Geodesic
Central A-polynomials for the Grassmann Algebra
Serdica Mathematical Journal, Tome 38 (2012) no. 1-3, pp. 297-312.

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Let F be an algebraically closed field of characteristic 0, and let G be the infinite dimensional Grassmann (or exterior) algebra over F. In 2003 A. Henke and A. Regev started the study of the A-identities. They described the A-codimensions of G and conjectured a finite generating set of the A-identities for G. In 2008 D. Gonçalves and P. Koshlukov answered in the affirmative their conjecture. In this paper we describe the central A-polynomials for G.
Keywords: A-Identity, Central A-Polynomial, Grassmann Algebra 
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Pereira Brandão Jr., Antônio; José Gonçalves, Dimas. Central A-polynomials for the Grassmann Algebra. Serdica Mathematical Journal, Tome 38 (2012) no. 1-3, pp. 297-312. http://geodesic.mathdoc.fr/item/SMJ2_2012_38_1-3_a14/