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Nonlinear dynamics in optical complex systems:

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Bibliographische Detailangaben
1. Verfasser:	Otsuka, Kenju (VerfasserIn)
Format:	Buch
Sprache:	English
Veröffentlicht:	Tokyo KTK Scientific Publ. [u.a.] 1999
Schriftenreihe:	Advances in optoelectronics
Schlagworte:	Chaos Lasers Optique non linéaire Chaotic behavior in systems Nonlinear optics Nichtlineare Optik
Online-Zugang:	Inhaltsverzeichnis
Beschreibung:	295 S. graph. Darst.
ISBN:	0792361326

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MARC


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Datensatz im Suchindex

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adam_text	NONLINEAR DYNAMICS IN OPTICAL COMPLEX SYSTEMS KENJU OTSUKA TOKAI UNIVERSITY, HIRATSUKA, KANAGAWA, JAPAN KTK SCIENTIFIC PUBLISHERS / TOKYO KLUWER ACADEMIC PUBLISHERS DORDRECHT / LONDON / BOSTON TF CONTENTS PREFACE 1 PROLOGUE TO NONLINEAR DYNAMICS IN OPTICAL COMPLEX SYSTEMS 1 1.1 FUNDAMENTAL SEMICLASSICAL EQUATIONS 2 1.2 HOMOGENEOUSLY-BROADENED SINGLE-MODE LASER 3 1.2.1 STATIONARY STATES AND LINEAR STABILITY ANALYSIS 3 1.2.2 LORENZ-HAKEN INSTABILITY 6 1.2.3 EXPERIMENTAL EVIDENCE OF LASER LORENZ CHAOS 11 1.3 INHOMOGENEOUSLY BROADENED SINGLE-MODE LASER 13 1.3.1 CASPERSON INSTABILITY 13 1.3.2 OBSERVATION OF THREE UNIVERSAL ROUTES TO CHAOS IN A DETUNED SYSTEM 20 1.4 NONLINEAR DYNAMICS AND CHAOS IN SEMICONDUCTOR LASERS .... 22 1.4.1 INHERENT X^ NONLINEARITY IN LASER DIODES (LDS) 23 1.4.2 MODULATED EXTENDED CAVITY LASER DIODES 24 1.4.3 AUTONOMOUS INSTABILITIES IN COMPOSITE CAVITY LASER DIODES 28 1.5 PERIOD-DOUBLING BIFURCATION IN NONLINEAR PASSIVE RESONATOR 37 1.5.1 DELAY-DIFFERENTIAL EQUATION MODEL 37 1.5.2 IKEDA INSTABILITY 39 1.5.3 PHYSICAL INTERPRETATION OF IKEDA INSTABILITY 39 1.5.4 EXPERIMENTAL OBSERVATION OF IKEDA INSTABILITY 42 1.5.5 BIFURCATION AND DYNAMICAL MEMORY IN THE IKEDA-MAP SYSTEMS 42 REFERENCES 49 2 REFERENCE MODELS OF LASER COMPLEX SYSTEMS 53 2.1 MAXWELL-BLOCH TURBULENCE IN HOMOGENEOUSLY-BROADENED MULTIMODE LASER MODEL 54 2.1.1 RESONANT RABI INSTABILITY 54 2.1.2 SELF-INDUCED MODE PARTITION INSTABILITY 58 2.1.3 SELF-INDUCED MODE HOPPING: CHAOTIC ITINERANCY 63 2.1.4 PHYSICAL INTERPRETATION AND INFORMATION THEORETIC ANALYSIS 65 2.2 MODULATION DYNAMICS OF GLOBALLY COUPLED MULTIMODE LASERS 66 2.2.1 INTRODUCTION 67 2.2.2 EQUATIONS OF MOTION AND ANTIPHASE PERIODIC STATES.... 68 2.2.3 SEEDING-INDUCED EXCITATION OF APS S 71 2.2.4 GROUPING PHENOMENON IN A LARGE NUMBER OF MODES ... 76 2.2.5 FACTORIAL DYNAMIC PATTERN MEMORY 84 2.3 CHAOTIC ITINERANCY IN ANTIPHASE INTRACAVITY SECOND-HARMONIC GENERATION (ISHG) 88 2.3.1 INTRODUCTION 88 2.3.2 MULTIMODE ISHG EQUATIONS AND HOPF BIFURCATION 88 2.3.3 BIFURCATION PROCESS AND CIRCULATION ANALYSIS 91 2.4 CLUSTERING, GROUPING, SELF-INDUCED SWITCHING AND CONTROLLED DYNAMIC PATTERN GENERATION IN AN ANTIPHASE INTRACAVITY SECOND-HARMONIC GENERATION LASER 99 2.4.1 INTRODUCTION 99 2.4.2 Q-SWITCHING ANTIPHASE PERIODIC STATES IN ISHG 99 2.4.3 DYNAMICAL STATES ASSOCIATED WITH APS 102 2.4.4 PERTURBATION-INDUCED SWITCHING-PATH FORMATION AND CONTROLLED DYNAMIC PATTERN GENERATION 112 REFERENCES 117 3 ANTIPHASE DYNAMICS IN MULTIMODE LASERS 119 3.1 INTRODUCTION 119 3.2 SELF-ORGANIZED RELAXATION OSCILLATIONS 120 3.2.1 MULTIMODE LASER EQUATIONS AND LINEAR STABILITY ANALYSIS 120 3.2.2 NOISE POWER SPECTRA 124 3.3 ANTIPHASE DYNAMICS IN MODULATED MULTIMODE LASERS 127 3.3.1 MODULATION EXPERIMENTS 128 3.3.2 NUMERICAL ANALYSIS 131 3.3.3 VANISHING GAIN CIRCULATION 133 3.4 PARAMETRIC RESONANCE IN A MODULATED MICROCHIP MULTIMODE LASER 135 3.4.1 MULTICHANNEL LASER DOPPLER VELOCIMETRY MODULATION SCHEME 136 3.4.2 PERIODIC OSCILLATIONS WITH MULTIPLE-PARAMETRIC RESONANCES 138 3.4.3 NUMERICAL VERIFICATIONS 142 3.5 TRANSVERSE EFFECTS ON ANTIPHASE DYNAMICS 144 3.5.1 TRANSVERSE EFFECT ON NOISE POWER SPECTRA 145 3.5.1 MODULATION DYNAMICS 148 REFERENCES 155 4 MORE ON MULTIMODE LASER DYNAMICS 157 4.1 VARIATION OF LYAPUNOV EXPONENTS ON A STRANGE ATTRACTOR FOR SPIKING LASER OSCILLATIONS 157 4.1.1 INTRODUCTION 157 4.1.2 LOCAL LYAPUNOV EXPONENTS AND ALLAN VARIANCE 158 4.1.3 NONSTATIONARY CHAOS IN SPIKING MULTIMODE LASERS 162 4.1.4 SUMMARY AND FUTURE PROBLEMS 168 4.2 SUPPRESSION OF CHAOTIC SPIKING OSCILLATIONS 169 4.2.1 EXPERIMENTAL RESULTS IN A LINDP40I2 MICROCHIP LASER 169 4.2.2 NUMERICAL VERIFICATION OF SUPPRESSING CHAOS IN A MODULATED MULTIMODE LASER 173 4.2.3 SUMMARY AND OUTLOOK 174 4.3 CHAOTIC BURST GENERATION IN A COMPOUND CAVITY MULTIMODE LASER 175 4.3.1 FRUSTRATION PHENOMENON: PERIODIC AND CHAOTIC INTENSITY DROP 176 4.3.2 MODE-PARTITION-NOISE-INDUCED CHAOTIC BURSTS 181 4.3.3 SUMMARY AND OUTLOOK 185 4.4 BREAKUP OF CW MULTIMODE OSCILLATIONS BY HIGH-DENSITY PUMPING 185 4.4.1 INTRODUCTION 185 4.4.2 EXPERIMENTAL RESULTS 186 4.4.3 THEORETICAL RESULTS 191 4.4.4 ANTIPHASE SELFPULSATIONS IN THE *-SCHEME 195 REFERENCES 198 5 LASER ARRAY DYNAMICS 201 5.1 CLASS-A LASER ARRAY DYNAMICS 201 5.1.1 OPTICAL ANALOGUE OF DISCRETE TIME-DEPENDENT COMPLEX GINZBURG-LANDAU EQUATIONS 202 5.1.2 N = 3 LOW DIMENSIONAL CHAOS: COMPLEX GINZBURG-LANDAU ATTRACTOR 203 5.1.3 SELF-INDUCED PATH FORMATION AMONG LOCAL ATTRACTORS... 208 5.1.4 INTERMITTENT PHASE TURBULENCE IN CONTINUUM LIMIT 214 5.1.5 SWITCHING PATHS IN CTDGLS 216 5.1.6 CHAOTIC ITINERANCY IN OPEN CTDGL SYSTEMS 217 5.1.7 SUMMARY AND DISCUSSION 218 5.2 EVANESCENT-FIELD COUPLED CLASS-B LASER ARRAY DYNAMICS ... 218 5.2.1 SELF-INDUCED PHASE TURBULENCE AND CHAOTIC ITINERANCY 218 5.2.2 STATIONARY STATES 219 5.2.3 SELF-INDUCED PHASE TURBULENCE AND SPOT DANCING 221 5.2.4 SELF-INDUCED CHAOTIC RELAXATION OSCILLATIONS AND SPOT DANCING IN LASER-DIODE ARRAYS 224 5.2.5 CHAOTIC ITINERANCY AND SUPER-SLOW RELAXATION 226 5.3 GLOBALLY-COUPLED CLASS-B LASER ARRAY DYNAMICS 230 5.3.1 FACTORIAL DYNAMICAL PATTERN MEMORY IN SHORT-DELAY... 231 5.3.2 DELAY-INDUCED GENERALIZED BISTABILITY IN ONE-ELEMENT SYSTEM 233 5.3.3 DELAY-INDUCED INSTABILITY IN GCLA 240 REFERENCES 246 6 COOPERATIVE DYNAMICS AND FUNCTIONS IN COLLECTIVE NONLINEAR OPTICAL ELEMENT SYSTEMS 249 6.1 NONLINEAR POLARIZATION DYNAMICS AND SPATIAL CHAOS 250 6.1.1 POLARIZATION DYNAMICS IN CRYSTAL OPTICS 250 6.1.2 SPATIAL CHAOS IN POLARIZATION 255 6.2 SPATIOTEMPORAL DYNAMICS OF COUPLED NONLINEAR OPTICAL ELEMENT SYSTEMS 261 6.2.1 OTSUKA-IKEDA MODEL 262 6.2.2 FIRTH MODEL 275 6.3 COOPERATIVE FUNCTIONS OF COUPLED NONLINEAR ELEMENT SYSTEMS 276 6.3.1 ALL-OPTICAL SIGNAL PROCESSING IN BISTABLE CHAIN 277 6.3.2 SPATIAL CHAOS MEMORY 281 REFERENCES 290 INDEX 291
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author	Otsuka, Kenju
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series2	Advances in optoelectronics
spelling	Otsuka, Kenju Verfasser aut Nonlinear dynamics in optical complex systems Kenju Otsuka Tokyo KTK Scientific Publ. [u.a.] 1999 295 S. graph. Darst. txt rdacontent n rdamedia nc rdacarrier Advances in optoelectronics Chaos Lasers Optique non linéaire Chaotic behavior in systems Nonlinear optics Nichtlineare Optik (DE-588)4042096-6 gnd rswk-swf Nichtlineare Optik (DE-588)4042096-6 s DE-604 GBV Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=009084778&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis
spellingShingle	Otsuka, Kenju Nonlinear dynamics in optical complex systems Chaos Lasers Optique non linéaire Chaotic behavior in systems Nonlinear optics Nichtlineare Optik (DE-588)4042096-6 gnd
subject_GND	(DE-588)4042096-6
title	Nonlinear dynamics in optical complex systems
title_auth	Nonlinear dynamics in optical complex systems
title_exact_search	Nonlinear dynamics in optical complex systems
title_full	Nonlinear dynamics in optical complex systems Kenju Otsuka
title_fullStr	Nonlinear dynamics in optical complex systems Kenju Otsuka
title_full_unstemmed	Nonlinear dynamics in optical complex systems Kenju Otsuka
title_short	Nonlinear dynamics in optical complex systems
title_sort	nonlinear dynamics in optical complex systems
topic	Chaos Lasers Optique non linéaire Chaotic behavior in systems Nonlinear optics Nichtlineare Optik (DE-588)4042096-6 gnd
topic_facet	Chaos Lasers Optique non linéaire Chaotic behavior in systems Nonlinear optics Nichtlineare Optik
url	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=009084778&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
work_keys_str_mv	AT otsukakenju nonlineardynamicsinopticalcomplexsystems

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