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Boolean lattices of n-multiply Ω-bicanonical Fitting classes

  • O.V. Kamozina
Published/Copyright: February 2, 2016
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Discrete Mathematics and Applications
From the journal Discrete Mathematics and Applications Volume 12 Issue 5

Abstract

We describe the n-multiply Ω-bicanonical Fitting classes with Boolean lattice of Fitting subclasses. In particular, it is shown that in this case a Fitting class is directly decomposable with the use of the set of all atoms of its lattice. Here the notion of a direct decomposition plays the key role. Therefore we study direct decompositions separately and consider Ω-foliated Fitting classes with more general directions.

Published Online: 2016-2-2
Published in Print: 2002-10-1

© 2016 by Walter de Gruyter Berlin/Boston

Articles in the same Issue

  1. Editorial
  2. On permanents of random doubly stochastic matrices and asymptotic estimates of the nom hers of Latin rectangles and Latin squares
  3. On reversal of graph orientation
  4. The structure of an infinite Sylow subgroup in some periodic Shunkov groups
  5. Boolean lattices of multiply Ω-foliated formations
  6. Boolean lattices of n-multiply Ω-bicanonical Fitting classes
  7. On infinite groups with points
  8. Linear recurring sequence decimations with exponentially increasing step
  9. On ω-languages of special billiards
  10. On relative complexity of quantum and classical branching programs
  11. Forthcoming Papers
  12. Contents
https://doi.org/10.1515/dma-2002-0506

Articles in the same Issue

  1. Editorial
  2. On permanents of random doubly stochastic matrices and asymptotic estimates of the nom hers of Latin rectangles and Latin squares
  3. On reversal of graph orientation
  4. The structure of an infinite Sylow subgroup in some periodic Shunkov groups
  5. Boolean lattices of multiply Ω-foliated formations
  6. Boolean lattices of n-multiply Ω-bicanonical Fitting classes
  7. On infinite groups with points
  8. Linear recurring sequence decimations with exponentially increasing step
  9. On ω-languages of special billiards
  10. On relative complexity of quantum and classical branching programs
  11. Forthcoming Papers
  12. Contents
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