V. Maltcev

most citedOn a new approach to the dual symmetric inverse monoid

I *_{X}

2 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.GR2008

Cayley automaton semigroups

Victor Maltcev

In this paper we characterize when a Cayley automaton semigroup is a group, is trivial, is finite, is free, is a left zero semigroup, or is a right zero semigroup.

math.GR2008

When are dual Cayley automaton semigroups finite?

Victor Maltcev

In this note we prove that, for a finite semigroup $S$ , the dual Cayley automaton semigroup $C^{*} (S)$ is finite if and only if $S$ is $H$ -trivial and has no…

math.GR2007★ 2 cited

On a new approach to the dual symmetric inverse monoid $I *_{X}$

Victor Maltcev

We construct the \emph{inverse partition semigroup} $I P_{X}$ , isomorphic to the \emph{dual symmetric inverse monoid} $I_{X}^{*}$ , introduced in [6]. We give a co…

Cayley automaton semigroups

When are dual Cayley automaton semigroups finite?

On a new approach to the dual symmetric inverse monoid I∗X​

On a new approach to the dual symmetric inverse monoid $I *_{X}$