D. Fedoseev

activity

20162022

most citedA Sliceness Criterion for Odd Free Knots

3 citations · 6 across the 6 of their papers we have counts for

collaborators

Showing 2019Show all

3 papers · 1 filter

math.GT2019

Manifolds of Triangulations, braid groups of manifolds and the groups $Γ_{n}^{k}$

D. A. Fedoseev, I. M. Nikonov, V. O. Manturov

The spaces of triangulations of a given manifold have been widely studied. The celebrated theorem of Pachner~\cite{Pachner} says that any two triangulations of a given manifold can…

math.GT2019

Word and Conjugacy Problems in Groups $G_{k + 1}^{k}$

Denis Fedoseev, Andrey Karpov, Vassily Manturov

Recently the third named author defined a 2-parametric family of groups $G_{n}^{k}$ \cite{gnk}. Those groups may be regarded as a certain generalisation of braid groups. Study of the c…

math.GT2019

On Groups $G_{n}^{k}$ and $Γ_{n}^{k}$ : A Study of Manifolds, Dynamics, and Invariants

Vassily O. Manturov, Denis A. Fedoseev, Seongjeong Kim +1

Recently the first named author defined a 2-parametric family of groups $G_{n}^{k}$ . Those groups may be regarded as analogues of braid groups. Study of the connection between the grou…

Manifolds of Triangulations, braid groups of manifolds and the groups Γnk​

Word and Conjugacy Problems in Groups Gk+1k​

On Groups Gnk​ and Γnk​: A Study of Manifolds, Dynamics, and Invariants

Manifolds of Triangulations, braid groups of manifolds and the groups $Γ_{n}^{k}$

Word and Conjugacy Problems in Groups $G_{k + 1}^{k}$

On Groups $G_{n}^{k}$ and $Γ_{n}^{k}$ : A Study of Manifolds, Dynamics, and Invariants