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Dynamical Casimir effect in the worldline formulation
arXiv:2604.13237v2 Announce Type: replace-cross Abstract: We evaluate the effective action for the Dynamical Casimir Effect (DCE) for a real scalar field in d+1 dimensions within the worldline formulation of quantum field theory. The scalar field is coupled to a spacetime-dependent mass term, which here plays the role of the moving medium and imposes imperfect boundary conditions on time-dependent surfaces. Expanding in powers of the departure of the geometry from a planar configuration, the worldline path integral factorizes into simpler, lower-dimensional ones. In the limit of a strong coupling to the surface, we recover the Dirichlet result and derive the systematic corrections in inverse powers of the coupling. Finally, we also apply the method to a two-surface configuration.
Abstract:We evaluate the effective action for the Dynamical Casimir Effect (DCE) for a real scalar field in d+1 dimensions within the worldline formulation of quantum field theory. The scalar field is coupled to a spacetime-dependent mass term, which here plays the role of the moving medium and imposes imperfect boundary conditions on time-dependent surfaces. Expanding in powers of the departure of the geometry from a planar configuration, the worldline path integral factorizes into simpler, lower-dimensional ones. In the limit of a strong coupling to the surface, we recover the Dirichlet result and derive the systematic corrections in inverse powers of the coupling. Finally, we also apply the method to a two-surface configuration.
arXiv:2604.13237 [hep-th]
(or arXiv:2604.13237v2 [hep-th] for this version)
https://doi.org/10.48550/arXiv.2604.13237 Focus to learn more arXiv-issued DOI via DataCite
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