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Hyperchaotic memcapacitor oscillator with infinite equilibria and coexisting attractors (Q2338310)

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Language	Label	Description	Also known as
English	Hyperchaotic memcapacitor oscillator with infinite equilibria and coexisting attractors	scientific article

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scholarly article

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Hyperchaotic memcapacitor oscillator with infinite equilibria and coexisting attractors (English)

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Karthikeyan Rajagopal

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Anitha Karthikeyan

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Ashokkumar Srinivasan

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Circuits, Systems, and Signal Processing

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publication date

21 November 2019

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zbMATH Keywords

memcapacitor

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hyperchaos

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multistability

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fractional order

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describes a project that uses

Fractional Order Chaotic Systems

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MaRDI profile type

MaRDI publication profile

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full work available at URL

https://doi.org/10.1007/s00034-018-0750-7

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A review of the decomposition method and some recent results for nonlinear equations

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Fractional Calculus

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Simple Chaotic Flows with a Curve of Equilibria

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THE FOUR-ELEMENT CHUA'S CIRCUIT

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Co-existing attractors of impact oscillator

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Dynamics analysis of chaotic circuit with two memristors

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A GALLERY OF CHAOTIC OSCILLATORS BASED ON HP MEMRISTOR

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A chaotic circuit based on Hewlett-Packard memristor

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AN APPLICATION OF ADOMIAN DECOMPOSITION FOR ANALYSIS OF FRACTIONAL-ORDER CHAOTIC SYSTEMS

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Fractal system as represented by singularity function

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MULTISTABILITY AND RARE ATTRACTORS IN VAN DER POL–DUFFING OSCILLATOR

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Hidden chaotic sets in a Hopfield neural system

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Suppressing chaos in a simplest autonomous memristor-based circuit of fractional order by periodic impulses

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The analysis of fractional differential equations. An application-oriented exposition using differential operators of Caputo type

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Hidden attractors in dynamical systems

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Multiscroll Chaotic Sea Obtained from a Simple 3D System Without Equilibrium

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Erratum to: ``Simple chaotic flows with a line equilibrium''

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Simple chaotic flows with a line equilibrium

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Memristor Emulator for Memristor Circuit Applications

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Three-dimensional chaotic autonomous system with a circular equilibrium: analysis, circuit implementation and its fractional-order form

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The Lyapunov dimension and its estimation via the Leonov method

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Invariance of Lyapunov exponents and Lyapunov dimension for regular and irregular linearizations

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Hidden attractors in dynamical models of phase-locked loop circuits: limitations of simulation in MATLAB and SPICE

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Numerical justification of Leonov conjecture on Lyapunov dimension of Rossler attractor

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Basic theory of fractional differential equations

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Higher-Order Spectral Analysis to Detect Power-Frequency Mechanisms in a Driven Chua's Circuit

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HIDDEN ATTRACTORS IN DYNAMICAL SYSTEMS. FROM HIDDEN OSCILLATIONS IN HILBERT–KOLMOGOROV, AIZERMAN, AND KALMAN PROBLEMS TO HIDDEN CHAOTIC ATTRACTOR IN CHUA CIRCUITS

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On the bound of the Lyapunov exponents for the fractional differential systems

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Evaluating Lyapunov exponent spectra with neural networks

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IMPLEMENTING MEMRISTOR BASED CHAOTIC CIRCUITS

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Bispectral analysis of possessing chaotic motion

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Constructing a Chaotic System with an Infinite Number of Equilibrium Points

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A gallery of chaotic systems with an infinite number of equilibrium points

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Higher-order spectrum in understanding nonlinearity in EEG rhythms

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Fractional order memristor no equilibrium chaotic system with its adaptive sliding mode synchronization and genetically optimized fractional order PID synchronization

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Dynamical analysis and FPGA implementation of a novel hyperchaotic system and its synchronization using adaptive sliding mode control and genetically optimized PID control

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Hyperchaotic chameleon: fractional order FPGA implementation

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Evaluation of the largest Lyapunov exponent in dynamical systems with time delay

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Linear approximation of transfer function with a pole of fractional power

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FPGA realization of a chaotic communication system applied to image processing

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FPGA realization of multi-scroll chaotic oscillators

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A chaotic oscillator based on HP memristor model

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A novel memcapacitor model and its application for generating chaos

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Coexisting oscillation and extreme multistability for a memcapacitor-based circuit

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Theoretical Design and FPGA-Based Implementation of Higher-Dimensional Digital Chaotic Systems

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Determining Lyapunov exponents from a time series

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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10.1007/S00034-018-0750-7

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Sitelinks

Mathematics(1 entry)

mardi Publication:2338310

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