K
Konstantin S. Tikhonov
Researcher at Skolkovo Institute of Science and Technology
Publications - 75
Citations - 2097
Konstantin S. Tikhonov is an academic researcher from Skolkovo Institute of Science and Technology. The author has contributed to research in topics: Superconductivity & Anderson localization. The author has an hindex of 21, co-authored 68 publications receiving 1580 citations. Previous affiliations of Konstantin S. Tikhonov include Texas A&M University & Landau Institute for Theoretical Physics.
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Extended carrier lifetimes and diffusion in hybrid perovskites revealed by Hall effect and photoconductivity measurements.
Yun Sheng Chen,Yun Sheng Chen,H. T. Yi,Xiaoxi Wu,Ross Haroldson,Yuri N. Gartstein,Yaroslav Rodionov,Konstantin S. Tikhonov,Anvar A. Zakhidov,Anvar A. Zakhidov,Xiaoyang Zhu,Vitaly Podzorov +11 more
TL;DR: The intrinsic Hall mobility and photocarrier recombination coefficient are directly measured in hybrid perovskites in steady-state transport studies and it is suggested that these experimental findings are consistent with the polaronic nature of charge carriers, resulting from an interaction of charges with methylammonium dipoles.
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Many-body localization and delocalization in large quantum chains
Elmer V. H. Doggen,Frank Schindler,Konstantin S. Tikhonov,Konstantin S. Tikhonov,Alexander D. Mirlin,Titus Neupert,Dmitry G. Polyakov,Igor V. Gornyi +7 more
TL;DR: In this paper, the authors theoretically study the quench dynamics for an isolated Heisenberg spin chain with a random on-site magnetic field, which is one of the paradigmatic models of a many-body localization transition.
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Analyzing passenger train arrival delays with support vector regression
TL;DR: This work presents the first application of support vector regression in the analysis of train delays and compares its performance with the artificial neural networks which have been commonly used for such problems.
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Anderson localization and ergodicity on random regular graphs
Konstantin S. Tikhonov,Konstantin S. Tikhonov,Alexander D. Mirlin,Mikhail A. Skvortsov,Mikhail A. Skvortsov +4 more
Abstract: A numerical study of Anderson transition on random regular graphs (RRG) with diagonal disorder is performed. The problem can be described as a tight-binding model on a lattice with N sites that is locally a tree with constant connectivity. In certain sense, the RRG ensemble can be seen as infinite-dimensional ($d\to\infty$) cousin of Anderson model in d dimensions. We focus on the delocalized side of the transition and stress the importance of finite-size effects. We show that the data can be interpreted in terms of the finite-size crossover from small ($N\ll N_c$) to large ($N\gg N_c$) system, where $N_c$ is the correlation volume diverging exponentially at the transition. A distinct feature of this crossover is a nonmonotonicity of the spectral and wavefunction statistics, which is related to properties of the critical phase in the studied model and renders the finite-size analysis highly non-trivial. Our results support an analytical prediction that states in the delocalized phase (and at $N\gg N_c$) are ergodic in the sense that their inverse participation ratio scales as $1/N$.
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Collapse of superconductivity in a hybrid tin-graphene Josephson junction array
Zheng Han,Zheng Han,Adrien Allain,Adrien Allain,Hadi Arjmandi-Tash,Hadi Arjmandi-Tash,Konstantin S. Tikhonov,Konstantin S. Tikhonov,Mikhail Feigel'man,Mikhail Feigel'man,Benjamin Sacépé,Benjamin Sacépé,Vincent Bouchiat,Vincent Bouchiat +13 more
TL;DR: In this paper, the authors show that decorating graphene with a sparse and regular array of superconducting nanodisks enables to continuously gate-tune the quantum superconductor-to-metal transition of the Josephson junction array into a zero-temperature metallic state.