@article{MCNAUGHTON1975292,
    Abstract = {We show that the strong Burnside problem has an affirmative answer for semigroups of finite dimensional matrices over a field. As a corollary of this result and the proof of a theorem of Procesi, it follows that a torsion semigroup embeddable in the multiplicative semigroup of an algebra over a field satisfying a polynomial identity is locally finite. We prove, more generally, that a torsion semigroup of matrices over a skew field all of whose subgroups are locally finite is locally finite.},
    Author = {McNaughton, Robert and Zalcstein, Yechezkel},
    File = {The Burnside Problem for Semigroups - 1-s2.0-0021869375901842-main.pdf},
    ISSN = {0021-8693},
    Journal = {Journal of Algebra},
    Number = {2},
    Pages = {292-299},
    Title = {The Burnside problem for semigroups},
    URL = {https://www.sciencedirect.com/science/article/pii/0021869375901842},
    Volume = {34},
    Year = {1975},
    bdsk-url-1 = {https://www.sciencedirect.com/science/article/pii/0021869375901842},
    bdsk-url-2 = {https://doi.org/10.1016/0021-8693(75)90184-2},
    date-added = {2023-08-31 10:19:31 +0200},
    date-modified = {2023-08-31 10:19:31 +0200},
    doi = {10.1016/0021-8693(75)90184-2}
}

@article{MCNAUGHTON1975292, Abstract = {We show that the strong Burnside problem has an affirmative answer for semigroups of finite dimensional matrices over a field. As a corollary of this result and the proof of a theorem of Procesi, it follows that a torsion semigroup embeddable in the multiplicative semigroup of an algebra over a field satisfying a polynomial identity is locally finite. We prove, more generally, that a torsion semigroup of matrices over a skew field all of whose subgroups are locally finite is locally finite.}, Author = {McNaughton, Robert and Zalcstein, Yechezkel}, File = {The Burnside Problem for Semigroups - 1-s2.0-0021869375901842-main.pdf}, ISSN = {0021-8693}, Journal = {Journal of Algebra}, Number = {2}, Pages = {292-299}, Title = {The Burnside problem for semigroups}, URL = {https://www.sciencedirect.com/science/article/pii/0021869375901842}, Volume = {34}, Year = {1975}, bdsk-url-1 = {https://www.sciencedirect.com/science/article/pii/0021869375901842}, bdsk-url-2 = {https://doi.org/10.1016/0021-8693(75)90184-2}, date-added = {2023-08-31 10:19:31 +0200}, date-modified = {2023-08-31 10:19:31 +0200}, doi = {10.1016/0021-8693(75)90184-2} }