activity
19992019
most citedAnderson localization transition and eigenfunction multifractality in ensemble of ultrametric random matrices

73 citations · 503 across the 17 of their papers we have counts for

collaborators

17 papers

cond-mat.stat-mech2019★ 6 cited

Eigenvalue and Eigenvector Statistics in Time Series Analysis

Paolo Barucca, Mario Kieburg, Alexander Ossipov

The study of correlated time-series is ubiquitous in statistical analysis, and the matrix decomposition of the cross-correlations between time series is a universal tool to extract…

cond-mat.mtrl-sci2018★ 33 cited

Stochastic multi-step polarization switching in ferroelectrics

Y. A. Genenko, R. Khachaturyan, J. Schultheiss +3

Consecutive stochastic 90° polarization switching events, clearly resolved in recent experiments, are described by a new nucleation and growth multi-step model. It extends the clas…

cond-mat.dis-nn2016★ 62 cited

Eigenvectors under a generic perturbation: non-perturbative results from the random matrix approach

Kevin Truong, Alexander Ossipov

We consider eigenvectors of the Hamiltonian perturbed by a generic perturbation modelled by a random matrix from the Gaussian Unitary Ensemble (GUE). Using the supersymme…

cond-mat.mes-hall2015★ 4 cited

Scaling of critical wavefunctions at topological Anderson transitions in 1D

Eoin Quinn, Thomas Cope, Jens H. Bardarson +1

Topological Anderson transitions, which are direct phase transitions between topologically distinct Anderson localised phases, allow for criticality in 1D disordered systems. We an…

cond-mat.mes-hall2011★ 7 cited

Critical scaling of polarization waves on a heterogeneous chain of resonators

Sanli Faez, Ad Lagendijk, Alexander Ossipov

The intensity distribution of electromagnetic polar waves in a chain of near-resonant weakly-coupled scatterers is investigated theoretically and supported by a numerical analysis.…

cond-mat.mes-hall2009★ 73 cited

Anderson localization transition and eigenfunction multifractality in ensemble of ultrametric random matrices

Y. V. Fyodorov, A. Ossipov, A. Rodriguez

We demonstrate that by considering disordered single-particle Hamiltonians (or their random matrix versions) on ultrametric spaces one can generate an interesting class of models e…