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  1. May 7, 2024 · The existence of strange nonchaotic attractors (SNAs) and the associated mechanisms are studied in a class of quasiperiodically forced piecewise smooth systems. We show that the birth of SNAs is through interior crisis, basin boundary metamorphosis, discontinuous quasiperiodic orbits, and double bifurcation routes.

  2. 2 days ago · In addition, the chaotic and thus, nondeterministic interaction of ceramic technology and society, and the transfer of information among potters will be described in terms of the concept of strange attractors as well as sets of self-normalizing ‘memes’ (ideas) in a Lamarckian and/or Darwinian mode.

  3. May 21, 2024 · A strange attractor is a concept in chaos theory that is used to describe the behavior of chaotic systems. Unlike a normal attractor, a strange attractor predicts the formation of semi-stable patterns that lack a fixed spatial position.

  4. May 16, 2024 · May 17, 2024. Abstract. We study nonlinear dynamics in a model of three interacting encapsulated gas bubbles in a liquid. The model is a system of three coupled nonlinear oscillators with an external periodic force. Such bubbles have numerous applications, for instance, they are used as contrast agents in ultrasound visualization.

  5. May 15, 2024 · Scenarios for the appearance of strange attractors in a model of three interacting microbubble contrast agents. Ivan Garashchuk, Alexey Kazakov, Dmitry Sinelshchikov. We study nonlinear dynamics in a model of three interacting encapsulated gas bubbles in a liquid.

  6. May 7, 2024 · Strange nonchaotic attractors in a class of quasiperiodically forced piecewise smooth systems | Semantic Scholar. DOI: 10.1007/s11071-024-09678-6. Corpus ID: 269685675.

  7. May 8, 2024 · The first is to control the system to the unstable steady state (USS) located at the origin [V 1 = 0, V 2 = 0, I = 0] of phase space starting from a random point located on the strange attractor.

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