I. R. Sataev

发表

Nulls of visibility and branching of interference fringes at superposition of identical speckle fields

Vladimir P. Ryabukho, I. S. Klimenko, I. R. Sataev, 1993, Other Conferences.

Multiparameter Critical Situations, Universality and Scaling in Two-Dimensional Period-Doubling Maps

I. R. Sataev, S. Kuznetsov, A. Kuznetsov, 2005 .

Discrete Shilnikov attractor and chaotic dynamics in the system of five identical globally coupled phase oscillators with biharmonic coupling

I. R. Sataev, E. Grines, Alexei O. Kazakov, 2017, 1712.03839.

Synchronization and multi-frequency oscillations in the low-dimensional chain of the self-oscillators

I. R. Sataev, A. Kuznetsov, Y. Emelianova, 2012 .

Three-Dimensional Torus Breakdown and Chaos With Two Zero Lyapunov Exponents in Coupled Radio-Physical Generators

I. R. Sataev, A. Kuznetsov, N. Stankevich, 2020 .

On the road towards multidimensional tori

I. R. Sataev, A. Kuznetsov, L. Turukina, 2011, 1102.1272.

TWO-PARAMETER STUDY OF TRANSITION TO CHAOS IN CHUA'S CIRCUIT: RENORMALIZATION GROUP, UNIVERSALITY AND SCALING

Leon O. Chua, Sergey P. Kuznetsov, Alexander P. Kuznetsov, 1993 .

Period doubling system under fractal signal: Bifurcation in the renormalization group equation

Sergey P. Kuznetsov, Alexander P. Kuznetsov, I. R. Sataev, 1991 .

Variety of Types of Critical Behavior and Multistability in Period-Doubling Systems with Unidirectional Coupling Near the Onset of Chaos

Sergey P. Kuznetsov, Alexander P. Kuznetsov, I. R. Sataev, 1993 .

On the origin of chaotic attractors with two zero Lyapunov exponents in a system of five biharmonically coupled phase oscillators.

I. R. Sataev, A. Kazakov, E. Grines, 2022, Chaos.

From chaos to quasi-periodicity

I. R. Sataev, A. Kuznetsov, L. Turukina, 2015 .

Spiral chaos in the nonholonomic model of a Chaplygin top

I. R. Sataev, A. Borisov, A. Kazakov, 2016 .

The reversal and chaotic attractor in the nonholonomic model of Chaplygin’s top

I. R. Sataev, A. Borisov, A. Kazakov, 2014 .

Parameter space arrangement of a model system nearby domain of existence of Plykin type attractor

I. R. Sataev, S. Kuznetsov, I. Sataev, 2019, 1910.14394.

Review and examples of non-Feigenbaum critical situations associated with period-doubling

I. R. Sataev, S. Kuznetsov, A. Kuznetsov, 2005, Proceedings. 2005 International Conference Physics and Control, 2005..

Hyperbolic attractor in a system of coupled non-autonomous van der Pol oscillators: Numerical test for expanding and contracting cones

I. R. Sataev, S. Kuznetsov, I. Sataev, 2006, nlin/0609004.

A structure of the oscillation frequencies parameter space for the system of dissipatively coupled oscillators

I. R. Sataev, A. Kuznetsov, Y. Emelianova, 2013, Commun. Nonlinear Sci. Numer. Simul..

Synchronization of forced quasi-periodic coupled oscillators

I. R. Sataev, A. Kuznetsov, L. Turukina, 2011, 1106.5382.

A "saddle-node" bifurcation scenario for birth or destruction of a Smale-Williams solenoid.

I. R. Sataev, O. Isaeva, S. Kuznetsov, 2012, Chaos.

Spiral chaos in the nonholonomic model of a Chaplygin top

I. R. Sataev, A. Borisov, A. Kazakov, 2016, Regular and Chaotic Dynamics.

On hyperbolic attractors in a modified complex Shimizu-Morioka system.

I. R. Sataev, V. Kruglov, I. Sataev, 2022, Chaos.

Bernoulli Mapping with Holeanda Saddle-Node Scenario of the Birth of Hyperbolic Smale–Williams Attractor

I. R. Sataev, O. Isaeva, 2018, The interdisciplinary journal of Discontinuity, Nonlinearity, and Complexity.

From chaos to quasi-periodicity

I. R. Sataev, A. Kuznetsov, L. Turukina, 2015, Regular and Chaotic Dynamics.

Smale-Williams solenoids in autonomous system with saddle equilibrium.

I. R. Sataev, S. Kuznetsov, V. Kruglov, 2021, Chaos.

Dynamical phenomena occurring due to phase volume compression in nonholonomic model of the rattleback

I. R. Sataev, A. Borisov, S. Kuznetsov, 2012, Regular and Chaotic Dynamics.

Regional Structure of Two- and Three-Frequency Regimes in a Model of Four Phase Oscillators

I. R. Sataev, A. Kuznetsov, L. Turukina, 2022, Int. J. Bifurc. Chaos.

Analysis of three non-identical Josephson junctions by the method of Lyapunov exponents charts

P. V. Kuptsov, I. R. Sataev, A. Kuznetsov, 2021, 2111.11936.

Structure of the eigenfrequencies parameter space for the system of dissipatively coupled oscillators

I. R. Sataev, A. Kuznetsov, Y. Emelianova, 2014 .

A variety of period-doubling universality classes in multi-parameter analysis of transition to chaos

I. R. Sataev, S. Kuznetsov, A. Kuznetsov, 1997 .

Two-parameter Study of Transition to Chaos in Chua's Circuit: Renormalization Group, Universality and Scaling

Leon O. Chua, Sergey P. Kuznetsov, Alexander P. Kuznetsov, 1993, Chua's Circuit.