activity
20182024
most citedAnomalous 1D fluctuations of a simple 2D random walk in a large deviation regime

22 citations · 59 across the 12 of their papers we have counts for

collaborators

13 papers

cond-mat.mes-hall2024

Collective bistability of pyridine-furan nanosprings coupled by a graphene plate

Maria Frolkina, Anastasia Markina, Vladislav Petrovskii +3

Nanometer-sized molecular structures exhibiting mechanical-like switching between discrete states are of great interest for their potential uses in nanotechnology and materials sci…

hep-th2024

KPZ scaling from the Krylov space

Alexander Gorsky, Sergei Nechaev, Alexander Valov

Recently, a superdiffusion exhibiting the Kardar-Parisi-Zhang (KPZ) scaling in late-time correlators and autocorrelators of certain interacting many-body systems has been reported.…

cond-mat.stat-mech2023★ 1 cited

Unconventional critical behavior of polymers at sticky boundaries

Alexander Gorsky, Sergei Nechaev, Alexander Valov

We discuss the generalization of a classical problem involving an -step ideal polymer adsorption at a sticky boundary (potential well of depth ). It is known that as appr…

cond-mat.soft2023★ 7 cited

Spontaneous Vibrations and Stochastic Resonance of Short Oligomeric Springs

Alexey M. Astakhov, Vladislav S. Petrovskii, Maria A. Frolkina +4

There is growing interest in molecular structures that exhibit dynamics similar to bistable mechanical systems. These structures have the potential to be used as nanodevices with t…

cond-mat.soft2023★ 3 cited

Spontaneous synchronization of two bistable pyridine-furan nanosprings connected by an oligomeric bridge

Anastasia A. Markina, Maria A. Frolkina, Alexander D. Muratov +3

The intensive development of nanodevices acting as two-state systems has motivated the search for nanoscale molecular structures whose long-term conformational dynamics are similar…

cond-mat.stat-mech2022

Eigenvalue detachment, BBP transition and constrained Brownian motion

Alexander Gorsky, Sergei Nechaev, Alexander Valov

We discuss the eigenvalue detachment transition in terms of scaling of fluctuations in ensembles of paths located near convex boundaries of various physical nature. We consider num…