activity
20072026
most citedA circle diffeomorphism with breaks that is smoothly linearizable

3 citations · 4 across the 2 of their papers we have counts for

collaborators

6 papers

math.DS2026

Linear-fractional rotational interval exchange transformations

Alexey Teplinsky

Linear-fractional rotational interval exchange transformations appear naturally when investigating circle diffeomorphisms with breaks using the renormalization group approach. Earl…

math.DS2020★ 1 cited

Interval Rearrangement Ensembles

Alexey Teplinsky

We introduce a new concept of interval rearrangement ensembles (IRE), which is a generalization of interval exchange transformations (IET). This construction expands the space of I…

math.DS2015★ 3 cited

A circle diffeomorphism with breaks that is smoothly linearizable

Alexey Teplinsky

In this paper we answer positively a question of whether it is possible for a circle diffeomorphism with breaks to be smoothly conjugate to a rigid rotation in the case when its br…

math.DS2010

Frequency locking of modulated waves

Lutz Recke, Anatoly Samoilenko, Alexey Teplinsky +2

We consider the behavior of a modulated wave solution to an -equivariant autonomous system of differential equations under an external forcing of modulated wave type.…

math.DS2007

Herman's Theory Revisited (Extension)

Alexey Teplinsky

We prove that a -smooth orientation-preserving circle diffeomorphism with rotation number in Diophantine class , , is -smoothly conjugate to a rig…

math.DS2007

Herman's Theory Revisited

Konstantin Khanin, Alexey Teplinsky

We prove that a -smooth orientation-preserving circle diffeomorphism with rotation number in Diophantine class , , is -smoothly conjugate to a r…