Author pages are created from data sourced from our academic publisher partnerships and public sources.
- Publications
- Influence
Frequency-Domain Methods for Nonlinear Analysis: Theory and Applications
- G. Leonov, D. Ponomarenko, V. Smirnova
- Mathematics
- 1 May 1996
Classical absolute stability theory dichotomy and stability of equilibria sets cycles, homoclinic and heteroclinic trajectories strange attractors estimates of dimensions.
Stability of Stationary Sets in Control Systems With Discontinuous Nonlinearities
- V. Yakubovich, G. Leonov, A. Gelig
- Mathematics
- IEEE Transactions on Automatic Control
- 3 March 2004
Foundations of Theory of Differential Equations with Discontinuous Right-Hand Sides Auxiliary Algebraic Statements on Solutions of Matrix Inequalities of a Special Type Dichotomy and Stability of… Expand
Frequency Methods in Oscillation Theory
- G. Leonov, I. M. Burkin, A. I. Shepeljavyi
- Mathematics
- 31 December 1995
Preface. 1. Classical Two-Dimensional Oscillating Systems and Their Multidimensional Analogues. 2. Frequency Criteria for Stability and Properties of Solutions of Special Matrix Inequalities. 3.… Expand
Localization of hidden Chuaʼs attractors
- G. Leonov, N. Kuznetsov, V. I. Vagaitsev
- Physics
- 6 June 2011
Abstract The classical attractors of Lorenz, Rossler, Chua, Chen, and other widely-known attractors are those excited from unstable equilibria. From computational point of view this allows one to use… Expand
Time-Varying Linearization and the Perron Effects
- G. Leonov, N. Kuznetsov
- Mathematics, Computer Science
- Int. J. Bifurc. Chaos
- 1 April 2007
TLDR
Hidden attractors in Dynamical Systems. From Hidden oscillations in Hilbert-Kolmogorov, Aizerman, and Kalman Problems to Hidden Chaotic Attractor in Chua Circuits
- G. Leonov, N. Kuznetsov
- Mathematics, Computer Science
- Int. J. Bifurc. Chaos
- 5 March 2013
TLDR
Algorithms for finding hidden oscillations in nonlinear systems. The Aizerman and Kalman conjectures and Chua’s circuits
- V. O. Bragin, V. I. Vagaitsev, N. Kuznetsov, G. Leonov
- Mathematics
- 1 August 2011
An algorithm for searching hidden oscillations in dynamic systems is developed to help solve the Aizerman’s, Kalman’s and Markus-Yamabe’s conjectures well-known in control theory. The first step of… Expand
Non-local methods for pendulum-like feedback systems
- G. Leonov, V. Reitmann, V. Smirnova
- Computer Science
- 1992
The www.desing-story.host is your search engine for PDF files. Resources is a high quality resource for free PDF books.Just search for the book you love and hit Quick preview or Quick download. You… Expand
Hold-In, Pull-In, and Lock-In Ranges of PLL Circuits: Rigorous Mathematical Definitions and Limitations of Classical Theory
- G. Leonov, N. Kuznetsov, M. Yuldashev, R. Yuldashev
- Mathematics, Computer Science
- IEEE Transactions on Circuits and Systems I…
- 16 May 2015
TLDR
Algorithm for localizing Chua attractors based on the harmonic linearization method
- G. Leonov, V. I. Vagaitsev, N. Kuznetsov
- Mathematics
- 20 August 2010
The method of harmonic linearization, numerical methods, and the applied bifurcation theory together discover new opportunities for analysis of hidden attractors of control systems. In the present… Expand
...
1
2
3
4
5
...