Year: 2025
Type: article
Abstract: We analyze the generalizations of Kaluza–Klein compactifications of 5D Horndeski theory. They are Scalar–Vector–Tensor (SVT) theories with higher derivatives in the action, but with second order equations of motion. The vector field is invariant under a U(1) gauge transformation and the Scalar–Tensor sector corresponds to Horndeski theory. A subclass of these SVT theories is such that the Horndeski functions $$G_4(\pi ,X)$$ G 4 ( π , X ) and $$G_5(\pi )$$ G 5 ( π ) remain free, while the speed of the tensor and vector modes is exactly the same. We show a subclass where the vector sector retains freedom through new functions of $$\pi ,\, X$$ π , X while the speed of the vector modes still tracks the speed of the tensor modes.
Source: The European Physical Journal C
Language: English
Subfield: Astronomy and Astrophysics
Field: Physics and Astronomy
Domain: Physical Sciences
Open Access status: diamond
Funder: Russian Science Foundation
Award: G5394013039
OpenAlex ID: W4416939769
