Determining an upper bound for the exponent of the Schur multiplier

and its generalization, the nilpotent multiplier, of a finite group

are of interest. In 1974 M.R.Jones [2] attained an upper bound for

the exponent of the Schur...

Some inequalities for the order of the Schur multiplier of a pair of groups are studid....

In this paper, we are going to look at the $c$-nilpotent multiplier of a group $G$,

${\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\cal N}_cM(G)$, as a functor from the category of all groups, ${\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\\cal G}roup$, to the category...

In 1939 P.Hall introduced the concept of isoclinism in order to

classify solvable groups.The basic tool for this classification

is the concept of nilpotent multiplier. Subsequently P.Hall

introduced a more general notion...

A Bound for the Exponent of the Schur Multiplier of some finite p-Groups...

Some functorial properties of nilpotent multipliers...

In this paper we present an explicit formula for the 2-nilpotent multiplier of a direct product of two Lie algebras....

In this talk, by a historical reviewing on given bounds for the exponent of the Schur

multiplier of a finite p -group, we present recent developments in

the subject. Also, we give a bound for the exponent of the c -nilpotent...

-nilpotent multiplier of G . This implies that

exp( M(G)) divides exp(G) for all finite $p$-groups of class at most p-1 . Moreover, we show that our result

is an improvement of some previous bounds for the exponent of

M^{(c)}(G) given by M...

Let $G$ be a finite $p$-group of order $p^{n}$ with

$|M(G)|=p^{\\\\\\\\frac{n(n-1)}{2}-t},$ where $M(G)$ is the Schur

multiplier of $G$. Ya.G. Berkovich, X. Zhou, and G. Ellis have

determined the structure of $G$ when $t=0...