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In [[algebraic number theory]], the '''Albert–Brauer–Hasse–Noether theorem''' states that a [[central simple algebra]] over an [[algebraic number field]] ''K'' which splits over every [[local field|completion]] ''K''<sub>''v''</sub> is a [[matrix ring|matrix algebra]] over ''K''. The theorem is an example of a [[local-global principle]] in [[algebraic number theory]] and
leads to a complete description of finite-dimensional [[division algebras]] over algebraic number fields in terms of their [[Hasse invariant of an algebra|local invariants]]. It was proved independently by [[Helmut Hasse]], [[Richard Brauer]], and [[Emmy Noether]] and by [[Abraham Adrian Albert]] and Hasse.


== Statement of the theorem ==


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Let ''A'' be a [[central simple algebra]] of rank ''d'' over an [[algebraic number field]] ''K''. Suppose that for any [[valuation (algebra)|valuation]] ''v'', ''A'' splits over the corresponding local field ''K''<sub>''v''</sub>:
 
: <math> A\otimes_K K_v \simeq M_d(K_v). </math>
 
Then ''A'' is isomorphic to the matrix algebra ''M''<sub>''d''</sub>(''K'').
 
== Applications ==
 
Using the theory of [[Brauer group]], one shows that two central simple algebras ''A'' and ''B'' over an algebraic number field ''K'' are isomorphic over ''K'' if and only if their completions ''A''<sub>''v''</sub> and ''B''<sub>''v''</sub> are isomorphic over the completion ''K''<sub>''v''</sub> for every ''v''.
 
Together with the [[Grunwald–Wang theorem]], the Albert–Brauer–Hasse–Noether theorem implies that every central simple algebra over an algebraic number field is ''cyclic'', i.e. can be obtained by an explicit construction from a [[cyclic extension|cyclic field extension]] ''L''/''K'' .
 
== See also ==
 
* [[Class field theory]]
 
* [[Hasse norm theorem]]
 
==References==
 
* {{citation | author1-link=Abraham Adrian Albert | first1=A.A. | last1=Albert | author2-link=Helmut Hasse | first2=H. | last2=Hasse | title=A determination of all normal division algebras over an algebraic number field | journal=Trans. Amer. Math. Soc. | volume=34 | year=1932 | pages=722–726 | zbl=0005.05003 }}
* {{citation | author1-link=Helmut Hasse | first1=H. | last1=Hasse | author2-link=Richard Brauer | first2=R. | last2=Brauer | author3-link=Emmy Noether | first3=E. | last3=Noether | title=Beweis eines Hauptsatzes in der Theorie der Algebren | journal=Journal für Mathematik | volume=167 | year=1931 | pages=399–404 }}
*{{Citation
| doi =  10.1007/s00407-004-0093-6
| title =  Delicate collaboration: Adrian Albert and Helmut Hasse and the Principal Theorem in Division Algebras
  | url = http://www.springerlink.com/index/YLLATB4EMBEG6Q3H.pdf
| year = 2005
| journal = Archive for history of exact sciences
| pages = 349–379
| volume = 59
| issue = 4
| last1 = Fenster | first1 =  D.D.
| last2 =  Schwermer | first2 =  J.
| accessdate = 2009-07-05 }}
* {{citation | first=Richard | last=Pierce | title=Associative algebras | series=Graduate Texts in Mathematics | volume=88 | series=Studies in the History of Modern Science | volume=9 | publisher=[[Springer-Verlag]] | location=New York-Berlin | year=1982 | isbn=0-387-90693-2 | zbl=0497.16001  }}
* {{citation | last=Reiner | first=I. | authorlink=Irving Reiner | title=Maximal Orders | series=London Mathematical Society Monographs. New Series | volume=28 | publisher=[[Oxford University Press]] | year=2003 | isbn=0-19-852673-3 | zbl=1024.16008 | page=276 }}
*{{Citation
| title =  The Brauer–Hasse–Noether theorem in historical perspective
| id = {{citeseerx|10.1.1.72.4101}}
| year = 2005
|journal=Schriften der Mathematisch-Naturwissenschaftlichen Klasse der Heidelberger Akademie der Wissenschaften
| last= Roquette
|first= Peter
|volume=15
| mr=2222818 | zbl=1060.01009
| accessdate = 2009-07-05
Albert, Nancy E. (2005), "A Cubed & His Algebra, iUniverse, isbn-13: 978-0-595-32817-8
}}
 
== Notes ==
{{reflist}}
 
{{DEFAULTSORT:Albert-Brauer-Hasse-Noether theorem}}
[[Category:Class field theory]]
[[Category:Theorems in algebraic number theory]]
Please add, in the References, a reference to Chapter 10 in the biography "A Cubed & His Algebra," which is devoted to discussion of the Albert-Brauer-Hasse-Noether theorem.

Revision as of 03:24, 14 November 2013

In algebraic number theory, the Albert–Brauer–Hasse–Noether theorem states that a central simple algebra over an algebraic number field K which splits over every completion Kv is a matrix algebra over K. The theorem is an example of a local-global principle in algebraic number theory and leads to a complete description of finite-dimensional division algebras over algebraic number fields in terms of their local invariants. It was proved independently by Helmut Hasse, Richard Brauer, and Emmy Noether and by Abraham Adrian Albert and Hasse.

Statement of the theorem

Let A be a central simple algebra of rank d over an algebraic number field K. Suppose that for any valuation v, A splits over the corresponding local field Kv:

Then A is isomorphic to the matrix algebra Md(K).

Applications

Using the theory of Brauer group, one shows that two central simple algebras A and B over an algebraic number field K are isomorphic over K if and only if their completions Av and Bv are isomorphic over the completion Kv for every v.

Together with the Grunwald–Wang theorem, the Albert–Brauer–Hasse–Noether theorem implies that every central simple algebra over an algebraic number field is cyclic, i.e. can be obtained by an explicit construction from a cyclic field extension L/K .

See also

References

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    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.

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  • Many property agents need to declare for the PIC grant in Singapore. However, not all of them know find out how to do the correct process for getting this PIC scheme from the IRAS. There are a number of steps that you need to do before your software can be approved.

    Naturally, you will have to pay a safety deposit and that is usually one month rent for annually of the settlement. That is the place your good religion deposit will likely be taken into account and will kind part or all of your security deposit. Anticipate to have a proportionate amount deducted out of your deposit if something is discovered to be damaged if you move out. It's best to you'll want to test the inventory drawn up by the owner, which can detail all objects in the property and their condition. If you happen to fail to notice any harm not already mentioned within the inventory before transferring in, you danger having to pay for it yourself.

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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.

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Notes

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