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Randomness evaluation for an optically injected chaotic semiconductor laser by attractor reconstruction.

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This study uses state-space reconstruction to evaluate randomness in optically injected semiconductor lasers. The method quantifies chaos using time-dependent exponents (TDEs) and entropies, confirming high-speed random bit generation.

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Area of Science:

  • Physics
  • Nonlinear Dynamics
  • Optical Engineering

Background:

  • Optically injected semiconductor lasers exhibit complex chaotic dynamics.
  • Evaluating the randomness of chaotic systems is crucial for secure communication and random number generation.
  • State-space reconstruction offers a method to analyze chaotic attractors from time series data.

Purpose of the Study:

  • To investigate state-space reconstruction for evaluating randomness in optically injected semiconductor lasers.
  • To quantify the chaotic behavior using time-dependent exponents (TDEs) and entropies.
  • To establish a basis for high-speed random bit generation from laser chaos.

Main Methods:

  • State-space reconstruction using only the emission intensity time series.
  • Quantification of randomness via divergence of neighboring states using TDEs.
  • Estimation of Shannon entropies for assessing random bit generation potential.

Main Results:

  • Good qualitative agreement between experimental and numerical evaluations.
  • Positive mean TDE indicating chaotic mixing and noise amplification.
  • Demonstrated high-speed random bit generation with a combined output bit rate of 200 Gb/s.

Conclusions:

  • State-space reconstruction provides direct experimental verification of randomness in chaotic lasers.
  • TDEs and entropies are effective measures for characterizing laser chaos and randomness.
  • The study validates the potential of optically injected lasers for practical random bit generation.