1995
DOI: 10.1103/physrevlett.75.73
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Energy Localization in Nonlinear Fiber Arrays: Collapse-Effect Compressor

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Cited by 169 publications
(118 citation statements)
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“…In 2D lattices, the broad beams are often susceptible to collapse instability, as their width gradually decreases due to self-focusing when the input power slightly exceeds the threshold for the soliton formation [14]. We find that for reduced-symmetry states, the collapse is arrested when the beam becomes confined to a single lattice site in the y direction, effectively reducing the dimensionality to a quasi-1D system where collapse does not occur, similar to pulse dynamics in fiber arrays [22]. The process of localization of the optical beam with increasing of the laser power is summarized in Fig.…”
mentioning
confidence: 79%
“…In 2D lattices, the broad beams are often susceptible to collapse instability, as their width gradually decreases due to self-focusing when the input power slightly exceeds the threshold for the soliton formation [14]. We find that for reduced-symmetry states, the collapse is arrested when the beam becomes confined to a single lattice site in the y direction, effectively reducing the dimensionality to a quasi-1D system where collapse does not occur, similar to pulse dynamics in fiber arrays [22]. The process of localization of the optical beam with increasing of the laser power is summarized in Fig.…”
mentioning
confidence: 79%
“…Eq. (9) was established by using the inverse scattering method [53], and has many interesting rich mathematical properties and physical applications including dynamics of an harmonic lattice [54], self-trapping on a dimer [4], and pulse dynamics in nonlinear optics [55]. The authors [56][57][58][59] successfully studied Eq.…”
Section: The Discrete Nonlinear Schrödinger Equationmentioning
confidence: 99%
“…The concept of surface solitons has been recently extended to cover spatiotemporal surface solitons [35,36] described by the continuous-discrete nonlinear equations similar to those investigated earlier for cubic [37][38][39][40] and quadratic [41] nonlinear optical media, but with the properties strongly affected by the presence of the surface in the form of the lattice truncation.…”
Section: Introductionmentioning
confidence: 99%