In this paper, exact analytical Helmholtz bright and dark soliton solutions for a Kerr nonlinearity are presented. Numerical simulations verify that these solutions are both robust and act as attractors in nonlinear beam dynamics. Results dealing with the coherent interaction of Helmholtz bright solitons are also presented, for the first time. These considerations extend previous (paraxial) studies that are only valid for vanishingly small interaction angles
Spatial solitons are self-localizing optical beams that can evolve with a stationary intensity profi...
We investigate nonlinear propagation in the presence of the optical Kerr effect by relying on a rigo...
We present an analysis and simulation of the non-paraxial nonlinear Schroedinger equation. Exact gen...
In this paper, exact analytical Helmholtz bright and dark soliton solutions for a Kerr nonlinearity ...
Exact analytical soliton solutions of the nonlinear Helmholtz equation are reported. A lucid general...
We show that the nonlinear equation that describes nonparaxial Kerr propagation, together with the a...
A nonlinear Helmholtz equation is proposed for modelling scalar optical beams in uniform planar wave...
cD te ob on n nd ic on 0, dex distributions, if it is considered in a reference frame ro velocity sc...
cD te ob on n nd ic on 0, dex distributions, if it is considered in a reference frame ro velocity sc...
The interaction of self-localized waves with an abrupt interface is a problem of fundamental importa...
A nonlinear Helmholtz equation for optical materials with regimes of power-law type of nonlinearity ...
We report, to the best of our knowledge, the first exact analytical bistable dark spatial solitons o...
We present, to the best of our knowledge, the first exact dark spatial solitons of a nonlinear Helmh...
The refraction of dark solitons at a planar boundary separating two defocusing Kerr media is simulat...
Angular configurations play a fundamental role in essentially all nonlinear photonic architectures: ...
Spatial solitons are self-localizing optical beams that can evolve with a stationary intensity profi...
We investigate nonlinear propagation in the presence of the optical Kerr effect by relying on a rigo...
We present an analysis and simulation of the non-paraxial nonlinear Schroedinger equation. Exact gen...
In this paper, exact analytical Helmholtz bright and dark soliton solutions for a Kerr nonlinearity ...
Exact analytical soliton solutions of the nonlinear Helmholtz equation are reported. A lucid general...
We show that the nonlinear equation that describes nonparaxial Kerr propagation, together with the a...
A nonlinear Helmholtz equation is proposed for modelling scalar optical beams in uniform planar wave...
cD te ob on n nd ic on 0, dex distributions, if it is considered in a reference frame ro velocity sc...
cD te ob on n nd ic on 0, dex distributions, if it is considered in a reference frame ro velocity sc...
The interaction of self-localized waves with an abrupt interface is a problem of fundamental importa...
A nonlinear Helmholtz equation for optical materials with regimes of power-law type of nonlinearity ...
We report, to the best of our knowledge, the first exact analytical bistable dark spatial solitons o...
We present, to the best of our knowledge, the first exact dark spatial solitons of a nonlinear Helmh...
The refraction of dark solitons at a planar boundary separating two defocusing Kerr media is simulat...
Angular configurations play a fundamental role in essentially all nonlinear photonic architectures: ...
Spatial solitons are self-localizing optical beams that can evolve with a stationary intensity profi...
We investigate nonlinear propagation in the presence of the optical Kerr effect by relying on a rigo...
We present an analysis and simulation of the non-paraxial nonlinear Schroedinger equation. Exact gen...