Angular momenta, helicity, and other properties of dielectric-fiber and metallic-wire modes
M. F. Picardi, K. Y. Bliokh, F. J. Rodr\'iguez-Fortu\~no, F., Alpeggiani, and F. Nori

TL;DR
This paper provides the first comprehensive analytical and numerical analysis of spin and orbital angular momenta, helicity, and related properties of guided modes in dielectric and metallic nanowire waveguides, revealing fundamental quantization and phase relations.
Contribution
It introduces accurate calculations of angular momenta and helicity for cylindrical waveguide modes, uncovering fundamental quantization and phase effects in nonparaxial guided light.
Findings
Quantization of the canonical total angular momentum in nonparaxial modes
Noninteger values of spin and orbital angular momenta due to geometric phases
Spin angular momentum in metallic wires linked to surface plasmon-polariton trajectories
Abstract
Spin and orbital angular momenta (AM) of light are well studied for free-space electromagnetic fields, even nonparaxial. One of the important applications of these concepts is the information transfer using AM modes, often via optical fibers and other guiding systems. However, the self-consistent description of the spin and orbital AM of light in optical media (including dispersive and metallic cases) was provided only recently [K.Y. Bliokh et al., Phys. Rev. Lett. 119, 073901 (2017)]. Here we present the first accurate calculations, both analytical and numerical, of the spin and orbital AM, as well as the helicity and other properties, for the full-vector eigenmodes of cylindrical dielectric and metallic (nanowire) waveguides. We find remarkable fundamental relations, such as the quantization of the canonical total AM of cylindrical guided modes in the general nonparaxial case. This…
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