Antonio F. Behn, Ph.D.
Affiliations: | 2000 | University of Wisconsin, Madison, Madison, WI |
Area:
MathematicsGoogle:
"Antonio Behn"Parents
Sign in to add mentor| Donald S. Passman | grad student | 2000 | UW Madison | |
| (Group rings whose principal ideals are projective and groups with bounded representation degree.) | ||||
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Publications
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| Behn A, Labra A, Reyes C. (2015) Irreducible Representations of Power-associative Train Algebras Algebra Colloquium. 22: 903-908 |
| Behn A, Correa I. (2015) Nilpotency of Commutative Finitely Generated Algebras Satisfying Communications in Algebra. 43: 5291-5297 |
| Guzzo H, Behn A. (2014) Solvability of a commutative algebra which satisfies (x2)2=0 Communications in Algebra. 42: 417-422 |
| Behn A, Rodríguez RE, Rojas AM. (2013) Adapted hyperbolic polygons and symplectic representations for group actions on Riemann surfaces Journal of Pure and Applied Algebra. 217: 409-426 |
| Behn A, Elduque A, Labra A. (2011) A Class Of Locally Nilpotent Commutative Algebras International Journal of Algebra and Computation. 21: 763-774 |
| Behn A, Correa I, Hentzel IR. (2010) On Flexible Algebras Satisfying x(yz) = y(zx) Algebra Colloquium. 17: 881-886 |
| Behn A, Hentzel IR. (2010) Idempotents in plenary train algebras Journal of Algebra. 324: 3241-3248 |
| Behn A, Correa I, Hentzel IR. (2008) Semiprimality and Nilpotency of Nonassociative Rings Satisfying x(yz) = y(zx) Communications in Algebra. 36: 132-141 |
| Behn A. (2007) Examples of Commutative Right-Nilalgebras Over Small Fields Communications in Algebra. 35: 2647-2653 |
| Behn A, Merwe ABVd. (2002) An algorithmic version of the theorem by Latimer and MacDuffee for 2×2 integral matrices Linear Algebra and Its Applications. 346: 1-14 |