M. Yadav

activity

20052022

most citedComputing skew left braces of small orders

20 citations · 81 across the 29 of their papers we have counts for

collaborators

Showing 2010Show all

4 papers · 1 filter

math.GR2010

Central quotient versus commutator subgroup of groups

Manoj K. Yadav

In 1904, Issai Schur proved the following result. If $G$ is an arbitrary group such that $G / Z (G)$ is finite, where $Z (G)$ denotes the center of the group $G$ , then the commutator…

math.GR2010★ 11 cited

On finite $p$ -groups whose automorphisms are all central

Vivek K. Jain, Manoj K. Yadav

An automorphism $α$ of a group $G$ is said to be central if $α$ commutes with every inner automorphism of $G$ . We construct a family of non-special finite $p$ -groups having abelian…

math.GR2010★ 7 cited

Class preserving automorphisms of finite $p$ -groups: A survey

Manoj K. Yadav

In this short survey article, we try to list maximum number of known results on class preserving automorphisms of finite $p$ -groups. We conclude the survey with some interesting (a…

math.GR2010

On finite capable $p$ -groups of class 2 with cyclic commutator subgroups

Manoj K. Yadav

We study finite capable $p$ -groups $G$ of nilpotency class 2 such that the commutator subgroup $γ_{2} (G)$ of $G$ is cyclic and the center of $G$ is contained in the Frattini subgroup…

Central quotient versus commutator subgroup of groups

On finite p-groups whose automorphisms are all central

Class preserving automorphisms of finite p-groups: A survey

On finite capable p-groups of class 2 with cyclic commutator subgroups

On finite $p$ -groups whose automorphisms are all central

Class preserving automorphisms of finite $p$ -groups: A survey

On finite capable $p$ -groups of class 2 with cyclic commutator subgroups