A. Shamsaki

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20172024

most citedNilpotent Lie algebras having the Schur multiplier of maximum dimension

3 citations · 7 across the 12 of their papers we have counts for

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Showing 2022 · math.RAShow all

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math.RA2022

On the nilpotent Lie superalgebras of small superbreadth

A. Shamsaki, P. Niroomand, M. Ladra

In this paper, we classify finite-dimensional nilpotent Lie superalgebras of superbreadth at most two.

math.RA2022

Characterizing nilpotent Lie algebras that satisfy on converse of the Schur's theorem

A. Shamsaki, P. Niroomand

Let $L$ be a finite dimensional nilpotent Lie algebra and $d$ be the minimal number generators for $L / Z (L) .$ It is known that $dim L / Z (L) = d dim L^{2} - t (L)$ for an integer…