Laser dynamics /:
"Bridging the gap between laser physics and applied mathematics, this book offers a new perspective on laser dynamics. Combining fresh treatments of classic problems with up-to-date research, asymptotic techniques appropriate for nonlinear dynamical systems are shown to offer a powerful alterna...
Saved in:
| Main Author: | |
|---|---|
| Other Authors: | |
| Format: | Electronic eBook |
| Language: | English |
| Published: |
New York :
Cambridge University Press,
2010.
|
| Subjects: | |
| Online Access: | DE-862 DE-863 |
| Summary: | "Bridging the gap between laser physics and applied mathematics, this book offers a new perspective on laser dynamics. Combining fresh treatments of classic problems with up-to-date research, asymptotic techniques appropriate for nonlinear dynamical systems are shown to offer a powerful alternative to numerical simulations. The combined analytical and experimental description of dynamical instabilities provides a clear derivation of physical formulae and an evaluation of their significance. Starting with the observation of different time scales of an operating laser, the book develops approximation techniques to systematically explore their effects. Laser dynamical regimes are introduced at different levels of complexity, from standard turn-on experiments to stiff, chaotic, spontaneous or driven pulsations. Particular attention is given to quantitative comparisons between experiments and theory. The book broadens the range of analytical tools available to laser physicists and provides applied mathematicians with problems of practical interest, making it invaluable for graduate students and researchers"--Provided by publisher |
| Physical Description: | 1 online resource (xvi, 361 pages) : illustrations |
| Bibliography: | Includes bibliographical references and index. |
| ISBN: | 9780511776205 0511776209 0511773625 9780511773624 |
Staff View
MARC
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| 245 | 1 | 0 | |a Laser dynamics / |c Thomas Erneux, Pierre Glorieux. |
| 260 | |a New York : |b Cambridge University Press, |c 2010. | ||
| 300 | |a 1 online resource (xvi, 361 pages) : |b illustrations | ||
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| 504 | |a Includes bibliographical references and index. | ||
| 520 | |a "Bridging the gap between laser physics and applied mathematics, this book offers a new perspective on laser dynamics. Combining fresh treatments of classic problems with up-to-date research, asymptotic techniques appropriate for nonlinear dynamical systems are shown to offer a powerful alternative to numerical simulations. The combined analytical and experimental description of dynamical instabilities provides a clear derivation of physical formulae and an evaluation of their significance. Starting with the observation of different time scales of an operating laser, the book develops approximation techniques to systematically explore their effects. Laser dynamical regimes are introduced at different levels of complexity, from standard turn-on experiments to stiff, chaotic, spontaneous or driven pulsations. Particular attention is given to quantitative comparisons between experiments and theory. The book broadens the range of analytical tools available to laser physicists and provides applied mathematicians with problems of practical interest, making it invaluable for graduate students and researchers"--Provided by publisher | ||
| 505 | 0 | |a Cover -- Half-title -- Title -- Copyright -- Dedication -- Content13; -- Preface -- Abbreviations -- Part I Basic tools -- 1 Rate equations -- 1.1 Dimensionless equations -- 1.2 Steady states and linear stability -- 1.3 Turn-on transients -- 1.4 Transfer function -- 1.5 Dynamical system -- 1.6 Spontaneous emission -- 1.7 Semiconductor lasers -- 1.8 Exercises and problems -- 2 Three- and four-level lasers -- 2.1 Energy level schemes in lasers -- 2.2 Three-level lasers -- 2.3 Four-level lasers -- 2.4 Exercises and problems -- 3 Phase dynamics -- 3.1 Phase-locking in laser dynamics -- 3.2 Vectorial laser in presence of Faraday driving -- 3.3 Adler's equation -- 3.4 Laser with an injected signal -- 3.5 Counterpropagating waves in ring class A lasers -- 3.6 Coupled lasers -- 3.7 Exercises and problems -- 4 Hopf bifurcation dynamics -- 4.1 Electrical feedback -- 4.2 Ikeda system -- 4.3 From harmonic to pulsating oscillations -- 4.4 Exercises -- Part II Driven laser systems -- 5 Weakly modulated lasers -- 5.1 Driven Adler's equation -- 5.2 Weakly modulated class B lasers -- 5.3 Exercises and problems -- 6 Strongly modulated lasers -- 6.1 Generalized bistability -- 6.2 Map for the strongly modulated laser -- 6.3 Dual tone modulation near period-doubling bifurcation -- 7 Slow passage -- 7.1 Dynamical hysteresis -- 7.2 Slow passage through a bifurcation point -- 7.3 Period-doubling bifurcation -- 7.4 Slowfast dynamics -- 7.5 Exercise -- Part III Particular laser systems -- 8 Laser with a saturable absorber -- 8.1 LSA parameters -- 8.2 LSA basic phenomena -- 8.3 Rate equations -- 8.4 PQS in CO2 lasers -- 8.5 Exercises and problems -- 9 Optically injected semiconductor lasers -- 9.1 Semiconductor lasers -- 9.2 Injection-locking -- 9.3 Adler's equation -- 9.4 Experiments and numerical simulations -- 9.5 Stability of the steady states -- 9.6 Nonlinear studies -- 9.7 A third order Adler's equation -- 9.8 Exercises and problems -- 10 Delayed feedback dynamics -- 10.1 History -- 10.2 Imaging using OFB -- 10.3 Optoelectronic oscillator -- 10.4 Exercises -- 11 Far-infrared lasers -- 11.1 Vibrational bottleneck -- 11.2 Lorenz chaos in the FIR laser -- 11.3 Dual gain line instability -- 11.4 Exercises -- 12 Optical parametric oscillator -- 12.1 Parametric processes -- 12.2 Semiclassical model for the DOPO -- 12.3 Experiments on TROPO-DOPO -- 12.4 TROPO-DOPO and temperature effects -- 12.5 Intracavity singly resonant parametric oscillator -- 12.6 Intracavity SHG -- 12.7 Antiphase dynamics in intracavity SHG -- 12.8 Frequencies -- 12.9 Antiphase dynamics in a fiber laser -- 12.10 Exercises -- References -- Index. | |
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Record in the Search Index
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| contents | Cover -- Half-title -- Title -- Copyright -- Dedication -- Content13; -- Preface -- Abbreviations -- Part I Basic tools -- 1 Rate equations -- 1.1 Dimensionless equations -- 1.2 Steady states and linear stability -- 1.3 Turn-on transients -- 1.4 Transfer function -- 1.5 Dynamical system -- 1.6 Spontaneous emission -- 1.7 Semiconductor lasers -- 1.8 Exercises and problems -- 2 Three- and four-level lasers -- 2.1 Energy level schemes in lasers -- 2.2 Three-level lasers -- 2.3 Four-level lasers -- 2.4 Exercises and problems -- 3 Phase dynamics -- 3.1 Phase-locking in laser dynamics -- 3.2 Vectorial laser in presence of Faraday driving -- 3.3 Adler's equation -- 3.4 Laser with an injected signal -- 3.5 Counterpropagating waves in ring class A lasers -- 3.6 Coupled lasers -- 3.7 Exercises and problems -- 4 Hopf bifurcation dynamics -- 4.1 Electrical feedback -- 4.2 Ikeda system -- 4.3 From harmonic to pulsating oscillations -- 4.4 Exercises -- Part II Driven laser systems -- 5 Weakly modulated lasers -- 5.1 Driven Adler's equation -- 5.2 Weakly modulated class B lasers -- 5.3 Exercises and problems -- 6 Strongly modulated lasers -- 6.1 Generalized bistability -- 6.2 Map for the strongly modulated laser -- 6.3 Dual tone modulation near period-doubling bifurcation -- 7 Slow passage -- 7.1 Dynamical hysteresis -- 7.2 Slow passage through a bifurcation point -- 7.3 Period-doubling bifurcation -- 7.4 Slowfast dynamics -- 7.5 Exercise -- Part III Particular laser systems -- 8 Laser with a saturable absorber -- 8.1 LSA parameters -- 8.2 LSA basic phenomena -- 8.3 Rate equations -- 8.4 PQS in CO2 lasers -- 8.5 Exercises and problems -- 9 Optically injected semiconductor lasers -- 9.1 Semiconductor lasers -- 9.2 Injection-locking -- 9.3 Adler's equation -- 9.4 Experiments and numerical simulations -- 9.5 Stability of the steady states -- 9.6 Nonlinear studies -- 9.7 A third order Adler's equation -- 9.8 Exercises and problems -- 10 Delayed feedback dynamics -- 10.1 History -- 10.2 Imaging using OFB -- 10.3 Optoelectronic oscillator -- 10.4 Exercises -- 11 Far-infrared lasers -- 11.1 Vibrational bottleneck -- 11.2 Lorenz chaos in the FIR laser -- 11.3 Dual gain line instability -- 11.4 Exercises -- 12 Optical parametric oscillator -- 12.1 Parametric processes -- 12.2 Semiclassical model for the DOPO -- 12.3 Experiments on TROPO-DOPO -- 12.4 TROPO-DOPO and temperature effects -- 12.5 Intracavity singly resonant parametric oscillator -- 12.6 Intracavity SHG -- 12.7 Antiphase dynamics in intracavity SHG -- 12.8 Frequencies -- 12.9 Antiphase dynamics in a fiber laser -- 12.10 Exercises -- References -- Index. |
| ctrlnum | (OCoLC)646816203 |
| dewey-full | 621.36/6 |
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| dewey-ones | 621 - Applied physics |
| dewey-raw | 621.36/6 |
| dewey-search | 621.36/6 |
| dewey-sort | 3621.36 16 |
| dewey-tens | 620 - Engineering and allied operations |
| discipline | Elektrotechnik / Elektronik / Nachrichtentechnik |
| format | Electronic eBook |
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| indexdate | 2025-04-11T08:36:48Z |
| institution | BVB |
| isbn | 9780511776205 0511776209 0511773625 9780511773624 |
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| publisher | Cambridge University Press, |
| record_format | marc |
| spelling | Erneux, Thomas. Laser dynamics / Thomas Erneux, Pierre Glorieux. New York : Cambridge University Press, 2010. 1 online resource (xvi, 361 pages) : illustrations text txt rdacontent computer c rdamedia online resource cr rdacarrier Includes bibliographical references and index. "Bridging the gap between laser physics and applied mathematics, this book offers a new perspective on laser dynamics. Combining fresh treatments of classic problems with up-to-date research, asymptotic techniques appropriate for nonlinear dynamical systems are shown to offer a powerful alternative to numerical simulations. The combined analytical and experimental description of dynamical instabilities provides a clear derivation of physical formulae and an evaluation of their significance. Starting with the observation of different time scales of an operating laser, the book develops approximation techniques to systematically explore their effects. Laser dynamical regimes are introduced at different levels of complexity, from standard turn-on experiments to stiff, chaotic, spontaneous or driven pulsations. Particular attention is given to quantitative comparisons between experiments and theory. The book broadens the range of analytical tools available to laser physicists and provides applied mathematicians with problems of practical interest, making it invaluable for graduate students and researchers"--Provided by publisher Cover -- Half-title -- Title -- Copyright -- Dedication -- Content13; -- Preface -- Abbreviations -- Part I Basic tools -- 1 Rate equations -- 1.1 Dimensionless equations -- 1.2 Steady states and linear stability -- 1.3 Turn-on transients -- 1.4 Transfer function -- 1.5 Dynamical system -- 1.6 Spontaneous emission -- 1.7 Semiconductor lasers -- 1.8 Exercises and problems -- 2 Three- and four-level lasers -- 2.1 Energy level schemes in lasers -- 2.2 Three-level lasers -- 2.3 Four-level lasers -- 2.4 Exercises and problems -- 3 Phase dynamics -- 3.1 Phase-locking in laser dynamics -- 3.2 Vectorial laser in presence of Faraday driving -- 3.3 Adler's equation -- 3.4 Laser with an injected signal -- 3.5 Counterpropagating waves in ring class A lasers -- 3.6 Coupled lasers -- 3.7 Exercises and problems -- 4 Hopf bifurcation dynamics -- 4.1 Electrical feedback -- 4.2 Ikeda system -- 4.3 From harmonic to pulsating oscillations -- 4.4 Exercises -- Part II Driven laser systems -- 5 Weakly modulated lasers -- 5.1 Driven Adler's equation -- 5.2 Weakly modulated class B lasers -- 5.3 Exercises and problems -- 6 Strongly modulated lasers -- 6.1 Generalized bistability -- 6.2 Map for the strongly modulated laser -- 6.3 Dual tone modulation near period-doubling bifurcation -- 7 Slow passage -- 7.1 Dynamical hysteresis -- 7.2 Slow passage through a bifurcation point -- 7.3 Period-doubling bifurcation -- 7.4 Slowfast dynamics -- 7.5 Exercise -- Part III Particular laser systems -- 8 Laser with a saturable absorber -- 8.1 LSA parameters -- 8.2 LSA basic phenomena -- 8.3 Rate equations -- 8.4 PQS in CO2 lasers -- 8.5 Exercises and problems -- 9 Optically injected semiconductor lasers -- 9.1 Semiconductor lasers -- 9.2 Injection-locking -- 9.3 Adler's equation -- 9.4 Experiments and numerical simulations -- 9.5 Stability of the steady states -- 9.6 Nonlinear studies -- 9.7 A third order Adler's equation -- 9.8 Exercises and problems -- 10 Delayed feedback dynamics -- 10.1 History -- 10.2 Imaging using OFB -- 10.3 Optoelectronic oscillator -- 10.4 Exercises -- 11 Far-infrared lasers -- 11.1 Vibrational bottleneck -- 11.2 Lorenz chaos in the FIR laser -- 11.3 Dual gain line instability -- 11.4 Exercises -- 12 Optical parametric oscillator -- 12.1 Parametric processes -- 12.2 Semiclassical model for the DOPO -- 12.3 Experiments on TROPO-DOPO -- 12.4 TROPO-DOPO and temperature effects -- 12.5 Intracavity singly resonant parametric oscillator -- 12.6 Intracavity SHG -- 12.7 Antiphase dynamics in intracavity SHG -- 12.8 Frequencies -- 12.9 Antiphase dynamics in a fiber laser -- 12.10 Exercises -- References -- Index. Print version record. Lasers Mathematical models. Dynamics. http://id.loc.gov/authorities/subjects/sh85040316 Lasers Modèles mathématiques. Dynamique. TECHNOLOGY & ENGINEERING Lasers & Photonics. bisacsh Dynamics fast Lasers Mathematical models fast Electronic books. Glorieux, Pierre. has work: Laser dynamics (Text) https://id.oclc.org/worldcat/entity/E39PCY7rTC6t9CXbbj7jJp4vMd https://id.oclc.org/worldcat/ontology/hasWork Print version: Erneux, Thomas. Laser dynamics. New York : Cambridge University Press, 2010 9780521830409 (DLC) 2009047384 (OCoLC)428024446 |
| spellingShingle | Erneux, Thomas Laser dynamics / Cover -- Half-title -- Title -- Copyright -- Dedication -- Content13; -- Preface -- Abbreviations -- Part I Basic tools -- 1 Rate equations -- 1.1 Dimensionless equations -- 1.2 Steady states and linear stability -- 1.3 Turn-on transients -- 1.4 Transfer function -- 1.5 Dynamical system -- 1.6 Spontaneous emission -- 1.7 Semiconductor lasers -- 1.8 Exercises and problems -- 2 Three- and four-level lasers -- 2.1 Energy level schemes in lasers -- 2.2 Three-level lasers -- 2.3 Four-level lasers -- 2.4 Exercises and problems -- 3 Phase dynamics -- 3.1 Phase-locking in laser dynamics -- 3.2 Vectorial laser in presence of Faraday driving -- 3.3 Adler's equation -- 3.4 Laser with an injected signal -- 3.5 Counterpropagating waves in ring class A lasers -- 3.6 Coupled lasers -- 3.7 Exercises and problems -- 4 Hopf bifurcation dynamics -- 4.1 Electrical feedback -- 4.2 Ikeda system -- 4.3 From harmonic to pulsating oscillations -- 4.4 Exercises -- Part II Driven laser systems -- 5 Weakly modulated lasers -- 5.1 Driven Adler's equation -- 5.2 Weakly modulated class B lasers -- 5.3 Exercises and problems -- 6 Strongly modulated lasers -- 6.1 Generalized bistability -- 6.2 Map for the strongly modulated laser -- 6.3 Dual tone modulation near period-doubling bifurcation -- 7 Slow passage -- 7.1 Dynamical hysteresis -- 7.2 Slow passage through a bifurcation point -- 7.3 Period-doubling bifurcation -- 7.4 Slowfast dynamics -- 7.5 Exercise -- Part III Particular laser systems -- 8 Laser with a saturable absorber -- 8.1 LSA parameters -- 8.2 LSA basic phenomena -- 8.3 Rate equations -- 8.4 PQS in CO2 lasers -- 8.5 Exercises and problems -- 9 Optically injected semiconductor lasers -- 9.1 Semiconductor lasers -- 9.2 Injection-locking -- 9.3 Adler's equation -- 9.4 Experiments and numerical simulations -- 9.5 Stability of the steady states -- 9.6 Nonlinear studies -- 9.7 A third order Adler's equation -- 9.8 Exercises and problems -- 10 Delayed feedback dynamics -- 10.1 History -- 10.2 Imaging using OFB -- 10.3 Optoelectronic oscillator -- 10.4 Exercises -- 11 Far-infrared lasers -- 11.1 Vibrational bottleneck -- 11.2 Lorenz chaos in the FIR laser -- 11.3 Dual gain line instability -- 11.4 Exercises -- 12 Optical parametric oscillator -- 12.1 Parametric processes -- 12.2 Semiclassical model for the DOPO -- 12.3 Experiments on TROPO-DOPO -- 12.4 TROPO-DOPO and temperature effects -- 12.5 Intracavity singly resonant parametric oscillator -- 12.6 Intracavity SHG -- 12.7 Antiphase dynamics in intracavity SHG -- 12.8 Frequencies -- 12.9 Antiphase dynamics in a fiber laser -- 12.10 Exercises -- References -- Index. Lasers Mathematical models. Dynamics. http://id.loc.gov/authorities/subjects/sh85040316 Lasers Modèles mathématiques. Dynamique. TECHNOLOGY & ENGINEERING Lasers & Photonics. bisacsh Dynamics fast Lasers Mathematical models fast |
| subject_GND | http://id.loc.gov/authorities/subjects/sh85040316 |
| title | Laser dynamics / |
| title_auth | Laser dynamics / |
| title_exact_search | Laser dynamics / |
| title_full | Laser dynamics / Thomas Erneux, Pierre Glorieux. |
| title_fullStr | Laser dynamics / Thomas Erneux, Pierre Glorieux. |
| title_full_unstemmed | Laser dynamics / Thomas Erneux, Pierre Glorieux. |
| title_short | Laser dynamics / |
| title_sort | laser dynamics |
| topic | Lasers Mathematical models. Dynamics. http://id.loc.gov/authorities/subjects/sh85040316 Lasers Modèles mathématiques. Dynamique. TECHNOLOGY & ENGINEERING Lasers & Photonics. bisacsh Dynamics fast Lasers Mathematical models fast |
| topic_facet | Lasers Mathematical models. Dynamics. Lasers Modèles mathématiques. Dynamique. TECHNOLOGY & ENGINEERING Lasers & Photonics. Dynamics Lasers Mathematical models Electronic books. |
| work_keys_str_mv | AT erneuxthomas laserdynamics AT glorieuxpierre laserdynamics |