Laguerre-Gaussian beams with complex and real arguments in a uniaxial crystal
- Cite this article as:
- Volyar, A.V. & Fadeeva, T.A. Opt. Spectrosc. (2006) 101: 450. doi:10.1134/S0030400X06090190
- 107 Downloads
A solution to the paraxial wave equation for Laguerre-Gaussian beams with complex and real arguments in a uniaxial crystal is found and analyzed. It is shown that the beams with a complex argument form a complete group of the solution, while the beams with a real argument satisfy the equation only for an arbitrary radial index, with the azimuthal index being fixed and equal to l = 1. The evolution of phase singularities is considered by the example of transformation of the structure of topological multipoles and generation of optical vortices.