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Notes on Vanishing Cosmological Constant without Bose-Fermi Cancellation

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arxiv 2111.09663 v3 pith:2WMRNZJT submitted 2021-11-18 hep-th

Notes on Vanishing Cosmological Constant without Bose-Fermi Cancellation

classification hep-th
keywords constantcosmologicaltheoriesasymmetricbose-fermicancellationconstructlattices
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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In this article we discuss how one can systematically construct the point particle theories that realize the vanishing one-loop cosmological constant without the bose-fermi cancellation. Our construction is based on the asymmetric (or non-geometric) orbifolds of supersymmetric string vacua. Using the building blocks of their partition functions and their modular properties, we construct the theories which would be naturally identified with certain point particle theories including infinite mass spectra, but not with string vacua. They are obviously non-supersymmetric due to the mismatch of the bosonic and fermionic degrees of freedom at each mass level. Nevertheless, it is found that the one-loop cosmological constant vanishes, after removing the parameter effectively playing the role of the UV cut-off. As concrete examples we demonstrate the constructions of the models based on the toroidal asymmetric orbifolds with the Lie algebra lattices (Englert-Neveu lattices) by making use of the analysis given in [26].

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Asymmetric orbifolds with vanishing one-loop vacuum energy

    hep-th 2026-02 unverdicted novelty 7.0

    Non-supersymmetric type II asymmetric orbifolds with Z_k x Z_k Abelian point groups (k=2,3,4) admit vanishing one-loop vacuum energy via sector-wise conservation of a supercharge-like operator.

  2. An M-theory dS maximum from Casimir energies on Riemann-flat manifolds

    hep-th 2025-07 unverdicted novelty 7.0

    Explicit scale-separated dS5 maximum in M-theory on a 6D Riemann-flat manifold with vacuum energy 10^{-8} in Planck units, obtained via Casimir energies and fluxes.