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Original Articles

Embeddings in Lie algebras of subexponential growth

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Pages 904-906 | Received 07 Feb 2018, Accepted 07 May 2018, Published online: 11 Jan 2019

References

  • Alahmadi, A., Alsulami, H., Jain, S. K., Zelmanov, E. (2015). Finite generation of Lie algebra associated with associative algebra. J. Algebra 426:69–78.
  • Alahmadi, A., Alsulami, H., Jain, S. K., Zelmanov, E. Algebras and semigroups of locally subexponential growth. arXiv:1703.08733.
  • Bartholdi, L., Erschler, A. (2014). Imbeddings into groups of intermediate growth. Groups. Geom. Dyn. 8(3):605–620.
  • Higman, G., Neumann, B. H., Neumann, H. (1949). Embedding theorems for groups. J. London Math. Soc. 1–24(4):247–254.
  • Malcev, A. I. (1952). On representations of non associative rings. Uspehi Matem. Nauk (N. S.) 47(1):181–185.
  • Shirshov, A. I. (1958). On free lie rings. Mat. sb. (N. S.) 45(87):113–122.
  • Smith, M. K. (1976). Universal enveloping algebras with subexponential but not polynomially bounded growth. Proc. Amer. Math. Soc. 60(1):22–24.

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