Optical momentum and angular momentum in complex media: From the Abraham-Minkowski debate to unusual properties of surface plasmon-polaritons
Konstantin Y. Bliokh, Aleksandr Y. Bekshaev, and Franco Nori

TL;DR
This paper investigates the momentum and angular momentum of monochromatic optical fields in complex media, clarifying Abraham and Minkowski approaches, and applies the theory to surface plasmon-polaritons, revealing their unique properties.
Contribution
It develops a comprehensive theory of optical momentum and angular momentum in dispersive inhomogeneous media, including surface plasmon-polaritons, with both phenomenological and microscopic validation.
Findings
Minkowski-type momentum describes the actual wave momentum with dispersion corrections.
Surface plasmon-polaritons have a wave vector exceeding that of photons in vacuum.
Transverse spin of SPP can change sign depending on frequency.
Abstract
We examine the momentum and angular-momentum (AM) properties of monochromatic optical fields in dispersive and inhomogeneous isotropic media, using the Abraham- and Minkowski-type approaches, as well as the kinetic (Poynting-like) and canonical (with separate spin and orbital degrees of freedom) pictures. While the kinetic Abraham-Poynting momentum describes the energy flux and the group velocity of the wave, the Minkowski-type quantities, with proper dispersion corrections, describe the actual momentum and angular momentum carried by the wave. The kinetic Minkowski-type momentum and AM densities agree with phenomenological results derived by Philbin. Using the canonical spin-orbital decomposition, previously used for free-space fields, we find the corresponding canonical momentum, spin and orbital AM of light in a dispersive inhomogeneous medium. These acquire a very natural form…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
