Results 151 to 160 of about 7,012 (198)
Dynamical analysis of lump, breather, M-shaped and other wave profiles propagating in a nonlinear PDE describing the nonlinear low-pass electrical transmission lines. [PDF]
Sci RepBaber MZ, Shafee A, Ceesay B, Ahmed N.
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Analytical evaluations using neural network-based method for wave solutions of combined Kairat-II-X differential equation in fluid mechanics. [PDF]
Sci RepZhou P +8 more
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Some of the next articles are maybe not open access.
Properties of soliton-soliton collisions
Physical Review A, 1992The amplitude dependence of the phase shift originating in an overtaking soliton-soliton collision is investigated for solitons that can be described with a Korteweg--de Vries equation and a nonlinear Schr\"odinger equation. The size dependence of the interaction regime is also amplitude dependent. Laboratory and numerical experiments are compared with
, Aossey +6 more
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Optics News, 1984
The soliton laser1 is a novel mode-locked device employing a length of single mode fiber in its feedback loop. Its pulse width can be made to have any desired value, down to a small fraction of a picosecond, through choice of the fiber’s length. Operation is based on the ability of single mode fibers, in the region (λ> 1.3 µm) of negative group ...
L F, Mollenauer, R H, Stolen
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The soliton laser1 is a novel mode-locked device employing a length of single mode fiber in its feedback loop. Its pulse width can be made to have any desired value, down to a small fraction of a picosecond, through choice of the fiber’s length. Operation is based on the ability of single mode fibers, in the region (λ> 1.3 µm) of negative group ...
L F, Mollenauer, R H, Stolen
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Envelope Solitons versus Solitons
Physica Scripta, 2002A theory involving a correspondence between envelope solitonlike solutions of the generalized nonlinear Schrödinger equation (GNLSE) and solitonlike solutions of the generalized Korteweg–de Vries equation (GKVdE) is developed within the context of the Madelung's fluid description (fluid counterpart description of the GNLSE). This correspondence, which,
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Optics Letters, 2023
Recently, the concept of skin effect has gained considerable attention in the context of non-Hermitian photonics. The experimental realization of Hatano–Nelson systems in optical coupled cavities has provided the opportunity to consider the effect of optical nonlinearity.
I. Komis, Z. H. Musslimani, K. G. Makris
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Recently, the concept of skin effect has gained considerable attention in the context of non-Hermitian photonics. The experimental realization of Hatano–Nelson systems in optical coupled cavities has provided the opportunity to consider the effect of optical nonlinearity.
I. Komis, Z. H. Musslimani, K. G. Makris
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Polarization scattering by soliton–soliton collisions
Optics Letters, 1995We have discovered experimentally that soliton-soliton collisions in wavelength division multiplexing significantly alter the polarization states of the colliding solitons. Analysis shows that the change in polarization is according to the cross product of the Stokes vectors of the colliding solitons.
L F, Mollenauer +2 more
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Perturbations of Optical Solitons and Quasi-Solitons
Journal of Electromagnetic Waves and Applications, 2000Summary: The multiple-scale perturbation method is developed in a new way to study the propagation of pulses through an optical fiber described by a perturbed nonlinear Schrödinger equation. We show that, by introducing a new proper definition of the phase of the soliton, one can obtain the corrections to the pulse where the usual soliton perturbation ...
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Physical Review E, 2011
A method for adiabatic control of envelope solitons in the driven nonlinear Schrödinger equation is developed. The approach is based on the autoresonant effect, when the soliton is captured ("phase locked") by a two-phase resonant driving with slowly varying frequencies.
S V, Batalov, A G, Shagalov
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A method for adiabatic control of envelope solitons in the driven nonlinear Schrödinger equation is developed. The approach is based on the autoresonant effect, when the soliton is captured ("phase locked") by a two-phase resonant driving with slowly varying frequencies.
S V, Batalov, A G, Shagalov
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