@book{janssen2004theory,
  title={Theory of Finite Groups. Applications in physics},
  author={Janssen, Laurens and Boon, Michael},
  year={1967},
  publisher={North-Holland Publishing Company},
  address={Amsterdam, NL},
}
@book{scherer2015symmetrien,
  title={Symmetrien und Gruppen in der Teilchenphysik},
  author={Scherer, Stefan},
  year={2015},
  publisher={Springer Spektrum},
  address={Berlin, Heidelberg},
  doi={10.1007/978-3-662-47734-2},
  isbn={978-3-662-47733-5},
}

@article{doi:10.1063/1.525334,
author = {Baake,M.  and Gemünden,B.  and Oedingen,R. },
title = {Erratum: Structure and representations of the symmetry group of the four‐dimensional cube [J. Math. Phys. 23, 944 (1982)]},
journal = {Journal of Mathematical Physics},
volume = {23},
number = {12},
pages = {2595-2595},
year = {1982},
doi = {10.1063/1.525334},

URL = { 
        https://doi.org/10.1063/1.525334
    
},
eprint = { 
        https://doi.org/10.1063/1.525334
    
}

}

@article{MANDULA198391,
title = {Representations of the rotation reflection symmetry group of the four-dimensional cubic lattice},
journal = {Nuclear Physics B},
volume = {228},
number = {1},
pages = {91-108},
year = {1983},
issn = {0550-3213},
doi = {https://doi.org/10.1016/0550-3213(83)90399-1},
url = {https://www.sciencedirect.com/science/article/pii/0550321383903991},
author = {Jeffrey E. Mandula and George Zweig and Jan Govaerts},
abstract = {The structure and representations of the rotation reflection symmetry group of the four-dimensional cubic lattice are described. Their connections with the representations of the three-dimensional lattice rotation reflection group, and with the representations of the continuous O(3) and O(4) groups are given.}
}

@article{10.1063/1.523181,
    author = {Dirl, R.},
    title = "{Induced projective representations}",
    journal = {Journal of Mathematical Physics},
    volume = {18},
    number = {10},
    pages = {2065-2080},
    year = {2008},
    month = {08},
    abstract = "{The left‐ (right‐) regular projective representation of a finite group G and the corresponding ’’projective’’ representation of the left‐group algebra are defined for a given standard factor system, and special features of these constructions are discussed. Starting from a given projective unitary irreducible representation of a normal (but not necessarily Abelian) subgroup N of G, we obtain by induction the matrix elements of the projective unitary irreducible representations of G, where the corresponding group algebra is used as aid. These considerations are of interest for the construction of projective unitary irreducible representations of little cogroups of nonsymmorphic space groups. For the present method allows us to construct, for a q lying on the ’’surface’’ of the Brillouin zone, these projective representations out from unitary irreducible representations belonging to q’s of ’’lower’’ symmetry. This method is used to determine for all little cogroups of the nonsymmorphic space group Pn3n complete sets of projective unitary irreducible representations.}",
    issn = {0022-2488},
    doi = {10.1063/1.523181},
    url = {https://doi.org/10.1063/1.523181},
    eprint = {https://pubs.aip.org/aip/jmp/article-pdf/18/10/2065/11310383/2065\_1\_online.pdf},
}

@article{CG-Finite-Group,
title = {A general method for obtaining Clebsch‐Gordan coefficients of finite groups. I. Its application to point and space group},
journal = {Journal of Mathematical physics},
volume = {15},
number = {10},
year = {1974},
doi = {https://doi.org/10.1063/1.1666528},
author = {Jeffrey E. Mandula and George Zweig and Jan Govaerts},
}
@article{Caflisch_1998,
title={Monte Carlo and quasi-Monte Carlo methods},
volume={7},
DOI={10.1017/S0962492900002804},
journal={Acta Numerica},
author={Caflisch, Russel E.},
year={1998},
pages={1–49}
}