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Publications in Math-Net.Ru
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On Lorenz-type attractors in a six-dimensional generalization of the Lorenz model
Izvestiya VUZ. Applied Nonlinear Dynamics, 32:6 (2024), 816–831
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Routes to Chaos in a Three-Dimensional Cancer Model
Regul. Chaotic Dyn., 29:5 (2024), 777–793
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Numerical Study of Discrete Lorenz-Like Attractors
Regul. Chaotic Dyn., 29:1 (2024), 78–99
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On 1:3 Resonance Under Reversible Perturbations
of Conservative Cubic Hénon Maps
Regul. Chaotic Dyn., 27:2 (2022), 198–216
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On methods for verification of the pseudohyperbolicity of strange attractors
Izvestiya VUZ. Applied Nonlinear Dynamics, 29:1 (2021), 160–185
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On homoclinic attractors of three-dimensional flows
Izvestiya VUZ. Applied Nonlinear Dynamics, 28:3 (2020), 231–258
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Three Types of Attractors and Mixed Dynamics of Nonholonomic Models of Rigid Body Motion
Trudy Mat. Inst. Steklova, 308 (2020), 135–151
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Mathematical theory of dynamical chaos and its applications: Review. Part 2. Spiral chaos of three-dimensional flows
Izvestiya VUZ. Applied Nonlinear Dynamics, 27:5 (2019), 7–52
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On the classification of homoclinic attractors of three-dimensional flows
Zhurnal SVMO, 21:4 (2019), 443–459
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The asymmetric Lorenz attractor as an example of a new pseudohyperbolic attractor of three-dimensional systems
Zhurnal SVMO, 20:2 (2018), 187–198
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Regular and chaotic dynamics in the rubber model of a Chaplygin top
Nelin. Dinam., 13:2 (2017), 277–297
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Spiral chaos in Lotka-Volterra like models
Zhurnal SVMO, 19:2 (2017), 13–24
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Bifurcations and chaos in the dynamics of two point vortices in an acoustic wave
Int. J. Bifurcation Chaos Appl. Sci. Eng., 26:4 (2016), 1650063–13
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Dynamics of the Suslov problem in a gravitational field: reversal and strange attractors
Nelin. Dinam., 12:2 (2016), 263–287
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Scenarios of transition to chaos in the nonholonomic model of a Chaplygin top
Nelin. Dinam., 12:2 (2016), 235–250
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Spiral Chaos in the Nonholonomic Model of a Chaplygin Top
Regul. Chaotic Dyn., 21:7-8 (2016), 939–954
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Regular and Chaotic Dynamics in the Rubber Model of a Chaplygin Top
Regul. Chaotic Dyn., 21:7-8 (2016), 885–901
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Topological monodromy as an obstruction to Hamiltonization of nonholonomic systems: Pro or contra?
J. Geom. Phys., 87 (2015), 61–75
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Sequential Dynamics in the Motif of Excitatory Coupled Elements
Regul. Chaotic Dyn., 20:6 (2015), 701–715
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Dynamics of the Suslov Problem in a Gravitational Field: Reversal and Strange Attractors
Regul. Chaotic Dyn., 20:5 (2015), 605–626
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Regular and chaotic attractors in the nonholonomic model of Chapygin’s ball
Nelin. Dinam., 10:3 (2014), 361–380
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Bifurcations and chaos in the problem of the motion of two point vortices in an acoustic wave
Nelin. Dinam., 10:3 (2014), 329–343
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The Reversal and Chaotic Attractor in the Nonholonomic Model of Chaplygin’s Top
Regul. Chaotic Dyn., 19:6 (2014), 718–733
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Nonlinear dynamics of the rattleback: a nonholonomic model
UFN, 184:5 (2014), 493–500
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Chaotic dynamics phenomena in the rubber rock-n-roller on a plane problem
Nelin. Dinam., 9:2 (2013), 309–325
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Integrability and stochastic behavior in some nonholonomic dynamics problems
Nelin. Dinam., 9:2 (2013), 257–265
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Topological monodromy in nonholonomic systems
Nelin. Dinam., 9:2 (2013), 203–227
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Richness of Chaotic Dynamics in Nonholonomic Models of a Celtic Stone
Regul. Chaotic Dyn., 18:5 (2013), 521–538
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Strange Attractors and Mixed Dynamics in the Problem of an Unbalanced Rubber Ball Rolling on a Plane
Regul. Chaotic Dyn., 18:5 (2013), 508–520
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On some new aspects of Celtic stone chaotic dynamics
Nelin. Dinam., 8:3 (2012), 507–518
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Mixed dynamics: elements of theory and examples
Izvestiya VUZ. Applied Nonlinear Dynamics, 32:6 (2024), 722–765
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In Honor of Sergey Gonchenko and Vladimir Belykh
Regul. Chaotic Dyn., 29:1 (2024), 1–5
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70 years of sergey v. gonchenko
Izvestiya VUZ. Applied Nonlinear Dynamics, 31:3 (2023), 247–248
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To the 75th anniversary of Vyacheslav Zigmundovich Grines
Zhurnal SVMO, 23:4 (2021), 472–476
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