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Dimensionally reducing the classical Regge growth conjecture

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arxiv 2405.10100 v2 pith:GAOIZUDH submitted 2024-05-16 hep-th gr-qc

classification hep-thgr-qc
keywords conjectureclassicaldimensionalgrowthreggespin-2automaticallybounded
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abstract

We explore the classical Regge growth conjecture in the 4d effective field theory that results from compactifying $D$-dimensional General Relativity on a compact, Ricci-flat manifold. While the higher dimensional description is given in terms of pure Einstein gravity and the conjecture is automatically satisfied, it imposes several non-trivial constraints in the 4d spectrum. Namely, there must be either none or an infinite number of massive spin-2 modes, and the mass ratio between consecutive Kaluza-Klain spin-2 replicas is bounded by the 4d coupling constants.

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  1. The Double EFT Expansion in Quantum Gravity

    hep-th 2025-01 conditional novelty 7.0 of 10

    Quantum gravity EFT actions organize higher-curvature corrections into a field-theoretic expansion suppressed by the lightest new mass and a quantum-gravitational expansion suppressed by the species scale.

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