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A novel discrete memristive hyperchaotic map with multi-layer differentiation, multi-amplitude modulation, and

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A new three-dimensional discrete memristive hyperchaotic map (3D-DMCHM) enhances chaotic map complexity and controllability. This memristor-based system shows promising applications in secure communication and random number generation.

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Area of Science:

  • Nonlinear Dynamics and Chaos Theory
  • Memristor Applications
  • Secure Communication Systems

Background:

  • Memristors enhance chaotic maps, improving complexity and controllability.
  • Chaotic maps are crucial for secure communication and random number generation.
  • Discrete chaotic maps with memristors offer advanced functionalities.

Purpose of the Study:

  • To construct and analyze a novel three-dimensional discrete memristive hyperchaotic map (3D-DMCHM).
  • To investigate the complex dynamical behaviors and unique phenomena of the 3D-DMCHM.
  • To confirm the map's complexity and hardware feasibility for practical applications.

Main Methods:

  • Construction of a 3D-DMCHM using a cosine memristor.
  • Analysis of fixed points, stability, phase diagrams, bifurcation diagrams, and Lyapunov exponents.
  • Investigation of attractor basins, timing diagrams, and complexity tests.

Main Results:

  • The 3D-DMCHM exhibits complex dynamics, entering chaos via period-doubling bifurcation.
  • Observed phenomena include multi-layer differentiation, multi-amplitude control, and offset boosting.
  • Unique offset behaviors with hidden chaotic attractors or coexisting attractors were identified.
  • Complexity tests and digital signal processing circuit implementation confirmed high complexity and hardware feasibility.

Conclusions:

  • The developed 3D-DMCHM demonstrates significant complexity and controllability.
  • The map exhibits unique dynamical behaviors and phenomena.
  • The hardware implementation confirms the practical feasibility of the 3D-DMCHM for secure communication and random number generation.