We study the nonparaxial propagation of Bessel-Gauss beams of any order. Closed-form expressions of all corrections to be added to the solution that is pertinent to the corresponding paraxial problem are found. Such corrections are expressed in terms of two families of polynomials, defined through recurrence rules, that encompass the Laguerre-Gauss polynomials for the particular case of a fundamental Gaussian beam. Numerical examples are shown. (C) 2001 Optical Society of America
A new superposition scheme for representing flattened Gaussian (FG) beams is proposed. Such a repres...
We introduce a new family of nonseparable, pulselike and beamlike solutions of the wave equation in ...
The free-propagation features of light beams whose transverse electric field lines are logarithmic s...
We study the nonparaxial propagation of Bessel-Gauss beams of any order. Closed-form expressions of ...
The nonparaxial corrections for Bessel–Gauss beams were derived recently using two different approac...
We present a study of radially and azimuthally polarized Bessel-Gauss (BG) beams in both the paraxia...
Propagation of Bessel and Bessel-Gaussian beams through an unapertured or apertured misaligned parax...
We show that the elegant Laguerre-Gauss light beams of high radial order n are asymptotically equal ...
We study the propagation of generalized Bessel-Gauss beams through ABCD optical systems, starting fr...
A class of nonparaxial accelerating optical waves is introduced. These are beams with a Bessel-like ...
We introduce a new class of nonparaxial optical beams with a Bessel-like profile that are capable to...
We report on a new class of exact solutions of the scalar Helmholtz equation obtained by carefully e...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
In this paper we describe a superposition model for Bessel-Gauss beams, in which higher orders are i...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
A new superposition scheme for representing flattened Gaussian (FG) beams is proposed. Such a repres...
We introduce a new family of nonseparable, pulselike and beamlike solutions of the wave equation in ...
The free-propagation features of light beams whose transverse electric field lines are logarithmic s...
We study the nonparaxial propagation of Bessel-Gauss beams of any order. Closed-form expressions of ...
The nonparaxial corrections for Bessel–Gauss beams were derived recently using two different approac...
We present a study of radially and azimuthally polarized Bessel-Gauss (BG) beams in both the paraxia...
Propagation of Bessel and Bessel-Gaussian beams through an unapertured or apertured misaligned parax...
We show that the elegant Laguerre-Gauss light beams of high radial order n are asymptotically equal ...
We study the propagation of generalized Bessel-Gauss beams through ABCD optical systems, starting fr...
A class of nonparaxial accelerating optical waves is introduced. These are beams with a Bessel-like ...
We introduce a new class of nonparaxial optical beams with a Bessel-like profile that are capable to...
We report on a new class of exact solutions of the scalar Helmholtz equation obtained by carefully e...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
In this paper we describe a superposition model for Bessel-Gauss beams, in which higher orders are i...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
A new superposition scheme for representing flattened Gaussian (FG) beams is proposed. Such a repres...
We introduce a new family of nonseparable, pulselike and beamlike solutions of the wave equation in ...
The free-propagation features of light beams whose transverse electric field lines are logarithmic s...