|
This article is cited in 6 scientific papers (total in 6 papers)
Nonlinear optical phenomena
Consistent dynamics of the components of an elliptically polarised wave with zero mean amplitudes in a nonlinear isotropic gyrotropic medium in the adiabatic approximation
V. A. Makarovab, V. M. Petnikovaab, K. V. Rudenkoab, V. V. Shuvalovab a International Laser Center of Moscow State University
b M. V. Lomonosov Moscow State University, Faculty of Physics
Abstract:
The adiabatic approximation is used to obtain an analytical solution to a nonintegrable problem of propagation of a plane elliptically polarised light wave with zero mean amplitudes of orthogonal circularly polarised field components through an isotropic gyrotropic medium with local and nonlocal components of Kerr nonlinearity and second-order group velocity dispersion. We describe the aperiodic evolution of bound (attributable to the medium nonlinearity) paired states, which are responsible for the propagation of two orthogonal polarisation components – cnoidal waves with significantly different periods.
Keywords:
cubic nonlinearity, spatial and frequency dispersion, linear and nonlinear gyrotropy, nonlinear Schrödinger equation, elliptical polarisation, adiabatic approximation, bound states, aperiodic dynamics.
Received: 29.05.2014 Revised: 12.07.2014
Citation:
V. A. Makarov, V. M. Petnikova, K. V. Rudenko, V. V. Shuvalov, “Consistent dynamics of the components of an elliptically polarised wave with zero mean amplitudes in a nonlinear isotropic gyrotropic medium in the adiabatic approximation”, Kvantovaya Elektronika, 45:1 (2015), 35–40 [Quantum Electron., 45:1 (2015), 35–40]
Linking options:
https://www.mathnet.ru/eng/qe16098 https://www.mathnet.ru/eng/qe/v45/i1/p35
|
|