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Original Articles

Rings with (a, b, c) = (a, c, b) and (a, [b, c]d) = 0: a case study using albert

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Pages 19-27 | Received 17 Aug 1992, Published online: 30 Mar 2007

References

  • Hentzel , I.R. and Jacobs , D.P. 1991 . A dynamic programming method for building free algebras . Computers & Mathematics with Applications , 22 : 61 – 66 .
  • Jacobs , D.P. , Muddana , S.V. and Offutt , A.J. A computer algebra system for nonassociative identities.Hadronic Mechanics and Nonpotential Interactions . Proceedings of the Fifth International Conference . Edited by: Myung , H.C. New York : Nova Science Publishers .
  • Kleinfeld , E. 1959 . Rings of (y,β) type . Portugaliae Math , 18 : 107 – 110 .
  • Kleinfeld , E. 1961 . Simple algebras of type (1,1) are associative . Canadian J. Math , 13 : 129 – 148 .
  • Kleinfeld , E. 1980 . On centers of alternative algebras . Communications in Algebra , 8 : 289 – 297 .
  • Kleinfeld , E. 1987 . On rings satisfying (x,y,z,)=(x,y,z,) . Algebras,Groups and Geometries , 4 : 129 – 138 .
  • Paul , Y. 1990 . Prime rings satisfying (x,y,z,)–(x,y,z,) . Proceedings of the Symposium on Algebra and Number Theory . July 1990 , Kochi, Kerala, India. pp. 91 – 95 .

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