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Monday, November 9, 2020 | History

2 edition of Abundant central extensions of non-trivial genera found in the catalog.

Abundant central extensions of non-trivial genera

Katsuya Miyake

Abundant central extensions of non-trivial genera

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  • 4 Currently reading

Published by Nagoya University, Dept. of Mathematics, College of General Education in Nagoya, Japan .
Written in English

    Subjects:
  • Group extensions (Mathematics),
  • Galois theory.

  • Edition Notes

    Bibliography: leaf 17.

    Statementby K. Miyake and N. Ormerod.
    SeriesPreprint series ;, no. 1
    ContributionsOrmerod, N.
    Classifications
    LC ClassificationsQA171 .M65 1983
    The Physical Object
    Pagination17 leaves ;
    Number of Pages17
    ID Numbers
    Open LibraryOL2628364M
    LC Control Number85198233

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Abundant central extensions of non-trivial genera by Katsuya Miyake Download PDF EPUB FB2

Miyake, N. Ormerod, Abundant central extensions of non-trivial genera, Nagoya Mathematical Journal, /SX, 95, (), A prime decomposition symbol for a non-abelian central extension which is abelian over a bicyclic biquadratic field, On Galois groups of class two extensions over the rational number field, Cited by:   A note on abundant central extensions of number fields and Scholz's solutions of number knots.

Central extensions, Galois group, and ideal class groups of number fields. Contemp. Abundant central extensions of non-trivial genera.

Nagoya Math. J, 51–62 ().Cited by: 2. More generally, a quasisimple group (a perfect central extension of a simple group) which is a non-trivial extension (and therefore not a simple group itself) is perfect but not simple; this includes all the insoluble non-simple finite special linear groups SL (n, q) as extensions of the projective special linear group PSL (n, q) (SL (2,5) is an extension of PSL (2,5), which is isomorphic to A5).

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