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2011, Mathematical surveys and monographs, ISBN 9780821868713, Volume 176, viii, 264
Book
2013, World Scientific series on nonlinear science : series A, Monographs and treatises, ISBN 9789814434850, Volume 84, x, 351
Book
Chaos, Solitons and Fractals: the interdisciplinary journal of Nonlinear Science, and Nonequilibrium and Complex Phenomena, ISSN 0960-0779, 04/2018, Volume 109, pp. 76 - 82
By introducing trigonometric functions in a 4-D hyperchaotic snap system, infinite 1-D, 2-D, and 3-D lattices of hyperchaotic strange attractors were produced.... 
Infinite lattice of attractors | Attractor hatching | Hyperchaotic attractor | PHYSICS, MULTIDISCIPLINARY | BIFURCATIONS | EQUATIONS | MULTIPLE ATTRACTORS | PHYSICS, MATHEMATICAL | MULTISTABILITY | TRANSITION | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | HIDDEN ATTRACTORS | SYSTEMS | CHAOTIC ATTRACTORS
Journal Article
International Journal of Bifurcation and Chaos, ISSN 0218-1274, 08/2017, Volume 27, Issue 9, p. 1750142
Journal Article
2013, Mathematical surveys and monographs, ISBN 9781470409852, Volume 192, x, 221
Book
2011, Cambridge tracts in mathematics, ISBN 9780521898058, Volume 186., xii, 205
"This accessible research monograph investigates how 'finite-dimensional' sets can be embedded into finite-dimensional Euclidean spaces. The first part brings... 
Attractors (Mathematics) | Topological imbeddings | Dimension theory (Topology) | Differentiable dynamical systems
Book
Physics Letters A, ISSN 0375-9601, 2008, Volume 372, Issue 4, pp. 387 - 393
This Letter introduces a new chaotic member to the three-dimensional smooth autonomous quadratic system family, which derived from the classical Lorenz system... 
Chaos | Three-scroll attractor | Lorenz attractor | Rössler attractor | BUTTERFLY ATTRACTOR | chaos | Rossler attractor | PHYSICS, MULTIDISCIPLINARY | DYNAMICAL-SYSTEMS | three-scroll attractor | LORENZ CANONICAL FORM | EQUATIONS | REALIZATION | FLOW
Journal Article
2002, ISBN 9780471408161, xxiii, 495
A new approach to understanding nonlinear dynamics and strange attractors The behavior of a physical system may appear irregular or chaotic even when it is... 
Attractors (Mathematics) | Chaotic behavior in systems | Chaotic behovior in systems
Book
Nonlinear Analysis, ISSN 0362-546X, 09/2017, Volume 161, pp. 108 - 130
Journal Article
European Physical Journal: Special Topics, ISSN 1951-6355, 06/2017, Volume 226, Issue 9, pp. 1979 - 1985
In this paper, we describe a periodically-forced oscillator with spatially-periodic damping. This system has an infinite number of coexisting nested... 
SYSTEM | SYNCHRONIZATION | HIDDEN ATTRACTORS | SCROLL ATTRACTORS | MULTISCROLL CHAOTIC ATTRACTORS | PHYSICS, MULTIDISCIPLINARY | HYPERCHAOS TRANSITION | FLOWS | DRIVEN | MULTISTABILITY | Computer science | Islamic law | Biomedical engineering | Damping | Strange attractors | Toruses | Infinity | Chaos theory | Oscillators
Journal Article
International Journal of Bifurcation and Chaos, ISSN 0218-1274, 12/2013, Volume 23, Issue 12, pp. 1350199 - 1-1350199-10
A dynamical system with four quadratic nonlinearities is found to display a butterfly strange attractor. In a relatively large region of parameter space the... 
attraction basin | butterfly attractor | Multistability | coexisting attractor | COEXISTING ATTRACTORS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MULTIDISCIPLINARY SCIENCES | SYSTEMS | Butterflies | Attractors (mathematics) | Strange attractors | Economic models | Parameters | Chaos theory | Basins | Fractal analysis | Nonlinearity | Fractals | Boundaries | Dynamical systems
Journal Article
International Journal of Bifurcation and Chaos, ISSN 0218-1274, 04/2017, Volume 27, Issue 4, p. 1750063
Perpetual points (PPs) are special critical points for which the magnitude of acceleration describing the dynamics drops to zero, while the motion is still... 
Perpetual points | hidden attractors | systems with potential | coexisting attractors | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MULTIDISCIPLINARY SCIENCES | CHAOTIC ATTRACTORS | BIFURCATION | Attractors (mathematics) | Acceleration | Chaos theory | Dynamical systems
Journal Article
Chaos: An Interdisciplinary Journal of Nonlinear Science, ISSN 1054-1500, 05/2017, Volume 27, Issue 5, pp. 053108 - 053108
Strange attractors can be observed in chaotic and hyperchaotic systems. Most of the dynamical systems hold a finite number of attractors, while some chaotic... 
SYNCHRONIZATION | LINEARIZATION | MATHEMATICS, APPLIED | HIDDEN ATTRACTORS | ORBITS | HYPERCHAOS | JERK SYSTEM | MODEL | PHYSICS, MATHEMATICAL | CHAOTIC ATTRACTORS | NEURON | BIFURCATION | Attractors (mathematics) | Strange attractors | Economic models | Negative feedback | Mathematical analysis | Chaos theory | Control systems | Dynamical systems | Equilibrium | Oscillators | System effectiveness
Journal Article
Mathematical Methods in the Applied Sciences, ISSN 0170-4214, 11/2018, Volume 41, Issue 16, pp. 6122 - 6129
Under some assumptions on the external force f ( t , u ( t  −  ρ ( t ))), the 3D Kelvin‐Voigt‐Brinkman‐Forchheimer system with continuous delay is considered.... 
Kelvin‐Voigt‐Brinkman‐Forchheimer system | attractors | pullback | D | continuous delay | pullback- D attractors | Kelvin-Voigt-Brinkman-Forchheimer system | EXISTENCE | D attractors | MATHEMATICS, APPLIED | NAVIER-STOKES EQUATIONS | REGULARITY | BEHAVIOR | GLOBAL ATTRACTORS | UNIFORM ATTRACTORS | Delay
Journal Article
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