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Symmetric teleparallel Horndeski gravity

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    0583623 - FZÚ 2024 RIV US eng J - Journal Article
    Bahamonde, S. - Trenkler, Georg - Trombetta, Leonardo G. - Yamaguchi, M.
    Symmetric teleparallel Horndeski gravity.
    Physical Review D. Roč. 107, č. 10 (2023), č. článku 104024. ISSN 2470-0010. E-ISSN 2470-0029
    R&D Projects: GA ČR(CZ) GA20-28525S
    Grant - others:AV ČR(CZ) JSPS-21-12
    Program: Bilaterální spolupráce
    Institutional support: RVO:68378271
    Keywords : alternative gravity theorie * general relativity
    OECD category: Particles and field physics
    Impact factor: 5, year: 2022
    Method of publishing: Limited access
    https://doi.org/10.1103/PhysRevD.107.104024

    In this paper, we formulate an analog version of Horndeski gravity in a symmetric teleparallel geometry which assumes that both the curvature (general) and torsion are vanishing and gravity is only related to nonmetricity. Our setup requires that the Euler-Lagrange equations for not only metric and scalar field but also connection should be at most second order. We find that the theory can be always recast as a sum of the Riemannian-Horndeski theory and new terms that are purely teleparallel. Due to the nature of nonmetricity, there are many more possible ways of constructing second-order theories of gravity. In this regard, up to some assumptions, we find the most general k-essence extension of symmetric teleparallel Horndeski gravity. We also formulate a novel theory containing higher-order derivatives acting on nonmetricity while still respecting the second-order conditions, which can be recast as an extension of kinetic gravity braiding.
    Permanent Link: https://hdl.handle.net/11104/0351636

     
     
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