Momentum, spin, and orbital angular momentum of electromagnetic, acoustic, and water waves

Waves of various types carry momentum, which is associated with their propagation direction, i.e., the phase gradient. The circulation of the wave momentum density gives rise to orbital angular momentum (AM). Additionally, for waves described by vector fields, local rotation of the wavefield produces spin AM (or simply, spin). These dynamical wave properties become particularly significant in structured (i.e., inhomogeneous) wavefields. Here we provide an introduction and overview of the momentum and AM properties for a variety of classical waves: electromagnetic, sound, elastic, plasma waves, and water surface waves. A unified field-theory approach, based on Noether's theorem, offers a general framework to describe these diverse physical systems, encompassing longitudinal, transverse, and mixed waves with different dispersion characteristics. We also discuss observable manifestations of the wave momentum and AM providing clear physical interpretations of the derived quantities.

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Publication Details

Journal
Contemporary Physics
Published
2024-10-01
DOI
https://doi.org/10.1080/00107514.2025.2506860
Citations
1
Primary Topic
Orbital Angular Momentum in Optics
Type
article
Field-Weighted Citation Impact
0.34
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article

Momentum, spin, and orbital angular momentum of electromagnetic, acoustic, and water waves

Konstantin Y. Bliokh
1 citations
Contemporary Physics
Orbital Angular Momentum in Optics
0.34
article

Momentum, spin, and orbital angular momentum of electromagnetic, acoustic, and water waves

Konstantin Y. Bliokh
article en
1 citations

Abstract

Waves of various types carry momentum, which is associated with their propagation direction, i.e., the phase gradient. The circulation of the wave momentum density gives rise to orbital angular momentum (AM). Additionally, for waves described by vector fields, local rotation of the wavefield produces spin AM (or simply, spin). These dynamical wave properties become particularly significant in structured (i.e., inhomogeneous) wavefields. Here we provide an introduction and overview of the momentum and AM properties for a variety of classical waves: electromagnetic, sound, elastic, plasma waves, and water surface waves. A unified field-theory approach, based on Noether's theorem, offers a general framework to describe these diverse physical systems, encompassing longitudinal, transverse, and mixed waves with different dispersion characteristics. We also discuss observable manifestations of the wave momentum and AM providing clear physical interpretations of the derived quantities.

Contemporary PhysicsVol. 65(4)
Ikerbasque (ES), Ensemble Therapeutics (United States) (US), Donostia International Physics Center (ES)
Openalex Percentile: Top 37%
Orbital Angular Momentum in Optics
0.34
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