1996), 87–103
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On two modified integrable problems in dynamics
Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1995, no. 6, 102–105
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Integrable systems on the sphere with elastic interaction potentials
Mat. Zametki, 56:3 (1994), 74–79
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A generalized Poinsot interpretation of the motion of a multidimensional rigid body
Trudy Mat. Inst. Steklov., 205 (1994), 200–206
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Lax representations with a spectral parameter defined on coverings of hyperelliptic curves
Mat. Zametki, 54:1 (1993), 94–109
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Multidimensional integrable generalizations of Steklov–Lyapunov systems
Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1992, no. 6, 53–56
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Two integrable nonholonomic systems in classical dynamics
Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1989, no. 4, 38–41
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Motion of a rigid body in a spherical suspension
Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 1988, no. 5, 91–93
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Hamiltonization of the generalized Veselova LR system
Regul. Chaotic Dyn., 14:4-5 (2009), 495–505
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Chaplygin ball over a fixed sphere: an explicit integration
Regul. Chaotic Dyn., 13:6 (2008), 557–571
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