147 results on '"Andrei D. Zaikin"'
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2. Quantum fluctuations in superconducting nanowires
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Andrei D. Zaikin and I.E. Tamm
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- 2022
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3. Plasma modes in capacitively coupled superconducting nanowires
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Alex Latyshev, Andrew G Semenov, and Andrei D Zaikin
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Physics ,General Physics and Astronomy ,General Materials Science ,ddc:530 ,Electrical and Electronic Engineering - Abstract
We investigate plasma oscillations in long electromagnetically coupled superconducting nanowires. We demonstrate that in the presence of inter-wire coupling plasma modes in each of the wires get split into two “new” modes propagating with different velocities across the system. These plasma modes form an effective dissipative quantum environment interacting with electrons inside both wires and causing a number of significant implications for the low-temperature behavior of the systems under consideration.
- Published
- 2021
4. Voltage Fluctuations in a System of Capacitively Coupled Superconducting Nanowires
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Andrew G. Semenov, Alex Latyshev, and Andrei D. Zaikin
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Superconductivity ,Condensed Matter::Materials Science ,Materials science ,Condensed matter physics ,Nanowire ,Phase (waves) ,Biasing ,Voltage noise ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,Condensed Matter Physics ,Quantum ,Electronic, Optical and Magnetic Materials ,Voltage - Abstract
We theoretically investigate non-local fluctuation effects in a system of two capacitively coupled superconducting nanowires. We demonstrate that quantum phase slips in one of these nanowires induce voltage fluctuations in another one. These fluctuations are characterized by zero average voltage and non-vanishing voltage noise which exhibits a non-trivial behavior as a function of frequency and bias current. It would be interesting to test our predictions in modern experiments with superconducting nanowires.
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- 2020
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5. Superconducting quantum fluctuations in one dimension
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Andrei D. Zaikin and Andrei G. Semenov
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Superconductivity ,Physics ,Dimension (vector space) ,Quantum mechanics ,General Physics and Astronomy ,Quantum fluctuation - Published
- 2021
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6. Phase-coherent thermoelectricity and non-equilibrium Josephson current in Andreev interferometers
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Mikhail S. Kalenkov and Andrei D. Zaikin
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Physics ,Superconductivity ,Condensed matter physics ,Condensed Matter - Superconductivity ,Relaxation (NMR) ,Supercurrent ,FOS: Physical sciences ,02 engineering and technology ,021001 nanoscience & nanotechnology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,01 natural sciences ,Superconductivity (cond-mat.supr-con) ,Temperature gradient ,Condensed Matter::Superconductivity ,0103 physical sciences ,Thermoelectric effect ,Quasiparticle ,010306 general physics ,0210 nano-technology ,Quantum ,Coherence (physics) - Abstract
We develop a detailed theory describing a non-trivial interplay between non-equilibrium effects and long-range quantum coherence in superconducting hybrid nanostructures exposed to a temperature gradient. We establish a direct relation between thermoelectric and Josephson effects in such structures and demonstrate that at temperatures exceeding the Thouless energy of our device both phase-coherent thermoelectric signal and the supercurrent may be strongly enhanced due to non-equilibrium low energy quasiparticles propagating across the system without any significant phase relaxation. By applying a temperature gradient one can drive the system into a well pronounced $\pi$-junction state, thereby creating novel opportunities for applications of Andreev interferometers., Comment: 20 pages, 9 figures
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- 2021
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7. Fractional Shapiro steps without fractional Josephson effect
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Artem V. Galaktionov and Andrei D. Zaikin
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Josephson effect ,Superconductivity ,Physics ,Superconductivity (cond-mat.supr-con) ,MAJORANA ,Condensed matter physics ,Topological insulator ,Condensed Matter - Superconductivity ,Condensed Matter::Superconductivity ,Bound state ,FOS: Physical sciences ,Key features ,Microwave - Abstract
It is widely believed that superconducting junctions involving topological insulators and hosting Majorana-like bound states may exhibit unusual "fractional" ($4\pi$-periodic) ac Josephson effect. Accordingly, "fractional" Shapiro steps on the current-voltage characteristics of such junctions are expected to occur under external microwave radiation. Here, we microscopically evaluate Shapiro steps in topologically trivial highly transparent superconducting weak links. The key features recovered within our analysis -- including, e.g., the so-called "missing" Shapiro steps -- turn out to be similar to those observed in topological Josephson junctions. Our results demonstrate that caution is needed while interpreting experimental results for superconducting weak links in terms of Majorana physics., Comment: 19 pages, 9 figures
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- 2021
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8. Quantum fluctuations and density of states in low-dimensional superconductors
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Andrei D. Zaikin, Alexey A. Radkevich, and Andrew G. Semenov
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Superconductivity ,Physics ,Condensed matter physics ,Nanowire ,General Physics and Astronomy ,02 engineering and technology ,Electron ,021001 nanoscience & nanotechnology ,01 natural sciences ,Condensed Matter::Materials Science ,Singularity ,Condensed Matter::Superconductivity ,Phase (matter) ,0103 physical sciences ,Density of states ,General Materials Science ,Physical and Theoretical Chemistry ,010306 general physics ,0210 nano-technology ,Quantum ,Quantum fluctuation - Abstract
We investigate the influence of quantum phase fluctuations on electron density of states (DOS) in ultrathin superconducting films and nanowires. Using an effective action approach we derive a non-perturbative correction to DOS in such systems. The main effect of phase fluctuations in quasi-two-dimensional films is the appearance of electron states at subgap energies while in quasi-one-dimensional nanowires fluctuations also lead to smearing of the gap edge singularity in DOS.
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- 2019
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9. Anomalous Switching Current Distributions in Superconducting Weak Links
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Dmitry S. Golubev and Andrei D. Zaikin
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Junctions ,Josephson effect ,Josephson junctions ,Tunneling ,Electron ,01 natural sciences ,Quantum capacitance ,Superconducting device measurements ,0103 physical sciences ,Electrical and Electronic Engineering ,Superconducting integrated circuits ,Quantum tunnelling ,010302 applied physics ,Superconductivity ,Physics ,ta114 ,Condensed matter physics ,electrons ,superconductor-normal-superconductor devices ,quantum theory ,Condensed Matter Physics ,Electronic, Optical and Magnetic Materials ,Current (fluid) - Published
- 2018
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10. Density of states of narrow superconducting channels in the regime of quantum fluctuations of the order parameter
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A. A. Radkevich, K. Yu. Arutyunov, Andrei D. Zaikin, Andrew G. Semenov, and J. S. Lehtinen
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Materials science ,Solid-state physics ,Nanowire ,02 engineering and technology ,Electron ,01 natural sciences ,Condensed Matter::Superconductivity ,0103 physical sciences ,ta216 ,010306 general physics ,Quantum fluctuation ,Plasmon ,Superconductivity ,ta114 ,Condensed matter physics ,superconductivity ,quantum fluctuations ,OtaNano ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,Condensed Matter Physics ,Electronic, Optical and Magnetic Materials ,tunnel junctions ,nanowire ,Density of states ,Gravitational singularity ,0210 nano-technology - Abstract
The current–voltage characteristics of superconductor–insulator–semiconductor (S1–I–S2) tunnel junctions, where superconducting electrode S2 is a thin nanowire, are studied experimentally. The observed blurring of the gap singularities is interpreted as a manifestation of the order parameter quantum fluctuations. We propose a model taking into account the broadening of the density of states due to the interaction of electrons with the Mooij–Schön plasmon mode emerging in a quasi-one-dimensional superconducting channel in the regime of quantum fluctuations of the order parameter. The model gives results that are in a reasonable qualitative agreement with the experimental data.
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- 2017
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11. Voltage Noise in a Superconducting Wire with a Constriction
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Andrei D. Zaikin and Andrew G. Semenov
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Superconductivity ,Physics ,Condensed matter physics ,Superconducting wire ,Quantum noise ,Shot noise ,Nanowire ,Spectral density ,02 engineering and technology ,engineering.material ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,Condensed Matter Physics ,01 natural sciences ,Electronic, Optical and Magnetic Materials ,Noise generator ,0103 physical sciences ,engineering ,010306 general physics ,0210 nano-technology ,Voltage - Abstract
We analyze voltage fluctuations in superconducting nanowires with constrictions. We argue that quantum phase slips occurring in the constriction area are responsible for both equilibrium and non-equilibrium voltage noise in such systems. We evaluate the power spectrum of the voltage noise identifying its non-trivial dependence on both frequency and external bias.
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- 2017
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12. Intrinsic Quantum Dissipation in Superconducting Weak Links
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Andrei D. Zaikin, Dmitry S. Golubev, and Artem V. Galaktionov
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010302 applied physics ,Physics ,Josephson effect ,Condensed matter physics ,Supercurrent ,Macroscopic quantum phenomena ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,Condensed Matter Physics ,01 natural sciences ,Electronic, Optical and Magnetic Materials ,Condensed Matter::Superconductivity ,Quantum mechanics ,0103 physical sciences ,Bound state ,Superconducting tunnel junction ,010306 general physics ,Quantum dissipation ,Quantum ,Quantum tunnelling - Abstract
We evaluate the frequency spectrum for an intrinsic quantum dissipative environment for the Josephson phase φ formed by subgap Andreev bound states in superconducting weak links. We also analyze the problem of macroscopic quantum tunneling (MQT) of φ in highly transparent weak links and identify several MQT regimes. Within the exponential accuracy, we derive the expression for the supercurrent quantum decay rate both at low temperatures and in the vicinity of the quantum-to-classical crossover.
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- 2017
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13. Quantum fluctuations of voltage in superconducting nanowires
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Andrew G. Semenov and Andrei D. Zaikin
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Physics ,Superconductivity ,Сверхпроводящие и мезоскопические структуры. К 70-летию со дня рождения А.Н. Омельянчука ,Physics and Astronomy (miscellaneous) ,Condensed matter physics ,Quantum noise ,Shot noise ,Nanowire ,General Physics and Astronomy ,02 engineering and technology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,01 natural sciences ,Magnetic flux ,0103 physical sciences ,010306 general physics ,0210 nano-technology ,Quantum ,Quantum fluctuation ,Quantum tunnelling - Abstract
At low temperatures non-equilibrium voltage fluctuations can be generated in current-biased superconducting nanowires due to proliferation of quantum phase slips (QPS) or, equivalently, due to quantum tunneling of magnetic flux quanta across the wire. In this paper we review and further extend recent theoretical results related to this phenomenon. Employing the phase-charge duality arguments combined with Keldysh path integral technique we analyze such fluctuations within the two-point and four-point measurement schemes demonstrating that voltage noise detected in such nanowires in general depends on the particular measurement setup. In the low frequency limit we evaluate all cumulants of the voltage operator which turn out to obey Poisson statistics and exhibit a power law dependence on the external bias. We also specifically address a non-trivial frequency dependence of quantum shot noise power spectrum S Ω for both longer and shorter superconducting nanowires. In particular, we demonstrate that S Ω decreases with increasing frequency Ω and vanishes beyond a threshold value of Ω at T → 0. Furthermore, we predict that S Ω may depend non-monotonously on temperature due to quantum coherent nature of QPS noise. The results of our theoretical analysis can be directly tested in future experiments with superconducting nanowires.
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- 2017
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14. Topology controlled phase coherence and quantum fluctuations in superconducting nanowires
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Andrei D. Zaikin, Andrew G. Semenov, and Alexey Radkevich
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010302 applied physics ,Superconductivity ,Physics ,Condensed matter physics ,Condensed Matter - Superconductivity ,Supercurrent ,Nanowire ,FOS: Physical sciences ,Condensed Matter Physics ,01 natural sciences ,Electronic, Optical and Magnetic Materials ,Superconductivity (cond-mat.supr-con) ,Cross section (physics) ,Phase (matter) ,Condensed Matter::Superconductivity ,0103 physical sciences ,010306 general physics ,Quantum ,Quantum fluctuation ,Phase diagram - Abstract
Superconducting properties of metallic nano-wires may strongly depend on specific experimental conditions. Here we consider a setup where superconducting phase fluctuations are restricted at one point inside the wire and equilibrium supercurrent flows along the wire segment of an arbitrary length $L$. Low temperature physics of this structure is essentially determined, on one hand, by smooth phase fluctuations and, on the other hand, by quantum phase slips. The zero temperature phase diagram is controlled by the wire cross section and consists of a truly superconducting phase and two different phases where superconductivity can be observed only at shorter length scales. One of the latter phases exhibits more robust short-scale superconductivity whereas another one demonstrates a power-law decay of the supercurrent with increasing $L$ already at relatively short scales., Comment: 7 pages, 1 figure
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- 2020
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15. Quantum fluctuations and phase coherence in superconducting nanowires
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Andrew G. Semenov, Alexey A. Radkevich, and Andrei D. Zaikin
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Quantum phase transition ,Physics ,Superconductivity ,Condensed Matter - Mesoscale and Nanoscale Physics ,Condensed matter physics ,Condensed Matter - Superconductivity ,Supercurrent ,Phase (waves) ,Nanowire ,FOS: Physical sciences ,02 engineering and technology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,01 natural sciences ,Superconductivity (cond-mat.supr-con) ,Condensed Matter::Superconductivity ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,0103 physical sciences ,010306 general physics ,0210 nano-technology ,Quantum ,Quantum fluctuation ,Dimensionless quantity - Abstract
Quantum behavior of superconducting nanowires may essentially depend on the employed experimental setup. Here we investigate a setup that enables passing equilibrium supercurrent across an arbitrary segment of the wire without restricting fluctuations of its superconducting phase. The low temperature physics of the system is determined by a combined effect of collective sound-like plasma excitations and quantum phase slips. At $T=0$ the wire exhibits two quantum phase transitions, both being controlled by the dimensionless wire impedance $g$. While thicker wires with $g>16$ stay superconducting, in thinnest wires with $g, Comment: 8 pages, 2 figures
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- 2019
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16. Quantum Dynamics of Phase and Charge in Josephson Junctions
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Andrei D. Zaikin and Dmitry S. Golubev
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Physics ,Josephson effect ,Condensed matter physics ,Phase (matter) ,Quantum dynamics ,Charge (physics) - Published
- 2019
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17. Macroscopic Quantum Coherence and Dissipation
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Dmitry S. Golubev and Andrei D. Zaikin
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Physics ,Quantum mechanics ,Dissipation ,Quantum ,Coherence (physics) - Published
- 2019
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18. Coulomb Effects in Metallic Tunnel Junctions
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Andrei D. Zaikin and Dmitry S. Golubev
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Metal ,Materials science ,Condensed matter physics ,visual_art ,Coulomb ,visual_art.visual_art_medium - Published
- 2019
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19. Superconducting Contacts beyond the Tunneling Limit
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Andrei D. Zaikin and Dmitry S. Golubev
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Physics ,Superconductivity ,Condensed matter physics ,Limit (mathematics) ,Quantum tunnelling - Published
- 2019
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20. Quantum Mechanics with Dissipation: Influence Functional Theory
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Andrei D. Zaikin and Dmitry S. Golubev
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Physics ,Quantum mechanics ,Dissipation ,Functional theory - Published
- 2019
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21. Dissipative Quantum Mechanics of Nanostructures
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Dmitry S. Golubev and Andrei D. Zaikin
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Physics ,Quantum decoherence ,Classical mechanics ,Scattering ,Dissipative system ,Degrees of freedom (physics and chemistry) ,Macroscopic quantum phenomena ,Electronics ,Electron ,Quantum dissipation - Abstract
Continuing miniaturization of electronic devices, together with the quickly growing number of nanotechnological applications, demands a profound understanding of the underlying physics. Most of the fundamental problems of modern condensed matter physics involve various aspects of quantum transport and fluctuation phenomena at the nanoscale. In nanostructures, electrons are usually confined to a limited volume and interact with each other and lattice ions, simultaneously suffering multiple scattering events on impurities, barriers, surface imperfections, and other defects. Electron interaction with other degrees of freedom generally yields two major consequences, quantum dissipation and quantum decoherence. In other words, electrons can lose their energy and ability for quantum interference even at very low temperatures. These two different, but related, processes are at the heart of all quantum phenomena discussed in this book. This book presents copious details to facilitate the understanding of the basic physics behind a result and the learning to technically reproduce the result without delving into extra literature. The book subtly balances the description of theoretical methods and techniques and the display of the rich landscape of the physical phenomena that can be accessed by these methods. It is useful for a broad readership ranging from master’s and PhD students to postdocs and senior researchers.
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- 2019
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22. Weak Localization and Electron Dephasing in Disordered Conductors II: Beyond Quasiclassics
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Andrei D. Zaikin and Dmitry S. Golubev
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Physics ,Weak localization ,Condensed matter physics ,Dephasing ,Electron ,Electrical conductor - Published
- 2019
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23. Coulomb Effects in Short Coherent Conductors
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Dmitry S. Golubev and Andrei D. Zaikin
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Physics ,Condensed matter physics ,Coulomb ,Electrical conductor - Published
- 2019
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24. Effective Action and Superconducting Fluctuations
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Dmitry S. Golubev and Andrei D. Zaikin
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Physics ,Superconductivity ,Condensed matter physics ,Effective action - Published
- 2019
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25. Persistent Currents in Superconducting Nanorings
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Dmitry S. Golubev and Andrei D. Zaikin
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Superconductivity ,Materials science ,Condensed matter physics - Published
- 2019
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26. Charging Effects in Metallic Quantum Dots
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Andrei D. Zaikin and Dmitry S. Golubev
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Metal ,Materials science ,Quantum dot ,business.industry ,visual_art ,visual_art.visual_art_medium ,Optoelectronics ,business - Published
- 2019
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27. Coulomb Blockade in Quantum Dot Chains and Metallic Wires
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Dmitry S. Golubev and Andrei D. Zaikin
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Metal ,Materials science ,Condensed matter physics ,Quantum dot ,visual_art ,visual_art.visual_art_medium ,Coulomb blockade - Published
- 2019
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28. Quantum Particle in a Dissipative Environment
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Dmitry S. Golubev and Andrei D. Zaikin
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Physics ,Quantum particle ,Classical mechanics ,Dissipative system - Published
- 2019
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29. Quantum Particle in a Diffusive Electron Gas
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Andrei D. Zaikin and Dmitry S. Golubev
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Quantum particle ,Materials science ,Fermi gas ,Molecular physics - Published
- 2019
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30. Thermal and Quantum Phase Slips in Superconducting Nanowires
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Dmitry S. Golubev and Andrei D. Zaikin
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Superconductivity ,Materials science ,Condensed matter physics ,Phase (matter) ,Thermal ,Nanowire ,Quantum - Published
- 2019
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31. Influence Functional for Interacting Electrons in Disordered Metals
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Andrei D. Zaikin and Dmitry S. Golubev
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Physics ,Condensed matter physics ,Electron - Published
- 2019
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32. Electron Transport, Fluctuations, and Coulomb Effects in Normal-Superconducting Hybrids
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Dmitry S. Golubev and Andrei D. Zaikin
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Superconductivity ,Physics ,Condensed matter physics ,Coulomb ,Electron transport chain - Published
- 2019
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33. Weak Localization and Electron Dephasing in Disordered Conductors I: Metallic Limit
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Andrei D. Zaikin and Dmitry S. Golubev
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Metal ,Weak localization ,Physics ,Condensed matter physics ,visual_art ,Dephasing ,visual_art.visual_art_medium ,Electron ,Limit (mathematics) ,Electrical conductor - Published
- 2019
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34. Effective Action for Coherent Scatterers
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Dmitry S. Golubev and Andrei D. Zaikin
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Physics ,Classical mechanics ,Effective action - Published
- 2019
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35. Quantum Tunneling with Dissipation
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Sergey Panyukov and Andrei D. Zaikin
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Physics ,Superconductivity ,Quantum optics ,Tunnel effect ,Condensed matter physics ,Electrical resistivity and conductivity ,Excited state ,Dissipation factor ,Dissipation ,Quantum tunnelling - Published
- 2019
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36. Dissipative Quantum Mechanics of Superconducting Junctions
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Dmitry S. Golubev and Andrei D. Zaikin
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Superconductivity ,Physics ,Quantum mechanics ,Dissipative system - Published
- 2019
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37. Phase coherent electron transport in asymmetric cross-like Andreev interferometers
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Pavel E. Dolgirev, Andrei E. Tarkhov, Mikhail S. Kalenkov, and Andrei D. Zaikin
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Physics ,Superconductivity ,Josephson phase ,Condensed Matter - Superconductivity ,media_common.quotation_subject ,FOS: Physical sciences ,02 engineering and technology ,021001 nanoscience & nanotechnology ,01 natural sciences ,Electron transport chain ,Asymmetry ,System topology ,Superconductivity (cond-mat.supr-con) ,Quantum mechanics ,0103 physical sciences ,Astronomical interferometer ,010306 general physics ,0210 nano-technology ,Quantum ,Voltage ,media_common - Abstract
We present a detailed theoretical description of quantum coherent electron transport in voltage-biased cross-like Andreev interferometers. Making use of the charge conjugation symmetry encoded in the quasiclassical formalism, we elucidate a crucial role played by geometric and electron-hole asymmetries in these structures. We argue that a non-vanishing Aharonov-Bohm-like contribution to the current $I_S$ flowing in the superconducting contour may develop only in geometrically asymmetric interferometers making their behavior qualitatively different from that of symmetric devices. The current $I_N$ in the normal contour -- along with $I_S$ -- is found to be sensitive to phase-coherent effects thereby also acquiring a $2\pi$-periodic dependence on the Josephson phase. In asymmetric structures this current develops an odd-in-phase contribution originating from electron-hole asymmetry. We demonstrate that both phase dependent currents $I_S$ and $I_N$ can be controlled and manipulated by tuning the applied voltage, temperature and system topology, thus rendering Andreev interferometers particularly important for future applications in modern electronics.
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- 2019
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38. Full counting statistics of quantum phase slips
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Andrew G. Semenov and Andrei D. Zaikin
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Superconductivity ,Physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,Condensed Matter - Superconductivity ,Nanowire ,Shot noise ,Phase (waves) ,FOS: Physical sciences ,02 engineering and technology ,021001 nanoscience & nanotechnology ,Poisson distribution ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,01 natural sciences ,Superconductivity (cond-mat.supr-con) ,symbols.namesake ,Condensed Matter::Superconductivity ,0103 physical sciences ,Statistics ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,symbols ,Microscopic theory ,010306 general physics ,0210 nano-technology ,Cumulant ,Quantum - Abstract
We work out a microscopic theory describing complete statistics of voltage fluctuations generated by quantum phase slips (QPS) in superconducting nanowires. We evaluate the cumulant generating function and demonstrate that shot noise of the voltage as well as the third and all higher voltage cumulants differ from zero only due to the presence of QPS. In the zero-frequency limit voltage fluctuations in superconducting nanowires are described by Poisson statistics just as in a number of other tunneling-like problems. However, at non-zero frequencies quantum voltage fluctuations in superconducting nanowires become much more complicated and are not anymore accounted for by Poisson statistics. In the case of short superconducting nanowires we explicitly evaluate all finite-frequency voltage cumulants and establish a non-trivial relation between these cumulants and the current-voltage characteristics of our system., Comment: 10 pages, 3 figures
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- 2019
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39. Phase-sensitive thermoelectricity and long-range Josephson effect supported by thermal gradient
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Andrei D. Zaikin, Mikhail S. Kalenkov, and Pavel E. Dolgirev
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Physics ,Superconductivity ,Josephson effect ,Condensed matter physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,Supercurrent ,Non-equilibrium thermodynamics ,FOS: Physical sciences ,Observable ,02 engineering and technology ,021001 nanoscience & nanotechnology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,01 natural sciences ,Temperature gradient ,Condensed Matter::Superconductivity ,0103 physical sciences ,Thermoelectric effect ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,Quasiparticle ,010306 general physics ,0210 nano-technology - Abstract
We demonstrate that a temperature gradient can strongly stimulate the thermoelectric signal, as well as dc Josephson current, in multiterminal superconducting hybrid nanostructures. At temperatures $T$ sufficiently exceeding the Thouless energy of our device, both the supercurrent and the thermoinduced voltage are dominated by the contribution from nonequilibrium low-energy quasiparticles and are predicted to decay slowly (algebraically rather than exponentially) with increasing $T$. We also predict a nontrivial current-phase relation and a transition to a $\ensuremath{\pi}$-junction state controlled by both the temperature gradient and the system topology. All these features are simultaneously observable in the same experiment.
- Published
- 2019
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40. Current-phase relation and flux-dependent thermoelectricity in Andreev interferometers
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Andrei D. Zaikin, Mikhail S. Kalenkov, and Pavel E. Dolgirev
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Physics ,Condensed Matter - Superconductivity ,FOS: Physical sciences ,02 engineering and technology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,01 natural sciences ,Andreev reflection ,Superconductivity (cond-mat.supr-con) ,Condensed Matter::Superconductivity ,Seebeck coefficient ,Quantum mechanics ,0103 physical sciences ,Thermoelectric effect ,Astronomical interferometer ,Even and odd functions ,Phase relation ,010306 general physics ,0210 nano-technology ,Quantum - Abstract
We predict a novel $(I_0,\phi_0)$-junction state of multi-terminal Andreev interferometers that emerges from an interplay between long-range quantum coherence and non-equilibrium effects. Under non-zero bias $V$ the current-phase relation $I_S(\phi)$ resembles that of a $\phi_0$-junction differing from the latter due to a non-zero average $I_0(V) = \left< I_S(\phi)\right>_{\phi}$. The flux-dependent thermopower ${\mathcal S}(\Phi)$ of the system exhibits features similar to those of a $(I_0,\phi_0)$-junction and in certain limits it can reduce to either odd or even function of $\Phi$ in the agreement with a number of experimental observations.
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- 2018
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41. Quantum phase fluctuations and density of states in superconducting nanowires
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Andrei D. Zaikin, Andrew G. Semenov, and Alexey Radkevich
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Superconductivity ,Physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,Condensed matter physics ,Condensed Matter - Superconductivity ,Nanowire ,FOS: Physical sciences ,02 engineering and technology ,Electron ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,01 natural sciences ,Superconductivity (cond-mat.supr-con) ,Condensed Matter::Superconductivity ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,0103 physical sciences ,Density of states ,Quasiparticle ,010306 general physics ,0210 nano-technology ,Quantum ,Quantum fluctuation ,Quantum tunnelling - Abstract
We argue that quantum fluctuations of the phase of the order parameter may strongly affect the electron density of states (DOS) in ultrathin superconducting wires. We demonstrate that the effect of such fluctuations is equivalent to that of a quantum dissipative environment formed by sound-like plasma modes propagating along the wire. We derive a non-perturbative expression for the local electron DOS in superconducting nanowires which fully accounts for quantum phase fluctuations. At any non-zero temperature these fluctuations smear out the square-root singularity in DOS near the superconducting gap and generate quasiparticle states at subgap energies. Furthermore, at sufficiently large values of the wire impedance this singularity is suppressed down to $T=0$ in which case DOS tends to zero at subgap energies and exhibits the power-law behavior above the gap. Our predictions can be directly tested in tunneling experiments with superconducting nanowires., 6 pages, 3 figures
- Published
- 2017
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42. Large thermoelectric effect in ballistic Andreev interferometers
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Andrei D. Zaikin and Mikhail S. Kalenkov
- Subjects
Physics ,Superconductivity ,Condensed matter physics ,Condensed Matter - Superconductivity ,media_common.quotation_subject ,Phase (waves) ,FOS: Physical sciences ,02 engineering and technology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,01 natural sciences ,Asymmetry ,Andreev reflection ,Superconductivity (cond-mat.supr-con) ,Temperature gradient ,Condensed Matter::Superconductivity ,Quantum mechanics ,0103 physical sciences ,Thermoelectric effect ,Quasiparticle ,010306 general physics ,0210 nano-technology ,media_common ,Voltage - Abstract
Employing quasiclassical theory of superconductivity combined with Keldysh technique we investigate large thermoelectric effect in multiterminal ballistic normal-superconducting (NS) hybrid structures. We argue that this effect is caused by electron-hole asymmetry generated by coherent Andreev reflection of quasiparticles at interfaces of two different superconductors with non-zero phase difference. Within our model we derive a general expression for thermoelectric voltages $V_{T1,2}$ induced in two different normal terminals exposed to a thermal gradient. Our results apply at any temperature difference in the subgap regime and allow to explicitly analyze both temperature and phase dependencies of $V_{T1,2}$ demonstrating that in general there exists no fundamental relation between these voltages and the equilibrium Josephson current in SNS junctions., 8 pages, 1 figure; published version
- Published
- 2017
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43. Weak localization, Aharonov-Bohm oscillations, and decoherence in arrays of quantum dots
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Andrew G. Semenov, Andrei D. Zaikin, and Dmitri S. Golubev
- Subjects
Physics ,Quantum decoherence ,Condensed Matter - Mesoscale and Nanoscale Physics ,Physics and Astronomy (miscellaneous) ,Scattering ,FOS: Physical sciences ,General Physics and Astronomy ,Electron ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,Decoherence time ,Weak localization ,Quantum dot ,Quantum mechanics ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,Zero temperature - Abstract
Combining scattering matrix theory with non-linear $\sigma$-model and Keldysh technique we develop a unified theoretical approach enabling one to non-perturbatively study the effect of electron-electron interactions on weak localization and Aharonov-Bohm oscillations in arbitrary arrays of quantum dots. Our model embraces (i) weakly disordered conductors (ii) strongly disordered conductors and (iii) metallic quantum dots. In all these cases at $T \to 0$ the electron decoherence time is found to saturate to a finite value determined by the universal formula which agrees quantitatively with numerous experimental results. Our analysis provides overwhelming evidence in favor of electron-electron interactions as a universal mechanism for zero temperature electron decoherence in disordered conductors., Comment: 19 pages, 13 figures, invited paper, published in a special issue of Fiz. Nizk. Temp. (Kharkov) dedicated to Prof. Igor Kulik
- Published
- 2010
- Full Text
- View/download PDF
44. Topology-Controlled Thermopower Oscillations in Multiterminal Andreev Interferometers
- Author
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Andrei D. Zaikin, Pavel E. Dolgirev, and Mikhail S. Kalenkov
- Subjects
010302 applied physics ,Physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,Condensed matter physics ,media_common.quotation_subject ,FOS: Physical sciences ,Topology (electrical circuits) ,Function (mathematics) ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,Condensed Matter Physics ,01 natural sciences ,Asymmetry ,Magnetic flux ,Condensed Matter::Superconductivity ,Seebeck coefficient ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,0103 physical sciences ,Astronomical interferometer ,General Materials Science ,Energy (signal processing) ,Voltage ,media_common - Abstract
We theoretically investigate coherent oscillations of the thermopower $\mathcal{S}$ as a function of the magnetic flux $\Phi$ in six-terminal Andreev interferometers. We demonstrate that the thermopower behavior is determined by a number of contributions originating from the Josephson-like and Aharonov-Bohm-like effects as well as from electron-hole asymmetry. The relative weight of these contributions depends on the relation between temperature, voltage bias and an effective Thouless energy of our setup. We particularly emphasize the role of the system topology that may have a dramatic impact on the behavior of $\mathcal{S}(\Phi)$.
- Published
- 2018
- Full Text
- View/download PDF
45. Quantum Phase Slip Noise
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Andrew G. Semenov and Andrei D. Zaikin
- Subjects
Superconductivity ,Physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,Condensed matter physics ,Quantum noise ,Shot noise ,Nanowire ,FOS: Physical sciences ,02 engineering and technology ,021001 nanoscience & nanotechnology ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,01 natural sciences ,Power law ,Magnetic flux ,Quantum mechanics ,0103 physical sciences ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,010306 general physics ,0210 nano-technology ,Quantum ,Quantum tunnelling - Abstract
Quantum phase slips (QPS) generate voltage fluctuations in superconducting nanowires. Employing Keldysh technique and making use of the phase-charge duality arguments we develop a theory of QPS-induced voltage noise in such nanowires. We demonstrate that quantum tunneling of the magnetic flux quanta across the wire yields quantum shot noise which obeys Poisson statistics and is characterized by a power law dependence of its spectrum $S_\Omega$ on the external bias. In long wires $S_\Omega$ decreases with increasing frequency $\Omega$ and vanishes beyond a threshold value of $\Omega$ at $T \to 0$. Quantum coherent nature of QPS noise yields non-monotonous dependence of $S_\Omega$ on $T$ at small $\Omega$., Comment: 4.5 pages + 2-page supplemental material, 3 figures
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- 2016
- Full Text
- View/download PDF
46. Quantum decoherence of interacting electrons in arrays of quantum dots and diffusive conductors
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Andrei D. Zaikin and D. S. Golubev
- Subjects
Physics ,Quantum decoherence ,Condensed Matter - Mesoscale and Nanoscale Physics ,Condensed matter physics ,FOS: Physical sciences ,Conductance ,Disordered Systems and Neural Networks (cond-mat.dis-nn) ,Electron ,Condensed Matter - Disordered Systems and Neural Networks ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,Condensed Matter Physics ,Atomic and Molecular Physics, and Optics ,Electronic, Optical and Magnetic Materials ,Weak localization ,Electrical resistivity and conductivity ,Quantum dot ,Quantum mechanics ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,Perturbation theory ,Dimensionless quantity - Abstract
We develop a new unified theoretical approach enabling us to non-perturbatively study the effect of electron-electron interactions on weak localization in arbitrary arrays of quantum dots. Our model embraces (i) weakly disordered conductors (ii) strongly disordered conductors and (iii) metallic quantum dots. In all these cases at $T \to 0$ the electron decoherence time is determined by the universal formula $\tau_{\varphi 0}\sim g\tau_D/\ln (E_C/\delta)$, where $g$, $\tau_D$, $E_C$ and $\delta$ are respectively dimensionless conductance, dwell time, charging energy and level spacing of a single dot. In the case (i) this formula yields $\tau_{\varphi 0}\propto D^3/\ln D$ ($D$ is the diffusion coefficient) and matches with our previous quasiclassical results [D.S. Golubev, A.D. Zaikin, Phys. Rev. Lett. 81 (1998) 1074], while in the cases (ii) and (iii) it illustrates new physics not explored earlier. A detailed comparison between our theory and numerous experiments provides an overwhelming evidence that zero temperature electron decoherence in disordered conductors is universally caused by electron-electron interactions rather than by magnetic impurities., Comment: 18 pages, Proceedings
- Published
- 2007
- Full Text
- View/download PDF
47. Enhancement of thermoelectric effect in diffusive superconducting bilayers with magnetic interfaces
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Andrei D. Zaikin and Mikhail S. Kalenkov
- Subjects
Superconductivity ,Materials science ,Condensed matter physics ,Mean free path ,Scattering ,Condensed Matter - Superconductivity ,Bilayer ,FOS: Physical sciences ,Electron ,Condensed Matter Physics ,Electronic, Optical and Magnetic Materials ,Superconductivity (cond-mat.supr-con) ,Condensed Matter::Superconductivity ,Thermoelectric effect ,Quasiparticle ,Condensed Matter::Strongly Correlated Electrons ,Electron scattering - Abstract
We demonstrate that thermoelectric currents in superconducting bilayers with a spin-active interface are controlled by the two competing processes. On one hand, spin-sensitive quasiparticle scattering at such interface generates electron-hole imbalance and yields orders-of-magnitude enhancement of the thermoelectric effect in the system. On the other hand, this electron-hole imbalance gets suppressed in the superconductor bulk due to electron scattering on non-magnetic impurities. As a result, large thermoelectric currents can only flow in the vicinity of the spin-active interface and decay away from this interface at a distance exceeding the electron elastic mean free path $\ell$. The magnitude of the thermoelectric effect reaches its maximum provided $\ell$ becomes of order of the total bilayer thickness., Comment: 6 pages, 2 figures
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- 2015
- Full Text
- View/download PDF
48. Interaction-induced quantum dephasing in mesoscopic rings
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Andrei D. Zaikin, Carlos P. Herrero, and Dmitri S. Golubev
- Subjects
Physics ,Mesoscopic physics ,Condensed Matter - Mesoscale and Nanoscale Physics ,Dephasing ,Monte Carlo method ,FOS: Physical sciences ,General Physics and Astronomy ,Molecular physics ,Mesoscale and Nanoscale Physics (cond-mat.mes-hall) ,Coulomb ,Zero temperature ,Fermi gas ,Quantum ,Coherence (physics) - Abstract
Combining nonperturbative techniques with Monte Carlo simulations we demonstrate that quantum coherence effects for a particle on a ring are suppressed beyond a finite length $L_{\phi}$ even at zero temperature if the particle is coupled to a diffusive electron gas by means of long range Coulomb interaction. This length is consistent with $L_{\phi}$ derived from weak-localization-type of analysis., Comment: 4 revtex pages, 2 figures
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- 2003
- Full Text
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49. [Untitled]
- Author
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Dmitri S. Golubev and Andrei D. Zaikin
- Subjects
Physics ,Density matrix ,Quantum decoherence ,Electron ,Quantum Hall effect ,Condensed Matter Physics ,Atomic and Molecular Physics, and Optics ,Weak localization ,Quantum mechanics ,Quantum electrodynamics ,Path integral formulation ,General Materials Science ,Perturbation theory (quantum mechanics) ,Quantum fluctuation - Abstract
We derive a general expression for the conductivity of a disordered conductor with electron–electron interactions (treated within the standard model) and evaluate the weak localization correction δσ wl employing no approximations beyond the accuracy of the definition of δσ wl . Our analysis applies to all orders in the interaction and extends our previous calculation by explicitly taking into account quantum fluctuations around the classical paths for interacting electrons (pre-exponent). We specifically address the most interesting low temperature limit and demonstrate that such fluctuations can only be important in the perturbative regime of short times while they are practically irrelevant for the Cooperon dynamics at longer times. We fully confirm our conclusion about the existence of interaction-induced decoherence of electrons at zero temperature for the problem in question. We also demonstrate irrelevance of a perturbative calculation by Aleiner et al. (AAV) [J. Low Temp. Phys. 126, 1377 (2002)] and refute AAV's critique of our earlier analysis.
- Published
- 2003
- Full Text
- View/download PDF
50. [Untitled]
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Dimitri S. Golubev, Andrei D. Zaikin, and Gerd Schön
- Subjects
Density matrix ,Physics ,Condensed matter physics ,Dephasing ,Electron ,Conductivity ,Condensed Matter Physics ,Atomic and Molecular Physics, and Optics ,Weak localization ,Quantum mechanics ,Compact form ,General Materials Science ,Quantum ,Coherence (physics) - Abstract
The quantum coherence of electrons can be probed by studying weak localizationcorrections to the conductivity. Interaction effects lead to dephasing, with electron-electron interactions being the important intrinsic mechanism. A controversy exists whether or not the dephasing rate, as measured in a weak localization experiment, vanishes at low temperatures. We review the non-perturbative analysis of this question and some of the arguments whichhave been raised against it. The compact form of the presentation shouldmake the derivation more transparent and accessible for discussions. Wealso compare with recent experiments.
- Published
- 2002
- Full Text
- View/download PDF
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