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  • Coclass
  • Mathematical concept

    In mathematics, the coclass of a finite p-group of order pn is n − c where c is the nilpotency class. The coclass conjectures were introduced by Leedham-Green

    Coclass

    Coclass

  • Component Object Model
  • Software component technology from Microsoft

    The following IDL code declares a coclass named SomeClass which implements an interface named ISomeInterface. coclass SomeClass { [default] interface ISomeInterface;

    Component Object Model

    Component_Object_Model

  • Descendant tree (group theory)
  • c} and the coclass r = n − c {\displaystyle r=n-c} . It turned out that descendant trees of a particular kind, the so-called pruned coclass trees whose

    Descendant tree (group theory)

    Descendant_tree_(group_theory)

  • Pro-p group
  • pro-p groups of coclass r. This finiteness result is fundamental for the classification of finite p-groups by means of directed coclass graphs. The canonical

    Pro-p group

    Pro-p_group

  • P-group
  • Group in which the order of every element is a power of p

    p-groups by their coclass, that is, the difference between their composition length and their nilpotency class. The so-called coclass conjectures described

    P-group

    P-group

    P-group

  • Artin transfer (group theory)
  • not coclass settled, whence its entire descendant tree T ( R ) {\displaystyle {\mathcal {T}}(R)} is of considerably higher complexity than the coclass- 2

    Artin transfer (group theory)

    Artin_transfer_(group_theory)

  • Quasidihedral group
  • Finite group

    class n − 1 were the beginning of the classification of all p-groups via coclass. The modular maximal-cyclic group of order 2n always has nilpotency class

    Quasidihedral group

    Quasidihedral group

    Quasidihedral_group

  • Powerful p-group
  • problem (Vaughan-Lee 1993), the classification of finite p-groups via the coclass conjectures (Leedham-Green & McKay 2002), and provided an excellent method

    Powerful p-group

    Powerful_p-group

  • P-group generation algorithm
  • descendant trees. The group ⟨ 27 , 3 ⟩ {\displaystyle \langle 27,3\rangle } of coclass 1 {\displaystyle 1} has ranks ν = 2 {\displaystyle \nu =2} , μ = 4 {\displaystyle

    P-group generation algorithm

    P-group_generation_algorithm

  • Aner Shalev
  • Israeli mathematician and writer

    extensively in p-groups and pro-p groups and was among those who solved the coclass conjectures on the structure of such groups. Likewise Shalev used Lie methods

    Aner Shalev

    Aner Shalev

    Aner_Shalev

  • Omega and agemo subgroup
  • Concept in mathematics

    introduced by Avinoam Mann. These groups were critical for the proof of the coclass conjectures which introduced an important way to understand the structure

    Omega and agemo subgroup

    Omega_and_agemo_subgroup

  • Bettina Eick
  • German mathematician (born 1968)

    contributor to the "coclass project" that aims to classify groups of prime power order and other nilpotent algebraic objects using coclass as a primary invariant

    Bettina Eick

    Bettina Eick

    Bettina_Eick

  • History of group theory
  • History of a branch of mathematics

    important. Many conjectures were made during this time, including the coclass conjectures. The last twenty years of the 20th century enjoyed the successes

    History of group theory

    History_of_group_theory

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