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:''Standard resolution redirects here, for the television monitor size, see [[standard definition]]''
 
In mathematics, the '''standard complex''', also called '''standard resolution''', '''bar resolution''', '''bar complex''', '''bar construction''', is a way of constructing resolutions in [[homological algebra]]. It was first introduced for the special case of algebras over a [[commutative ring]] by {{harvtxt|Eilenberg|Mac Lane|1953}} and {{harvtxt|Cartan|Eilenberg|1956|loc=IX.6}} and has since been generalized in many ways.
 
The name "bar complex" comes from the fact that {{harvtxt|Eilenberg|Mac Lane|1953}} used a vertical bar | as a shortened form of the tensor product ⊗ in their notation for the complex.
 
==Definition==
 
If ''A'' is an algebra over a field ''K'', the standard complex is
:<math>\cdots\rightarrow A\otimes A\otimes A\rightarrow A\otimes A\rightarrow A \rightarrow 0</math>
with the differential given by
:<math>d(a_0\otimes \cdots\otimes a_{n+1})=\sum_{i=0}^n (-1)^i a_0\otimes\cdots\otimes a_ia_{i+1}\otimes\cdots\otimes a_{n+1}</math>
 
==Normalized standard complex==
 
The normalized (or reduced) standard complex replaces ''A''⊗''A''⊗...⊗''A''⊗''A'' with
''A''⊗(''A''/''K'')...⊗(''A''/''K'')⊗''A''.
 
==Monads==
{{Empty section|date=June 2011}}
 
==See also==
 
*[[Koszul complex]]
 
==References==
 
*{{Citation | last1=Cartan | first1=Henri | last2=Eilenberg | first2=Samuel | author2-link=Samuel Eilenberg | title=Homological algebra | url=http://books.google.com/books?id=0268b52ghcsC | publisher=[[Princeton University Press]] | series=Princeton Mathematical Series | isbn=978-0-691-04991-5  | mr=0077480 | year=1956 | volume=19}}
*{{Citation | last1=Eilenberg | first1=Samuel | author1-link=Samuel Eilenberg | last2=Mac Lane | first2=Saunders | author2-link=Saunders Mac Lane | title=On the groups of H(Π,n). I | jstor=1969820 | mr=0056295 | year=1953 | journal=[[Annals of Mathematics|Annals of Mathematics. Second Series]] | issn=0003-486X | volume=58 | pages=55–106}}
*{{cite arxiv | last1=Ginzburg | first1=Victor | title=Lectures on Noncommutative Geometry | eprint=math.AG/0506603 | year=2005}}
 
{{DEFAULTSORT:Standard Complex}}
[[Category:Homological algebra]]

Revision as of 20:01, 10 December 2013

Standard resolution redirects here, for the television monitor size, see standard definition

In mathematics, the standard complex, also called standard resolution, bar resolution, bar complex, bar construction, is a way of constructing resolutions in homological algebra. It was first introduced for the special case of algebras over a commutative ring by Template:Harvtxt and Template:Harvtxt and has since been generalized in many ways.

The name "bar complex" comes from the fact that Template:Harvtxt used a vertical bar | as a shortened form of the tensor product ⊗ in their notation for the complex.

Definition

If A is an algebra over a field K, the standard complex is

AAAAAA0

with the differential given by

d(a0an+1)=i=0n(1)ia0aiai+1an+1

Normalized standard complex

The normalized (or reduced) standard complex replaces AA⊗...⊗AA with A⊗(A/K)⊗...⊗(A/K)⊗A.

Monads

Template:Empty section

See also

References

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