Инд. авторы:	Kharenko D.S., Fedoruk M.P., Babin S.A., Podivilov E.V., Shtyrina O.V., Yarutkina I.A.
Заглавие:	Highly chirped dissipative solitons as a one-parameter family of stable solutions of the cubic-quintic Ginzburg-Landau equation
Библ. ссылка:	Kharenko D.S., Fedoruk M.P., Babin S.A., Podivilov E.V., Shtyrina O.V., Yarutkina I.A. Highly chirped dissipative solitons as a one-parameter family of stable solutions of the cubic-quintic Ginzburg-Landau equation // Journal of the Optical Society of America B: Optical Physics. - 2011. - Vol.28. - Iss. 10. - P.2314-2319. - ISSN 0740-3224. - EISSN 1520-8540.
Внешние системы:	DOI: 10.1364/JOSAB.28.002314; РИНЦ: 18008134; SCOPUS: 2-s2.0-80053528073; WoS: 000296045400002;
Реферат:	eng: In this paper, the stability of the analytical solutions of the cubic-quintic Ginzburg-Landau equation (CQGLE) in the high-chirp approximation has been studied numerically. The existence domain for the stable solution in the CQGLE parameter set has been found. A temporal and spectral shape of the stable solution as dependent of the cavity parameters has been analyzed. Direct comparison of the spectra with numerical calculations has been performed, demonstrating 10(-2)-10(-4) accuracy of the analytical solution for chirp parameter f > 10. The stable solutions represent the dissipative soliton family with only one composite parameter. Inside this family, the pulse shape in the time domain evolves from the conventional soliton shape, sech(-2), to a rectangular one in the opposite limit with a parabolic shape as an intermediate one. The obtained theoretical results make it possible to classify experimentally observed highly chirped pulses and to optimize experimental schemes with an all-normal-dispersion cavity. (C) 2011 Optical Society of America
Издано:	2011
Физ. характеристика:	с.2314-2319