Detection of chaotic behavior in dynamical systems using a method of deformable active contours
DOI10.1007/978-3-030-77310-6_13zbMath1490.37105OpenAlexW4205661008MaRDI QIDQ2073874
Alexander Ruchkin, Constantin Ruchkin
Publication date: 8 February 2022
Full work available at URL: https://doi.org/10.1007/978-3-030-77310-6_13
dynamical systemsHamiltonian systemsactive contour methodrecognition image methodsregular and chaotic behavior system
Numerical chaos (65P20) Computational methods for ergodic theory (approximation of invariant measures, computation of Lyapunov exponents, entropy, etc.) (37M25) Computational methods for invariant manifolds of dynamical systems (37M21) Computational methods for attractors of dynamical systems (37M22)
Cites Work
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- On the Implementation of the 0–1 Test for Chaos
- Examining the chaotic behavior in dynamical systems by means of the 0-1 test
- Detecting resonances in conservative maps using evolutionary algorithms
- Constraints on deformable models: Recovering 3D shape and nonrigid motion
- Testing for chaos in deterministic systems with noise
- A test for a conjecture on the nature of attractors for smooth dynamical systems
- Central limit theorems and suppression of anomalous diffusion for systems with symmetry
- A new test for chaos in deterministic systems
- On the validity of the 0–1 test for chaos
- A Huygens principle for diffusion and anomalous diffusion in spatially extended systems
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