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In [[mathematics]], a '''Zinbiel algebra''' or '''dual Leibniz algebra''' is a [[module (mathematics)|module]] over a [[commutative ring]] with a [[bilinear product]] satisfying the defining identity:


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:<math> ( a \circ b ) \circ c = a \circ (b \circ c) + a \circ (c \circ b) . </math>
 
Zinbiel algebras were introduced by {{harvs|txt|authorlink=Jean-Louis Loday|first=Jean-Louis|last=Loday|year=1995}}.  The name was proposed by J.-M. Lemaire as being "opposite" to Leibniz algebra.<ref name=L0145>{{harvnb|Loday|2001|p=45}}</ref>
 
The symmetrised product
 
:<math> a \star b = a \circ b + b \circ a </math>
 
is associative.
 
A Zinbiel algebra is the [[Koszul dual]] concept to a [[Leibniz algebra]].  The free Zinbiel algebra over ''V'' is the [[tensor algebra]] with product
 
:<math> (x_0 \otimes \cdots \otimes x_p) \circ (x_{p+1} \otimes \cdots \otimes x_{p+q}) =
x_0 \sum_{(p,q)} (x_1,\ldots,x_{p+q}) , </math>
 
where the sum is over all (''p'',''q'') [[shuffle product|shuffles]].<ref name=L0145/>
 
==References==
{{reflist}}
* {{cite journal | first1=A.S. | last1=Dzhumadil'daev | first2=K.M. | last2=Tulenbaev | title=Nilpotency of Zinbiel algebras | journal=J. Dyn. Control Syst. | volume=11 | number=2 | year=2005 | pages=195–213 }}
* {{cite journal | first1=V. | last1=Ginzburg | authorlink=Victor Ginzburg | first2=M. | last2=Kapranov | title=Koszul duality for operads | journal=Duke Math. J.  | volume=76 | year=1994 | pages=203–273  | arxiv=0709.1228}} 
* {{cite journal | first=Jean-Louis | last=Loday | title=Cup-product for Leibniz cohomology and dual Leibniz algebras | journal=Math. Scand. | year=1995|url=http://www.math.uiuc.edu/K-theory/0015/cup_product.pdf | doi= | volume= 77 | issue=2 | pages=189–196 }}
*{{cite book | first=Jean-Louis | last=Loday | title=Dialgebras and related operads | publisher=[[Springer Verlag]] | series=Lecture Notes in Maths | year=2001 | url=http://www.math.uiuc.edu/K-theory/0333/ | doi= | volume=1763 | pages=7–66 | ref=harv }}
*{{Citation | last1=Zinbiel | first1=Guillaume W. | editor1-last=Guo | editor1-first=Li | editor2-last=Bai | editor2-first=Chengming | editor3-last=Loday | editor3-first=Jean-Louis | title=Operads and universal algebra | url=http://www.worldscibooks.com/mathematics/8222.html | series= Nankai Series in Pure, Applied Mathematics and Theoretical Physics  | isbn=9789814365116 | year=2012 | volume=9 | chapter=Encyclopedia of types of algebras 2010 | chapterurl=http://arxiv.org/abs/1101.0267 | pages=217–298}}
 
==External links==
*[http://www-irma.u-strasbg.fr/~loday/Zinbiel.html Biography of Guillaume William Zinbiel]
 
{{DEFAULTSORT:Zinbiel Algebra}}
[[Category:Lie algebras]]
[[Category:Non-associative algebras]]

Revision as of 16:14, 21 January 2014

In mathematics, a Zinbiel algebra or dual Leibniz algebra is a module over a commutative ring with a bilinear product satisfying the defining identity:

(ab)c=a(bc)+a(cb).

Zinbiel algebras were introduced by Template:Harvs. The name was proposed by J.-M. Lemaire as being "opposite" to Leibniz algebra.[1]

The symmetrised product

ab=ab+ba

is associative.

A Zinbiel algebra is the Koszul dual concept to a Leibniz algebra. The free Zinbiel algebra over V is the tensor algebra with product

(x0xp)(xp+1xp+q)=x0(p,q)(x1,,xp+q),

where the sum is over all (p,q) shuffles.[1]

References

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