activity
19972023
most citedDivergent Perturbation Series

50 citations · 232 across the 57 of their papers we have counts for

collaborators

57 papers

cond-mat.stat-mech2023

To separation of variables in the Fokker--Planck equations

I. M. Suslov

It is well-known, that for separation of variables in the eigenvalue problem, the corresponding operator should be represented as a sum of operators depending on single variables.…

cond-mat.mes-hall2022

Is Fermi liquid topologically protected?

I. M. Suslov

The book by Volovik [1] contains the argument, which can be considered as the topological proof of the Luttinger theorem. The Green function of the ideal Fermi gas has a pole in th…

cond-mat.dis-nn2021

Spectral analysis of universal conductance fluctuations

I. M. Suslov

Universal conductance fluctuations are usually observed in the form of aperiodic oscillations in the magnetoresistance of thin wires as a function of the magnetic field B. If such…

cond-mat.dis-nn2021

Hidden Symmetry in 1D Localization

I. M. Suslov

Resistance ρof an one-dimensional disordered system of length l has the log-normal distribution in the limit of large l. Parameters of this distribution depend on the Fermi level p…

cond-mat.dis-nn2019

Conductance distribution in 1D systems: dependence on the Fermi level and the ideal leads

I. M. Suslov

The correct definition of the conductance of finite systems implies a connection to the system of the massive ideal leads. Influence of the latter on the properties of the system a…

cond-mat.mes-hall2017★ 3 cited

Conductance distribution in the magnetic field

I. M. Suslov

Using a modification of the Shapiro scaling approach, we derive the distribution of conductance in the magnetic field applicable in the vicinity of the Anderson transition. This di…