Casimir-Polder interaction with Chern-Simons boundary layers
arXiv:2304.13186 · doi:10.1103/PhysRevD.107.105019
Abstract
Green functions scattering method is generalized to consider mixing of electromagnetic polarizations after reflection from the plane boundary between different media and applied to derivation of the Casimir-Polder potential in systems with Chern-Simons plane boundary layers. The method is first applied to derive the Casimir-Polder potential of an anisotropic atom in the presence of a Chern-Simons plane boundary layer on a dielectric half-space. Then a general result for the Casimir-Polder potential of an anisotropic atom between two dielectric half-spaces with Chern-Simons plane parallel boundary layers is derived. The Casimir-Polder potential of an anisotropic atom between two Chern-Simons plane parallel layers in vacuum is expressed through special functions. Novel P-odd three-body vacuum effects are discovered and analyzed in the system of two Chern-Simons plane parallel layers and a neutral atom in its ground state between the layers. Remarkably, P-odd three-body vacuum effects arising due to 180 degree rotation of one of the Chern-Simons layers can be verified in experiments with neutral atoms having QED dipole interaction with an electromagnetic field.
31 pages, 4 figures
References in corpus (10)
- Casimir forces between arbitrary compact objects
- Tunable Casimir repulsion with three dimensional topological insulators
- Casimir interaction of dielectric gratings
- Gravity Resonance Spectroscopy Constrains Dark Energy and Dark Matter Scenarios
- Casimir interaction between plane and spherical metallic surfaces
- Effect of finite temperature and uniaxial anisotropy on the Casimir effect with three-dimensional topological insulators
- Casimir effect for thin films in QED
- The Casimir effect in topological matter
- Casimir and Casimir-Polder Forces in Graphene Systems: Quantum Field Theoretical Description and Thermodynamics
- Casimir forces in the flatland: interplay between photo-induced phase transitions and quantum Hall physics