View source for Chaos in lasers

== References ==
The references  of INOA group are listed as  [A.# ] where the number # refers to the List of publications  in the homepage: [http://www.inoa.it/home/arecchi/Papers.php]

*S. Bielawski, D.  Derozier and , P. Glorieux, Controlling unstable periodic orbits by a delayed continuous feedback,  Phys. Rev. E 49, R971 (1994)
* T. W. Carr and I. B. Schwartz, Controlling high-dimensional unstable steady states using delay, duration and feedback, Physica D 96, 17 (1996).
* C. V. Chizhevsky, R. Corbalan and A. N. Pisarchik, Attractor splitting induced by resonant perturbations, Phys. Rev.E 56 1580 (1997)
* Z. Gills, C. Iwata, R. Roy, I. B. Schwartz and I. Triandaf,  Tracking Ustable Steady States: Extending  the Stability  Range of a Multimode  Laser System , Phys. Rev. Lett. 69, 3169 (1992)
* A. Z. Grasyuk and A. N. Oraevsky , Vol. Varenna 1963 Radio Eng. & Electron. Phys. 9, 424 (1963)
* H. Haken, Analogy between Higher Instabilities in Fluids and Lasers, Phys. Lett. A 53, 77 (1975)
* E. R. Hunt, Stabilizing high-period orbits in a chaotic system: The diode resonator,   Phys. Rev. Lett. 67, 1953 (1991)
* Y. A. Kuznetsov, Elements of Applied Bifurcation Theory, Springer, (1998)
* R. Lima and M. Pettini, Suppression of chaos by resonant parametric perturbations,  Phys. Rev. A 41, 726 (1990)
* Y. Liu and J. Ohtsubo, Experimental control of chaos in a laser-diode interferometer with delayed feedback, Opt. Lett. 19, 448(1994)
* R. Meucci, M. Ciofini and R. Abbate , Suppressing  chaos in lasers by negative feedback,  Phys. Rev. E 53, R2528 (1996)
* E. Ott , C. Grebogi, and  J.A. Yorke, Controlling Chaos, Phys. Rev. Lett. 64, 1196 (1990)
* K. Pyragas, Continuous control of chaos by self-controlling feedback, Phys. Lett. A 170, 421 (1992)
* R. Roy, T. W. Murphy, T. D. Maier, Z. Gills and E. R. Hunt, Dynamical  control  of a chaotic laser: experimental stabilization  of a globally  coupled system, Phys, Rev. Lett. 68, 1259 (1992)
* E. Scholl and H. G. Schuster (Eds.), Handbook of Chaos  Control, Wiley-VCH, (2007) 
* I. B. Schwartz,  Sequential Horseshoe Formation in the Birth and Death of Chaotic Attractors, Phys. Rev. Lett. 60, 1359 (1988).
* I. B. Schwartz, T. W. Carr and I. Triandaf, Tracking controlled chaos: Theoretical foundations and applications, CHAOS 7,664 (1997)
* L. P. Shilnikov and A. Shilnikov, Shilnikov bifurcation, Scholarpedia, 2(8),1891 (2007)
* T.Shinbrot, E. Ott, C. Grebogi and J. A. Yorke, Using chaos to direct trajectories to targets, Phys. Rev. Lett. 65, 3215 (1990)
* C. O. Weiss, N. B. Abraham  and  U. Hubner, Homoclinic and Heteroclinic  Chaos in a Single-Mode Laser, Phys. Rev. Lett. 61, 1578 (1988)

<!-- Authors, please check this list and remove any references that are irrelevant. This list is generated automatically to reflect the links from your article to other accepted articles in Scholarpedia. -->
<b>Internal references</b>

* John W. Milnor (2006) [[Attractor]]. Scholarpedia, 1(11):1815.

* Edward Ott (2008) [[Attractor dimensions]]. Scholarpedia, 3(3):2110.

* John Guckenheimer (2007) [[Bifurcation]]. Scholarpedia, 2(6):1517.

* Edward Ott (2006) [[Controlling chaos]]. Scholarpedia, 1(8):1699.

* James Meiss (2007) [[Dynamical systems]]. Scholarpedia, 2(2):1629.

* Eugene M. Izhikevich (2007) [[Equilibrium]]. Scholarpedia, 2(10):2014.

* Giovanni Gallavotti (2008) [[Fluctuations]]. Scholarpedia, 3(6):5893.

* Rodolfo Llinas (2008) [[Neuron]]. Scholarpedia, 3(8):1490.

* Jeff Moehlis, Kresimir Josic, Eric T. Shea-Brown (2006) [[Periodic orbit]]. Scholarpedia, 1(7):1358.

* Anatoly M. Samoilenko (2007) [[Quasiperiodic oscillations]]. Scholarpedia, 2(5):1783.

* Leonid Pavlovich Shilnikov and Andrey Shilnikov (2007) [[Shilnikov bifurcation]]. Scholarpedia, 2(8):1891.

* Philip Holmes and Eric T. Shea-Brown (2006) [[Stability]]. Scholarpedia, 1(10):1838.

* David H. Terman and Eugene M. Izhikevich (2008) [[State space]]. Scholarpedia, 3(3):1924.

* Arkady Pikovsky and Michael Rosenblum (2007) [[Synchronization]]. Scholarpedia, 2(12):1459.

* Paul So (2007) [[Unstable periodic orbits]]. Scholarpedia, 2(2):1353.