book · Medical Entomology and Zoology · 1993
Nonlinear dynamics and spatial complexity in optical systems : the Forty-first Scottish Universities Summer School in Physics, Edinburgh, August 1992
R. G. Harrison, J. S. Uppal, P. Osborne
Cited by 2Abstract and details only
Abstract
Order Parameter of Oscillators: Introduction Linear and Nonlinear oscillators Spatially distributed oscillators Topological Defects in a CGL equation Defect-Dynamics in a CGL equation Conclusion (P Coullet et al). Pattern Formation and Pattern Recognition: Introduction Order parameters and the slaving principle Some examples of formation of spatial patterns Generalized Ginzburg-Landau Equations Some examples from fluid dynamics Pattern recognition (H Haken). Global Bifurcations in Finite Dimensional Flows: Introduction General principles of homoclinic bifurcations Examples Conclusion (C Sparrow). Pattern Formation and Space-Time Organization in Nonlinear Optics: Introduction Pattern formation and complexity phase singularities, topological defects and turbulence Pattern formation and pattern competition (F T Arecchi).Instabilities and Quantum Noise Reduction in Nonlinear optical Mixing: Introduction FWM in longitudinal modes FWM in transverse plane-wave modes FWM in Gauss-Laguerre transverse modes (M Brambilla). Complexity and Defects in Passive nonlinear Optical Systems: Introduction Pattern formation in an optical cavity Mirror Feedback Systems Counterpropagation instabilities in a Kerr medium Conclusion (W J Firth). Deterministic Chaos and Nonlinear Dynamics in Nonlinear Optics: Introduction Instabilities of counterpropagating laser beams Dynamics and instabilities in stimulated Brillouin scattering (R W Boyd). Spatio-Temporal Structures in Wide Aperture Lasers: Introduction Two level and Raman lasers: background theory Near and beyond threshold behavior: amplitude and phase equations Numerical simulations beyond threshold Conclusions (J V Moloney and A C Newell). Nonlinear Dynamics of Semiconductor Laser Arrays: Introduction Coupled-mode rate equations Stability boundaries for a two-emitter array Stability of three-emitter and larger arrays Phase-dynamical description of laser arrays (H Winful). Transverse Structure formation and Vortices in Lasers Introduction CGLE and vortex dynamics in class A lasers Beyond the CGLE Laser and hydrodynamics Vortices in class B lasers Conclusion (M F H Tarrojo et al). Amplification and Lasing without Inversion: Introduction Atomic interference The Maxwell-Bloch equations Linear analysis Nonlinear analysis The driven ^D*L and the ^Ih schemes The inversion problem Lasing without inversion Experimental results (P Mandel). Participant's addresses. Index.
Cite this paper
Harrison, R. G., Uppal, J. S., & Osborne, P. (1993). Nonlinear dynamics and spatial complexity in optical systems : the Forty-first Scottish Universities Summer School in Physics, Edinburgh, August 1992. Medical Entomology and Zoology.
Harrison, R. G., et al. “Nonlinear dynamics and spatial complexity in optical systems : the Forty-first Scottish Universities Summer School in Physics, Edinburgh, August 1992.” Medical Entomology and Zoology, 1993.
Harrison, R. G., J. S. Uppal, and P. Osborne. 1993. “Nonlinear dynamics and spatial complexity in optical systems : the Forty-first Scottish Universities Summer School in Physics, Edinburgh, August 1992.” Medical Entomology and Zoology.
Harrison, R.G., Uppal, J.S. and Osborne, P. (1993) ‘Nonlinear dynamics and spatial complexity in optical systems : the Forty-first Scottish Universities Summer School in Physics, Edinburgh, August 1992’, Medical Entomology and Zoology.
@book{harrison1993nonlinear,
title = {{Nonlinear dynamics and spatial complexity in optical systems : the Forty-first Scottish Universities Summer School in Physics, Edinburgh, August 1992}},
author = {Harrison, R. G. and Uppal, J. S. and Osborne, P.},
publisher = {Medical Entomology and Zoology},
year = {1993}
}Made from the index record. Check names, capitalisation and page numbers against the paper. Need another style? AI for Research has over 10,000.