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math.RAMar 26, 2020
2
citations (OpenAlex)
authors
  • F. Johari
  • A. Shamsaki
  • P. Niroomand
institutions
  • Damghan University
  • University of Cape Town
arXiv abstractPDF
paper

The structure of nilpotent Lie algebras of class two with derived subalgebra of dimension two

arXiv:2003.12066 · doi:10.1007/s41980-021-00571-1

Abstract

In this paper, the structure of all finite-dimensional nilpotent Lie algebras of class two with derived subalgebra of dimension two over an arbitrary field F is determined. Furthermore, we give the structure of the Schur multiplier of such Lie algebras.

References in corpus (10)

  • Six-dimensional nilpotent Lie algebras
  • A note on the Schur multiplier of a nilpotent Lie algebra
  • Capability of Nilpotent Lie algebras with small derived Subalgebra
  • Structure of nilpotent Lie algebra by its multiplier
  • The structure, capability and the Schur multiplier of generalized Heisenberg Lie algebras
  • Some properties on the tensor square of Lie algebras
  • On the tensor square of non-abelian nilpotent finite dimensional Lie algebras
  • Estimations of the low dimensional homology of Lie algebras with large abelian ideals
  • Certain functors of nilpotent Lie algebra with the derived subalgebra of dimension two
  • Decomposition of the nonabelian tensor product of Lie algebras via the diagonal ideal

Cited by in corpus (1)

  • On characterizing nilpotent Lie algebra by their multiplier, $ s(L)=6, 7
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