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In [[mathematics]], or more specifically [[group theory]], the '''omega''' and '''agemo''' subgroups described the so-called "power structure" of a [[finite group|finite]] [[p-group|''p''-group]]. They were introduced in {{harv|Hall|1933}} where they were used to describe a class of finite ''p''-groups whose structure was sufficiently similar to that of finite [[abelian group|abelian]] ''p''-groups, the so-called, [[regular p-group]]s. The relationship between power and commutator structure forms a central theme in the modern study of ''p''-groups, as exemplified in the work on uniformly [[powerful p-group]]s.
 
== Definition ==
 
The omega subgroups are the series of subgroups of a finite p-group, ''G'', indexed by the natural numbers:
:<math>\Omega_i(G) = \langle \{g : g^{p^i} = 1 \} \rangle. </math> <!-- Ω -->
 
The agemo subgroups are the series of subgroups:
:<math> \mho^i(G) = \langle \{ g^{p^i} : g \in G \} \rangle. </math> <!-- ℧ -->
 
When ''i'' = 1 and ''p'' is odd, then ''i'' is normally omitted from the definition. When ''p'' is even, an omitted ''i'' may mean either ''i'' = 1 or ''i'' = 2 depending on local convention.  In this article, we use the convention that an omitted ''i'' always indicates ''i'' = 1.
 
== Examples ==
 
The [[dihedral group of order 8]], ''G'', satisfies: ℧(''G'') = Z(''G'') = [ ''G'', ''G'' ] = Φ(''G'') = Soc(''G'') is the unique normal subgroup of order 2, typically realized as the subgroup containing the identity and a 180° rotation. However Ω(''G'') = ''G'' is the entire group, since ''G'' is generated by reflections.  This shows that Ω(''G'') need not be the set of elements of order ''p''.
 
The [[quaternion group of order 8]], ''H'', satisfies Ω(''H'') = ℧(''H'') = Z(''H'') = [ ''H'', ''H'' ] = Φ(''H'') = Soc(''H'') is the unique subgroup of order 2, normally realized as the subgroup containing only 1 and −1.
 
The [[Sylow subgroup|Sylow ''p''-subgroup]], ''P'', of the [[symmetric group]] on ''p''<sup>2</sup> points is the [[wreath product]] of two [[cyclic group]]s of prime order. When ''p'' = 2, this is just the dihedral group of order 8. It too satisfies Ω(''P'') = ''P''. Again ℧(''P'') = Z(''P'') = Soc(''P'') is cyclic of order ''p'', but [ ''P'', ''P'' ] = Φ(''G'') is elementary abelian of order ''p''<sup>''p''−1</sup>.
 
The [[semidirect product]] of a cyclic group of order 4 acting non-trivially on a cyclic group of order 4,
:<math> K = \langle a,b : a^4 = b^4 = 1, ba=ab^3 \rangle,</math>
has ℧(''K'') elementary abelian of order 4, but the set of squares is simply { 1, ''aa'', ''bb'' }.  Here the element ''aabb'' of ℧(''K'') is not a square, showing that is not simply the set of squares.
 
==Properties==
In this section, let ''G'' be a finite ''p''-group of [[order (group theory)|order]] |''G''| = ''p''<sup>''n''</sup> and [[exponent (group theory)|exponent]] exp(''G'') = ''p''<sup>''k''</sup> have a number of useful properties.
 
;General properties:
*Both Ω<sub>''i''</sub>(''G'') and ℧<sup>i</sup>(''G'') are [[characteristic subgroup]]s of ''G'' for all natural numbers, ''i''.
* The omega and agemo subgroups form two [[normal series]]:
::''G'' = ℧<sup>0</sup>(''G'') ≥ ℧<sup>1</sup>(''G'') ≥ ℧<sup>2</sup>(''G'') ≥ ... ≥ ℧<sup>''k''−2</sup>(''G'') ≥ ℧<sup>''k''−1</sup>(''G'') &gt; ℧<sup>''k''</sup>(''G'') = 1
::''G'' = Ω<sub>''k''</sub>(''G'') ≥ Ω<sub>''k''−1</sub>(''G'') ≥ Ω<sub>''k''−2</sub>(''G'') ≥ ... ≥ Ω<sub>2</sub>(''G'') ≥ Ω<sub>1</sup>(''G'') &gt; Ω<sub>0</sub>(''G'') = 1
:and the series are loosely intertwined: For all ''i'' between 1 and ''k'':
:: ℧<sup>''i''</sup>(''G'') ≤ Ω<sub>''k''−''i''</sub>(''G''), but
:: ℧<sup>''i''−1</sup>(''G'') is not contained in Ω<sub>''k''−''i''</sub>(''G''). <!-- {{Harv|McKay|2000|p=32}} -->
 
;Behavior under quotients and subgroups:
If ''H'' ≤ ''G'' is a [[subgroup]] of ''G'' and ''N'' ⊲ ''G'' is a [[normal subgroup]] of ''G'', then:
* ℧<sup>''i''</sup>(''H'') ≤ ''H'' ∩ ℧<sup>''i''</sup>(''G'')
* Ω<sub>''i''</sub>(''H'') = ''H'' ∩ Ω<sub>''i''</sub>(''G'')
* ℧<sup>''i''</sup>(''N'') ⊲ ''G''
* Ω<sub>''i''</sub>(''N'') ⊲ ''G''
* ℧<sup>''i''</sup>(''G''/''N'') = ℧<sup>''i''</sup>(''G'')''N''/''N''
* Ω<sub>''i''</sub>(''G''/''N'') ≥ Ω<sub>''i''</sub>(''G'')''N''/''N''
 
;Relation to other important subgroups:
*Soc(''G'') = Ω(Z(''G'')), the subgroup consisting of central elements of order ''p'' is the [[socle (mathematics)|socle]], Soc(''G''), of ''G''
*''Φ''(''G'') = ℧(''G'')[''G'',''G''], the subgroup generated by all ''p''th powers and [[commutators]] is the [[Frattini subgroup]], Φ(''G''), of ''G''.
 
;Relations in special classes of groups:
* In an abelian ''p''-group, or more generally in a regular ''p''-group:
:: |℧<sup>''i''</sup>(''G'')|⋅|Ω<sub>''i''</sub>(''G'')| = |''G''|
:: [℧<sup>''i''</sup>(''G''):℧<sup>''i''+1</sup>(''G'')] = [Ω<sub>''i''</sub>(''G''):Ω<sub>''i''+1</sub>(''G'')],
:where |''H''| is the [[order (group theory)|order]] of ''H'' and [''H'':''K''] = |''H''|/|''K''| denotes the [[index (group theory)|index]] of the subgroups ''K'' ≤ ''H''. <!-- {{Harv|McKay|2000|p=33}} -->
 
== Applications ==
 
The first application of the omega and agemo subgroups was to draw out the analogy of [[regular p-group|regular]] ''p''-groups with [[abelian group|abelian]] ''p''-groups in {{harv|Hall|1933}}.
 
Groups in which Ω(''G'') ≤ Z(''G'') were studied by [[John G. Thompson]] and have seen several more recent applications.
 
The dual notion, groups with [''G'',''G''] ≤ ℧(''G'') are called [[powerful p-groups]] and were introduced by [[Avinoam Mann]]. These groups were critical for the proof of the '''coclass conjectures''' which introduced an important way to understand the structure and classification of finite ''p''-groups.
 
== References ==
* {{citation | id={{MathSciNet | id=1152800}} | last1=Dixon | first1=J. D. | last2=du Sautoy | first2=M. P. F. | author2-link=Marcus du Sautoy | last3=Mann | first3=A. | last4=Segal | first4=D. | title=Analytic pro-p-groups | publisher=[[Cambridge University Press]] | year=1991 | isbn=0-521-39580-1}}
* {{Citation | last1=Hall | first1=Philip | author1-link=Philip Hall | title=A contribution to the theory of groups of prime-power order | year=1933 | journal=Proceedings of the London Mathematical Society | volume=36 | pages=29–95 | doi=10.1112/plms/s2-36.1.29}}
*{{Citation | last1=Leedham-Green | first1=C. R. | author1-link=Charles Leedham-Green | last2=McKay | first2=Susan | title=The structure of groups of prime power order | publisher=[[Oxford University Press]] | series=London Mathematical Society Monographs. New Series | isbn=978-0-19-853548-5 | id={{MathSciNet | id = 1918951}} | year=2002 | volume=27}}
* {{Citation | last1=McKay | first1=Susan | title=Finite p-groups | publisher=University of London | series=Queen Mary Maths Notes | isbn=978-0-902480-17-9 | id={{MathSciNet | id = 1802994}} | year=2000 | volume=18}}
 
{{DEFAULTSORT:Omega And Agemo Subgroup}}
[[Category:Finite groups]]

Revision as of 00:55, 28 January 2014

In mathematics, or more specifically group theory, the omega and agemo subgroups described the so-called "power structure" of a finite p-group. They were introduced in Template:Harv where they were used to describe a class of finite p-groups whose structure was sufficiently similar to that of finite abelian p-groups, the so-called, regular p-groups. The relationship between power and commutator structure forms a central theme in the modern study of p-groups, as exemplified in the work on uniformly powerful p-groups.

Definition

The omega subgroups are the series of subgroups of a finite p-group, G, indexed by the natural numbers:

Ωi(G)={g:gpi=1}.

The agemo subgroups are the series of subgroups:

i(G)={gpi:gG}.

When i = 1 and p is odd, then i is normally omitted from the definition. When p is even, an omitted i may mean either i = 1 or i = 2 depending on local convention. In this article, we use the convention that an omitted i always indicates i = 1.

Examples

The dihedral group of order 8, G, satisfies: ℧(G) = Z(G) = [ G, G ] = Φ(G) = Soc(G) is the unique normal subgroup of order 2, typically realized as the subgroup containing the identity and a 180° rotation. However Ω(G) = G is the entire group, since G is generated by reflections. This shows that Ω(G) need not be the set of elements of order p.

The quaternion group of order 8, H, satisfies Ω(H) = ℧(H) = Z(H) = [ H, H ] = Φ(H) = Soc(H) is the unique subgroup of order 2, normally realized as the subgroup containing only 1 and −1.

The Sylow p-subgroup, P, of the symmetric group on p2 points is the wreath product of two cyclic groups of prime order. When p = 2, this is just the dihedral group of order 8. It too satisfies Ω(P) = P. Again ℧(P) = Z(P) = Soc(P) is cyclic of order p, but [ P, P ] = Φ(G) is elementary abelian of order pp−1.

The semidirect product of a cyclic group of order 4 acting non-trivially on a cyclic group of order 4,

K=a,b:a4=b4=1,ba=ab3,

has ℧(K) elementary abelian of order 4, but the set of squares is simply { 1, aa, bb }. Here the element aabb of ℧(K) is not a square, showing that ℧ is not simply the set of squares.

Properties

In this section, let G be a finite p-group of order |G| = pn and exponent exp(G) = pk have a number of useful properties.

General properties
G = ℧0(G) ≥ ℧1(G) ≥ ℧2(G) ≥ ... ≥ ℧k−2(G) ≥ ℧k−1(G) > ℧k(G) = 1
G = Ωk(G) ≥ Ωk−1(G) ≥ Ωk−2(G) ≥ ... ≥ Ω2(G) ≥ Ω1(G) > Ω0(G) = 1
and the series are loosely intertwined: For all i between 1 and k:
i(G) ≤ Ωki(G), but
i−1(G) is not contained in Ωki(G).
Behavior under quotients and subgroups

If HG is a subgroup of G and NG is a normal subgroup of G, then:

  • i(H) ≤ H ∩ ℧i(G)
  • Ωi(H) = H ∩ Ωi(G)
  • i(N) ⊲ G
  • Ωi(N) ⊲ G
  • i(G/N) = ℧i(G)N/N
  • Ωi(G/N) ≥ Ωi(G)N/N
Relation to other important subgroups
  • Soc(G) = Ω(Z(G)), the subgroup consisting of central elements of order p is the socle, Soc(G), of G
  • Φ(G) = ℧(G)[G,G], the subgroup generated by all pth powers and commutators is the Frattini subgroup, Φ(G), of G.
Relations in special classes of groups
  • In an abelian p-group, or more generally in a regular p-group:
|℧i(G)|⋅|Ωi(G)| = |G|
[℧i(G):℧i+1(G)] = [Ωi(G):Ωi+1(G)],
where |H| is the order of H and [H:K] = |H|/|K| denotes the index of the subgroups KH.

Applications

The first application of the omega and agemo subgroups was to draw out the analogy of regular p-groups with abelian p-groups in Template:Harv.

Groups in which Ω(G) ≤ Z(G) were studied by John G. Thompson and have seen several more recent applications.

The dual notion, groups with [G,G] ≤ ℧(G) are called powerful p-groups and were introduced by Avinoam Mann. These groups were critical for the proof of the coclass conjectures which introduced an important way to understand the structure and classification of finite p-groups.

References

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    Once you place down the one per cent choice price to carry down a non-public property, it's important to accept its situation as it is whenever you move in – faulty air-con, choked rest room and all. Get round this by asking your agent to incorporate a ultimate inspection clause within the possibility-to-buy letter. HDB flat patrons routinely take pleasure in this security net. "There's a ultimate inspection of the property two days before the completion of all HDB transactions. If the air-con is defective, you can request the seller to repair it," says Kelvin.

    15.6.1 As the agent is an intermediary, generally, as soon as the principal and third party are introduced right into a contractual relationship, the agent drops out of the image, subject to any problems with remuneration or indemnification that he could have against the principal, and extra exceptionally, against the third occasion. Generally, agents are entitled to be indemnified for all liabilities reasonably incurred within the execution of the brokers´ authority.

    To achieve the very best outcomes, you must be always updated on market situations, including past transaction information and reliable projections. You could review and examine comparable homes that are currently available in the market, especially these which have been sold or not bought up to now six months. You'll be able to see a pattern of such report by clicking here It's essential to defend yourself in opposition to unscrupulous patrons. They are often very skilled in using highly unethical and manipulative techniques to try and lure you into a lure. That you must also protect your self, your loved ones, and personal belongings as you'll be serving many strangers in your home. Sign a listing itemizing of all of the objects provided by the proprietor, together with their situation. HSR Prime Recruiter 2010