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Inhomogeneous phases in the 1+1 dimensional Gross-Neveu model at finite number of fermion flavors

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arxiv 1902.11066 v1 pith:K4JM37YK submitted 2019-02-28 hep-lat hep-phhep-th

Laurin Pannullo , Julian Lenz , Marc Wagner , Björn Wellegehausen , Andreas Wipf This is my paper · ORCID
classification hep-lathep-phhep-th
keywords dimensionalfermionfiniteflavorsgross-neveuinhomogeneousmodelnumber
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We study the phase diagram of the 1+1 dimensional Gross-Neveu model at finite number of fermion flavors using lattice field theory. Numerical results are presented, which indicate the existence of an inhomogeneous phase, where the chiral condensate is a spatially oscillating function.

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  1. Lattice investigation of an inhomogeneous phase of the 2+1-dimensional Gross-Neveu model in the limit of infinitely many flavors

    hep-lat 2019-08 conditional novelty 5.0 of 10

    Numerical stability analysis of the 2+1d Gross-Neveu model in the large-Nf limit finds a triangular region in the temperature-chemical potential plane where the condensate is spatially modulated.

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