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Communications in Algebra Volume 26, 1998 - Issue 8
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Original Articles

A radical splitting theorem for bernstein algebras

S. GonzálezDepártamento de Matemáticas, Universidad de Oviedo, C/ Calvo Sotelo, s/n, Oviedo, 33007, Spain
,
C. MartínezDepártamento de Matemáticas, Universidad de Oviedo, C/ Calvo Sotelo, s/n, Oviedo, 33007, Spain
&
A. GrishkovOmsk State University and University of São Paulo, Instituto de Matemática e Estatística, Caixa Postal 66281, São Paulo, 05315-970, BrazilView further author information
Pages 2529-2542 | Received 01 May 1997, Published online: 05 Jul 2007

References

  • González, S., 1993. Quasiisomrphisms of Bernstein Algebras, Communica-tions in Algebra 21 (11) (1993), pp. 4153–4166.
  • González, S., and Martínez, C., 1990. Idempotent elements in a Bernstein Algebra, J. London Math, Soc 42 (2) (1990), pp. 430–436.
  • González, S., and Martínez, C., 1994. "On Bernstein Algebras". In: Nonassociative Algebra and its Applications. Netherlands: Kluwer Academic Publishers; 1994. pp. 164–171.
  • Grishkov, A., 1980. Decomposable Malcev algebras, Algebra and Logik 19 (4) (1980), pp. 405–422.
  • Jacobson, N., 1968. Structure and representations of Jordan algebras AMS. Vol. 39. Provudence, RI: Colloquium Publications; 1968.
  • Malcev, A., 1968. About solvable Lie algebras, Izv.AN USSR, ser.mat 8 (4) (1968), pp. 329–356.
  • Martínez, C., 1995. Free Nuclear Jordan- Bernstein Algebra, J. of Algebra 177 (4) (1995), pp. 676–697.
  • Suttles, D., 1972. A conirexample to a conjecture of Albert, Notices Amer.Math.Soc. A 19 (566) (1972).

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