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VOLUME 67 (1998) | ISSUE 9 | PAGE 616
Dynamics of self-similar dispersion-managed soliton presented in the basis of chirped Gauss - Hermite functions
PACS: 42.65.-k
Applying chirped Gauss Hermite orthogonal functions we present an analytical description of the breathing dynamics of the chirped dispersion-managed soliton. Theory describes both self-similar evolution of the central, energy-containing core and accompanying nonstationary oscillations of the far-field tails of an optical pulse propagating in a fiber line with arbitrary dispersion map.