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Multiclustered chimeras in large semiconductor laser arrays with nonlocal interactions.
J Shena1,2, J Hizanidis1,2, P Hövel3,4
1Crete Center for Quantum Complexity and Nanotechnology, Department of Physics, University of Crete, P. O. Box 2208, 71003 Heraklion, Greece.
Researchers numerically studied large arrays of coupled semiconductor lasers, discovering robust chimera states with multiple domains. This work explores collective dynamics in nonlocally coupled laser systems.
Area of Science:
- Nonlinear dynamics
- Laser physics
- Complex systems
Background:
- Chimera states, patterns of coexisting coherence and incoherence, have been observed in smaller coupled oscillator networks.
- Previous studies on chimera states in lasers primarily used global or nearest-neighbor coupling schemes.
- Large arrays of coupled lasers offer technological advantages but require investigation into their collective dynamics.
Purpose of the Study:
- To numerically investigate the collective dynamics of a large array (200 elements) of nonlocally coupled semiconductor lasers.
- To explore the formation and characteristics of chimera states in such systems.
- To identify key parameters influencing the emergence and robustness of chimera states.
Main Methods:
- Numerical simulations of a large array of 200 nonlocally coupled semiconductor lasers.
- Analysis of spatiotemporal patterns focusing on chimera states.
- Systematic variation of crucial parameters: coupling strength, coupling phase, and nonlocal interaction range.
Main Results:
- Demonstration of robust, multiclustered chimera states in a large array of nonlocally coupled semiconductor lasers.
- Identification of a wide parameter space supporting these complex spatiotemporal patterns.
- Quantitative characterization of the emergent (in)coherent domains within the laser array.
Conclusions:
- Nonlocal coupling enables robust, multi-domain chimera states in large semiconductor laser arrays.
- The findings suggest that chimera states are achievable in systems with technological relevance.
- Proposed experimental setups provide a pathway for laboratory verification of these numerical results.
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