Spiking Systematics in Some CO2 Laser Models
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[1] J. Gallas,et al. Accumulation horizons and period adding in optically injected semiconductor lasers. , 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.
[2] Bernd Krauskopf,et al. Unlocking Dynamical Diversity: Optical Feedback Effects on Semiconductor Lasers , 2005 .
[3] P. Glendinning. Chaos in Dynamical Systems., by E. Ott , 1994 .
[4] Jason A. C. Gallas,et al. The Structure of Infinite Periodic and Chaotic Hub Cascades in Phase Diagrams of Simple Autonomous Flows , 2010, Int. J. Bifurc. Chaos.
[5] J. G. Freire,et al. Relative abundance and structure of chaotic behavior: the nonpolynomial Belousov-Zhabotinsky reaction kinetics. , 2009, The Journal of chemical physics.
[6] Alexander N. Pisarchik,et al. Theoretical and experimental study of discrete behavior of Shilnikov chaos in a CO2 laser , 2001 .
[7] Jordi Garcia-Ojalvo,et al. Synchronization and communication with chaotic laser systems , 2005 .
[8] F. T. Arecchi,et al. Deterministic chaos in laser with injected signal , 1984 .
[9] Global stability and oscillation properties of a two-level model for a class-B laser with feedback , 1997 .
[10] Erik Lindberg,et al. Discontinuous Spirals of Stable Periodic Oscillations , 2013, Scientific Reports.
[11] R. Gilmore,et al. The Topology of Chaos: Alice in Stretch and Squeezeland , 2002 .
[12] Didier Dangoisse,et al. Shilnikov Dynamics in a Passive Q-Switching Laser , 1988 .
[13] J. Gallas,et al. Nonchaos-Mediated Mixed-Mode Oscillations in an Enzyme Reaction System. , 2014, The journal of physical chemistry letters.
[14] R. Meucci,et al. Highly dissipative Hénon map behavior in the four-level model of the CO2 laser with modulated losses , 1995 .
[15] F. T. Arecchi,et al. Stochastic and coherence resonance in lasers: homoclinic chaos and polarization bistability , 2009 .
[16] J. G. Freire,et al. Stern-Brocot trees in the periodicity of mixed-mode oscillations. , 2011, Physical chemistry chemical physics : PCCP.
[17] D. Lathrop. Nonlinear Dynamics and Chaos: With Applications to Physics, Biology, Chemistry, and Engineering , 2015 .
[18] Helena E. Nusse,et al. Periodicity versus chaos in the dynamics of cobweb models , 1996 .
[19] S Boccaletti,et al. Competition of synchronization domains in arrays of chaotic homoclinic systems. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[20] Edson D. Leonel,et al. Parameter space for a dissipative Fermi–Ulam model , 2011 .
[21] M. L. Asquini,et al. PassiveQ-switching in lasers with saturable absorbers: Improved treatment of a four-level model , 1983 .
[22] R. Gilmore. Topological analysis of chaotic dynamical systems , 1998 .
[23] Continuous-Wave Laser Action on Vibrational-Rotational Transitions of CO , 2011 .
[24] P. Glendinning,et al. Global structure of periodicity hubs in Lyapunov phase diagrams of dissipative flows. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[25] Jason A. C. Gallas,et al. Dissecting shrimps: results for some one-dimensional physical models , 1994 .
[27] Riccardo Meucci,et al. Controlling chaos by negative feedback of subharmonic components , 1997 .
[28] C. Patel,et al. Continuous-Wave Laser Action on Vibrational-Rotational Transitions of C O 2 , 1964 .
[29] Lyapunov exponents and return maps for a model of a laser with saturable absorber , 1993 .
[30] Politi,et al. CO2 laser dynamics with feedback. , 1995, Physical review. A, Atomic, molecular, and optical physics.
[31] Nonlinear dynamics of a CO2 laser with current modulation and cavity detuning , 2001 .
[32] Edward N. Lorenz,et al. The Slow Manifold—What Is It? , 1992 .
[33] Antonio Politi,et al. Toda potential in laser equations , 1985 .
[34] Pierre Glorieux,et al. Repetitive passive Q-switching and bistability in lasers with saturable absorbers , 1983 .
[35] Meucci,et al. Effective two-dimensional model for CO2 lasers. , 1993, Physical review. A, Atomic, molecular, and optical physics.
[36] Leon Glass,et al. Bifurcation structures in two-dimensional maps: The endoskeletons of shrimps , 2013 .
[37] M. Gallas,et al. Distribution of chaos and periodic spikes in a three-cell population model of cancer , 2014 .
[38] R. Meucci,et al. Self-focusing effects in a nematic liquid crystal at 10.6 $\mathsf{\mu}$m , 2004 .
[39] Riccardo Meucci,et al. Analysis of the dynamical behavior of a Q-switched CO2 laser: the linear and the nonlinear regime , 1992 .
[40] Didier Dangoisse,et al. Behavior of a CO2 laser under loss modulation: critical analysis of different theoretical models , 1992 .
[41] Vassilios Kovanis,et al. Labyrinth bifurcations in optically injected diode lasers , 2010 .
[42] B. Krauskopf,et al. A numerical bifurcation study of a basic model of two coupled lasers with saturable absorption , 2014 .
[43] S. Strogatz. Nonlinear Dynamics and Chaos: With Applications to Physics, Biology, Chemistry and Engineering , 1995 .
[44] A. Laubereau,et al. The long journey to the laser and its rapid development after 1960 , 2011 .
[45] Leo W. Hollberg,et al. 1. Stabilizing diode lasers to high-finesse cavities , 2003 .
[46] Cristian Bonatto,et al. Self-similarities in the frequency-amplitude space of a loss-modulated CO2 laser. , 2005, Physical review letters.
[47] I Leyva,et al. Propensity criterion for networking in an array of coupled chaotic systems. , 2003, Physical review letters.
[48] Pierre Glorieux,et al. Improved correlation dimension estimates through change of variable , 1992 .
[49] Lucas Illing. Digital Communication using Chaos and Nonlinear Dynamics , 2006 .
[50] Jason A. C. Gallas,et al. Periodic oscillations of the forced Brusselator , 2015 .
[51] J. Gallas,et al. Accumulation boundaries: codimension-two accumulation of accumulations in phase diagrams of semiconductor lasers, electric circuits, atmospheric and chemical oscillators , 2008, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[52] Thorsten Pöschel,et al. Stern-Brocot trees in spiking and bursting of sigmoidal maps , 2012 .
[53] R Meucci,et al. Stabilization of unstable fixed points in the dynamics of a laser with feedback. , 1999, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[54] Robert C. Hilborn,et al. Chaos And Nonlinear Dynamics: An Introduction for Scientists and Engineers , 1994 .
[55] Arecchi,et al. Dynamic behavior and onset of low-dimensional chaos in a modulated homogeneously broadened single-mode laser: Experiments and theory. , 1986, Physical review. A, General physics.
[56] C. Meyer,et al. Influence des phénomènes de relaxation sur la forme des impulsions fournies par un laser CO2 déclenché par un absorbant saturable , 1975 .
[57] Andrey Shilnikov,et al. Global organization of spiral structures in biparameter space of dissipative systems with Shilnikov saddle-foci. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[58] J. G. Freire,et al. Stern-Brocot trees in cascades of mixed-mode oscillations and canards in the extended Bonhoeffer-van der Pol and the FitzHugh-Nagumo models of excitable systems , 2011 .
[59] Pierre Glorieux,et al. TOPOLOGICAL ANALYSIS OF CHAOTIC SIGNALS FROM A CO2 LASER WITH MODULATED LOSSES , 1993 .
[60] J. Gallas,et al. Structure of the parameter space of the Hénon map. , 1993, Physical review letters.
[61] Thorsten Pöschel,et al. Characterization of the stability of semiconductor lasers with delayed feedback according to the Lang-Kobayashi model , 2013 .
[62] J. Gallas,et al. Stability diagrams for continuous wide-range control of two mutually delay-coupled semiconductor lasers , 2015 .
[63] Tim N. Palmer,et al. Modelling: Build imprecise supercomputers , 2015, Nature.
[64] Meucci,et al. Laser dynamics with competing instabilities. , 1987, Physical review letters.
[65] A. Fioretti,et al. Frequency tuning of homoclinic chaos in an infrared laser with an osmium tetroxide intracavity saturable absorber , 1995 .
[66] Jana Vogel,et al. Semiconductor Lasers Stability Instability And Chaos , 2016 .
[67] Leandro Junges,et al. Intricate routes to chaos in the Mackey-Glass delayed feedback system , 2012 .
[68] Edward N. Lorenz,et al. Compound windows of the Hénon-map , 2008 .
[69] R. Meucci,et al. CO(2) laser with modulated losses: Theoretical models and experiments in the chaotic regime. , 1993, Chaos.
[70] F. Arecchi,et al. Swept dynamics of a CO2 laser near threshold two-versus four-level model , 1988 .
[71] Glorieux,et al. Chaos in a CO2 laser with modulated parameters: Experiments and numerical simulations. , 1987, Physical review. A, General physics.
[72] J. Gallas,et al. Impact of delayed feedback of arbitrary duration in self-pulsations of a CO_2 laser , 2016 .
[73] Leandro Junges,et al. Frequency and peak discontinuities in self-pulsations of a CO2 laser with feedback , 2012 .
[74] Meucci,et al. Dynamics of a CO2 laser with delayed feedback: The short-delay regime. , 1991, Physical review. A, Atomic, molecular, and optical physics.
[75] Ira B. Schwartz,et al. Global manifold control in a driven laser: sustaining chaos and regular dynamics , 2004 .
[76] Pierre Suret,et al. Optical wave turbulence: Towards a unified nonequilibrium thermodynamic formulation of statistical nonlinear optics , 2014 .
[77] Daan Lenstra,et al. The dynamical complexity of optically injected semiconductor lasers , 2005 .
[78] K. Alan Shore,et al. Physics and applications of laser diode chaos , 2015 .
[79] V N Chizhevsky. Multistability in dynamical systems induced by weak periodic perturbations. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[80] E. Doedel,et al. Multiparameter bifurcations and mixed-mode oscillations in Q-switched CO2 lasers. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[81] Glorieux,et al. Laser chaotic attractors in crisis. , 1986, Physical review letters.
[82] John Argyris,et al. An exploration of dynamical systems and chaos , 2015 .
[83] Hong,et al. Deterministic chaos in passive Q-switching pulsation of a CO2 laser with saturable absorber. , 1988, Physical review letters.
[84] E. Bollt,et al. Stochastic bifurcation in a driven laser system: experiment and theory. , 2004, Physical review. E, Statistical, nonlinear, and soft matter physics.
[85] E. Ott. Chaos in Dynamical Systems: Contents , 1993 .
[86] Riccardo Meucci,et al. Self-organization of pulsing and bursting in a CO2 laser with opto-electronic feedback. , 2015, Chaos.
[87] Celso Grebogi,et al. Bifurcation rigidity , 1999 .
[88] Meucci,et al. Generation of chaotic dynamics by feedback on a laser. , 1986, Physical review. A, General physics.
[89] J. G. Freire,et al. Non-Shilnikov cascades of spikes and hubs in a semiconductor laser with optoelectronic feedback. , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[90] Onset of subcritical bifurcation in a CO2 laser with feedback , 1990 .
[91] S. Donati,et al. Chaos and high-level dynamics in coupled lasers and their applications , 2012 .
[92] F. Arecchi,et al. Delayed bifurcation at the threshold of a swept gain CO2 laser , 1989 .
[93] K. Alan Shore,et al. Unlocking Dynamical Diversity: Optical Feedback Effects on Semiconductor Lasers , 2005 .
[94] F. Arecchi,et al. Experimental evidence of subharmonic bifurcations, multistability, and turbulence in a Q-switched gas laser , 1982 .
[96] J. Gallas,et al. Periodicity hub and nested spirals in the phase diagram of a simple resistive circuit. , 2008, Physical review letters.
[97] F T Arecchi,et al. Synchronization of homoclinic chaos. , 2001, Physical review letters.
[98] Holokx A. Albuquerque,et al. Bifurcation structures and transient chaos in a four-dimensional Chua model , 2013, 1312.1933.