Results 171 to 180 of about 33,425 (210)
On the exploration of periodic wave soliton solutions to the nonlinear integrable Akbota equation by using a generalized extended analytical method. [PDF]
Iqbal M +7 more
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Analytical solutions and chaotic insights into the Hirota-Maccari system. [PDF]
Usman T, Ullah MS.
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Periodic structures of solitons and shock wave solutions in the fractional nonlinear Shynaray-IIA equation via a generalized analytical method. [PDF]
Iqbal M +7 more
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Optical soliton solutions, dynamical and sensitivity analysis for fractional perturbed Gerdjikov-Ivanov equation. [PDF]
Shakeel M, Alshammari FS, Ahmadzai HG.
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Dynamics of kink solitons under additive white noise in the power-law nonlinear Schrödinger equation. [PDF]
Alsatami KA.
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Physical Review A, 1994
It is found that dissipative types of stable soliton structures can exist in nonlinear optical media with broadband gain and group-velocity dispersion (GVD). These structures resemble ionization or combustion waves and are essentially self-accelerating pulses with a stationary-envelope form and a permanently shifting wave spectrum.
, Vanin +5 more
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It is found that dissipative types of stable soliton structures can exist in nonlinear optical media with broadband gain and group-velocity dispersion (GVD). These structures resemble ionization or combustion waves and are essentially self-accelerating pulses with a stationary-envelope form and a permanently shifting wave spectrum.
, Vanin +5 more
openaire +2 more sources
Physical Review Letters, 1991
We have experimentally demonstrated the squeezing of optical solitons, resulting in a detected photocurrent noise power (32\ifmmode\pm\else\textpm\fi{}3)% (1.7 dB) below the shot-noise limit over a broadband of frequencies. The squeezing is accomplished using the Kerr nonlinearity of a polarization-preserving single-mode optical fiber at liquid ...
, Rosenbluh, , Shelby
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We have experimentally demonstrated the squeezing of optical solitons, resulting in a detected photocurrent noise power (32\ifmmode\pm\else\textpm\fi{}3)% (1.7 dB) below the shot-noise limit over a broadband of frequencies. The squeezing is accomplished using the Kerr nonlinearity of a polarization-preserving single-mode optical fiber at liquid ...
, Rosenbluh, , Shelby
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Optics Letters, 2020
We introduce a new, to the best of our knowledge, type of band-limited optical pulse—soliton-sinc tailored to the nonlinear Schrödinger (NLS) equation. The idea behind the soliton-sinc pulse is to combine, even if approximately, a property of a fundamental soliton to propagate without distortions in nonlinear systems governed by the NLS equation with a
Sergei K. Turitsyn +2 more
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We introduce a new, to the best of our knowledge, type of band-limited optical pulse—soliton-sinc tailored to the nonlinear Schrödinger (NLS) equation. The idea behind the soliton-sinc pulse is to combine, even if approximately, a property of a fundamental soliton to propagate without distortions in nonlinear systems governed by the NLS equation with a
Sergei K. Turitsyn +2 more
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Physics Reports, 2008
Abstract We provide an overview of recent experimental and theoretical developments in the area of optical discrete solitons. By nature, discrete solitons represent self-trapped wavepackets in nonlinear periodic structures and result from the interplay between lattice diffraction (or dispersion) and material nonlinearity.
F. LEDERER +5 more
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Abstract We provide an overview of recent experimental and theoretical developments in the area of optical discrete solitons. By nature, discrete solitons represent self-trapped wavepackets in nonlinear periodic structures and result from the interplay between lattice diffraction (or dispersion) and material nonlinearity.
F. LEDERER +5 more
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Optical solitons and quantum solitons
Journal of Optics B: Quantum and Semiclassical Optics, 2004We return to the notion of optical solitons as these were first introduced—namely as exact soliton and multi-soliton solutions of the semi-classical self-induced transparency (SIT) equations. The SIT equations, even in their most general inhomogeneously broadened forms, are infinite dimensional, completely integrable Hamiltonian systems, and thus ...
R K Bullough, Miki Wadati
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