activity
20102023
most citedRelative symmetric polynomials and money change problem

5 citations · 16 across the 25 of their papers we have counts for

collaborators

27 papers

math.GR2023

The Haar measure of a profinite -ary group

M. Shahryari, M. Rostami

We prove that every profinite -ary group $(G, f)=\Gf$ has a unique Haar measure and further for every measurable subset , we have $$ m_p(A)=m(A)=(n-1)m^{\ast…

math.GR2021

Nullstellensatz for relative existentially closed groups

Mohammad Shahryari

We prove that in every variety of -groups, every -existentially closed element satisfies nullstellensatz for finite consistent systems of equations. This will generalize {\bf…

math.GR2021

On profinite polyadic groups

M. Shahryari, M. Rostami

We study the structure of profinite polyadic groups and we prove that a polyadic topological group is profinite, if and only if, it is compact, Hausdorff, totally disconne…

math.GR2020

A note on surjunctive groups

M. Shahryari

In this article, we prove that a semidirect product of a locally finite group with a surjunctive group is also surjunctive. We also prove that a surjunctive-by-locally finite group…

math.GR2019

A note on cellular automata

M. Shahryari

For an arbitrary group and arbitrary set , we define a monoid structure on the set of all uniformly continuous functions and then we show that it is naturally iso…

math.GR2018

On the equationally Artinian groups

M. Shahryari, J. Tayyebi

In this article, we study the property of being equationally Artinian in groups. We prove that a finite extension of an equationally Artinian group is again equationally Artinian.…