F. Johari

activity

20152025

most citedCapable Lie algebras with the derived subalgebra of dimension two over an arbitrary field

14 citations · 50 across the 15 of their papers we have counts for

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math.GR2025

Classification of nilpotent Lie algebras of nilpotency class 3 having a derived subalgebra of dimension three

Saboura Yousefi, Azam Kaheni, Farangis Johari

In this paper, we investigate nilpotent Lie algebras $L$ of nilpotency class $3$ and provide a complete classification of those satisfying $dim L^{2} = 3$ and $Z(L) = L^3 \cong…

math.GR2021

2-nilpotent multiplier and 2-capability of finite 2-generator p-groups of class two

F. Johari, A. Kaheni

Let p be a prime number. We give the explicit structure of 2- nilpotent multiplier for each finite 2-generator p-group of class two. Moreover, 2-capable groups in that class are ch…

math.GR2018

A note on some special $p$ -groups

Farangis Johari, Peyman Niroomand

Recently Rai obtained an upper bound for the order of the Schur multiplier of a $d$ -generator special $p$ -group when its derived subgroup has the maximum value $ p^{\frac{1}{2}d(d-…

math.GR2017★ 3 cited

$c$ -nilpotent multiplier of finite $p$ -groups

Farangis Johari, Mohsen Parvizi, Peyman Niroomand

The aim of this work is to find some exact sequences on the $c$ - nilpotent multiplier of a group $G$ . We also give an upper bound for the $c$ - nilpotent multiplier of finite $p$ -gr…

math.GR2017

Classification of finite $p$ -groups by the size of their Schur multipliers

Peyman Niroomand, Farangi Johari

Let $d (G)$ be the minimum number of elements required to generated a group $G .$ For a group $G$ of order $p^{n}$ with derived subgroup of order $p^{k}$ and $d (G) = d,$ we knew the o…

Classification of nilpotent Lie algebras of nilpotency class 3 having a derived subalgebra of dimension three

2-nilpotent multiplier and 2-capability of finite 2-generator p-groups of class two

A note on some special p-groups

c-nilpotent multiplier of finite p-groups

Classification of finite p-groups by the size of their Schur multipliers

A note on some special $p$ -groups

$c$ -nilpotent multiplier of finite $p$ -groups

Classification of finite $p$ -groups by the size of their Schur multipliers