GENERIC HOPF BIFURCATION FROM LINES OF EQUILIBRIA WITHOUT PARAMETERS III: BINARY OSCILLATIONS
From MaRDI portal
Publication:5474113
DOI10.1142/S0218127400001018zbMath1090.37556MaRDI QIDQ5474113
Bernold Fiedler, James C. Alexander, Stefan Liebscher
Publication date: 23 June 2006
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Shocks and singularities for hyperbolic equations (35L67) Bifurcation theory for ordinary differential equations (34C23) Partial functional-differential equations (35R10) Hyperbolic conservation laws (35L65) Bifurcations of singular points in dynamical systems (37G10) Normal forms, center manifold theory, bifurcation theory for infinite-dimensional dissipative dynamical systems (37L10)
Related Items
Synchronization transitions in a discrete memristor-coupled bi-neuron model, Transcritical Bifurcation without Parameters in Memristive Circuits, Discrete Chaotic Systems with One-Line Equilibria and Their Application to Image Encryption, STABILITY ANALYSIS OF A FOURTH-ORDER CANONICAL MEMRISTOR OSCILLATOR, Andronov–Hopf bifurcation with and without parameter in a cubic memristor oscillator with a line of equilibria, Simple chaotic flows with a line equilibrium, HOPF BIFURCATION FROM LINES OF EQUILIBRIA WITHOUT PARAMETERS IN MEMRISTOR OSCILLATORS, Standing waves near the Kolmogorov flow, BIFURCATIONS AND LIMIT DYNAMICS IN ADAPTIVE CONTROL SYSTEMS, SIMPLEST NORMAL FORMS FOR PLANAR SYSTEMS ON EQUILIBRIUM MANIFOLDS, Generic Hopf bifurcation from lines of equilibria without parameters. I: Theory, Nonparametric Bifurcation and Anti-Control of Hyperchaos in a Memristor–Memcapacitor-Based Circuit, Subcritical Andronov–Hopf scenario for systems with a line of equilibria, Bifurcation without parameters in circuits with memristors: a DAE approach
Cites Work
