THE LARGEST EIGENVALUE: AN INDICATOR OF CHAOS?
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- Type
- article
- Published
- 2007-01-01
- Cited by
- 18
- References
- 4
- OpenAlex
- https://openalex.org/W2187664168
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:124042468
Keywords
Mathematics, Chaotic, Hénon map, Statistics, Control theory (sociology)
References
- THE FAST LYAPUNOV INDICATOR: A SIMPLE TOOL TO DETECT WEAK CHAOS. APPLICATION TO THE STRUCTURE OF THE MAIN ASTEROIDAL BELT
- on the relationship between fast lyapunov indicator and periodic orbits for symplectic mappings
- Alignment indices: a new, simple method for determining the ordered or chaotic nature of orbits
- CONTROLLING CHAOS IN 2-DIMENSIONAL SYSTEMS
- INSTITUTE OF PHYSICS PUBLISHING JOURNAL OF PHYSICS A: MATHEMATICAL AND GENERAL
Cited by
- Dynamic lyapunov indicator: a practical tool for distinguishing between ordered and chaotic orbits in discrete dynamical systems
- Indicators of Chaos
- FAST DETECTION OF CHAOTIC OR REGULAR BEHAVIOR OF DOUBLE PENDULUM SYSTEM: APPLICATION OF THE FAST NORM VECTOR INDICATOR METHOD
- Bifurcation and chaos measure in some discrete dynamical systems
- Chaotic behavior and its control in a two parameter map with variable Jacobian
- Measuring Chaos: Topological Entropy and Correlation Dimension in Discrete Maps
- Complexity Measure in Simple Type Food Chain System
- in Discrete Maps
- On Generalized h-Recurrent Finsler Connection
- Dynamical Indicator of Human Body’s Physical Endurance
- Correlation Dimension and Topological Entropy in Discrete Maps
- HOW DOES THE ASYMMETRY COEFFICIENTS DISTINGUISH BETWEEN THE ORDERED OR CHAOTIC ORBITS OF A DYNAMICAL SYSTEM
- Attractors of Duffing Map : Application of DLI and 0-1 Test
- DYNAMIC BEHAVIOR OF GENERALIZED INVERTIBLE HÉNON MAP
- Complexity and Chaos in Volterra Like 3-Dimensional Food Chain System and Control of Chaos
- Measuring Chaos in Some Discrete Nonlinear Systems
- Descriptions of Lyapunov exponents , Correlation Dimensions and Topological Entropies : ( a ) Lyapunov Exponents :
- Preliminaries Descriptions of Chaos Measuring Tools : Lyapunov exponents , Topological Entropies , Correlation Dimensions : ( i ) Lyapunov Exponents ( Lyapunov Numbers )
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