Polarization singularity anisotropy: determining monstardom
arXiv:0810.2002 · doi:10.1364/OL.33.002572
Abstract
C points, that is isolated points of circular polarization in transverse fields of varying polarization, are classified morphologically into three distinct types, known as lemons, stars and monstars. These morphologies are interpreted here according to two natural parameters associated with the singularity, namely the anisotropy of the C point, and the polarization azimuth on the anisotropy axis. In addition to providing insight into singularity morphology, this observation applies to the densities of the various morphologies in isotropic random polarization speckle fields.
3 pages, 2 figures, Optics Letters style
Cited by in corpus (15)
- Generation of isolated asymmetric umbilics in light's polarization
- Fermionic out-of-plane structure of polarization singularities
- L lines, C points and Chern numbers: understanding band structure topology using polarization fields
- Remarkable optics of short-pitch deformed helix ferroelectric liquid crystals: symmetries, exceptional points and polarization-resolved angular patterns
- Emergent order in rheoscopic swirls
- Optical Singularity Dynamics and Spin-Orbit Interaction due to a Normal-Incident Optical Beam Reflected at a Plane Dielectric Interface
- Stochastic geometry and topology of non-Gaussian fields
- Generic Optical Singularities in Brewster-reflected Post-paraxial Beam-fields
- Spatial bunching of same-charge polarization singularities in two-dimensional random vector waves
- Generic Optical Singularities and Beam-field Phenomena due to General Paraxial Beam Reflection at a Plane Dielectric Interface
- Topologically driven Rabi-oscillating interference dislocation
- Extrema statistics in the dynamics of a non-Gaussian random field
- Emergent scar lines in chaotic advection of passive directors
- Umbilical points of a non-Gaussian random field
- Geometrical detection of weak non-Gaussianity upon coarse-graining