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Lorentz breaking supersymmetry and Horava-Lifshitz-like models

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arxiv 1506.01331 v2 pith:4VY5SZJK submitted 2015-06-03 hep-th

M. Gomes , J. Queiruga , A.J. da Silva This is my paper · ORCID
classification hep-th
keywords lorentzsupersymmetricahlerianalgebrabreakingcalculatedcasecases
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abstract

We present a Lorentz-breaking supersymmetric algebra characterized by a critical exponent $z$. Such construction requires a non trivial modification of the supercharges and superderivatives. The improvement of renormalizability for supersymmetric scalar QED is shown and the K\"ahlerian effective potentials are calculated in different cases. We also show how the theory flows naturally to the Lorentz symmetric case at low energies.

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  1. Holomorphic Structure and Quantum Critical Points in Supersymmetric Lifshitz Field Theories

    hep-th 2019-08 conditional novelty 8.0 of 10

    A new class of N=2 holomorphic Lifshitz supersymmetric models is shown to possess exact lines of quantum critical fixed points with coupling-dependent dynamical exponent z.

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