Abstract
We continue the investigation of the bifurcation diagram of a laser with saturable absorber in the low and medium intensity regimes. Using a two-parameter perturbation expansion and a two-time analysis, we are able to discuss the stability of all stationary solutions in these regimes. This leads us to prove that up to three critical points exist where stable monomode self-pulsing, i.e. passiveQ-switching, may arise spontaneously.
Similar content being viewed by others
References
Erneux, T., Mandel, P.: Z. Phys. B-Condensed Matter 44, 353 (1981)
Lugiato, L.A., Mandel, P., Dembinski, S.T., Kossakowski, A.: Phys. Rev. A18, 238 (1978)
Coddington, E.A., Levinson, N.: Theory of ordinary differential equations. Int. Series in Pure and Applied Mathematics McGraw-Hill 1955
Langford, W.F.: SIAM J. Appl. Math.37, 350 (1979)
Tomita, K., Todani, T., Kidachi, H.: Physica84, 350 (1976)
Mandel, P.: Phys. Lett.83 A, 207 (1981)
Mandel, P., Fang, Fu-Kang: Phys. Lett.83 A, 59 (1981)
Degiorgio, V., Lugiato, L.A.: Phys. Lett80A, 220 (1980)
Risken, H., Nummedal, K.: J. Appl. Phys.39, 4662 (1968)
Graham, R., Haken, H.: Z. Phys.213, 420 (1968)
Haken, H., Ohno, H.: Opt. Comm.16, 205 (1976)
Ruschin, S., Bauer, S.H.: Appl. Phys.24, 45 (1981)
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
Erneux, T., Mandel, P. Bifurcation phenomena in a laser with saturable absorber. II. Z. Physik B - Condensed Matter 44, 365–374 (1981). https://doi.org/10.1007/BF01294175
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF01294175