82 research outputs found

    Signatures of non-monotonic d-wave gap in electron-doped cuprates

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    We address the issue whether the data on optical conductivity and Raman scattering in electron-doped cuprates below TcT_c support the idea that the d−d-wave gap in these materials is non-monotonic along the Fermi surface. We calculate the conductivity and Raman intensity for elastic scattering, and find that a non-monotonic gap gives rise to several specific features in optical and Raman response functions. We argue that all these features are present in the experimental data on Nd2−x_{2-x}Cex_{x}CuO4_4 and Pr2−x_{2-x}Cex_{x}CuO4_4 compounds.Comment: 7 pages, 6 figure

    Antiferromagnetism in Iron-Based Superconductors: Selection of Magnetic Order and Quasiparticle Interference

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    The recent discovery of superconductivity in the iron-based layered pnictides with T_c ranging between 26 and 56K generated enormous interest in the physics of these materials. Here, we review some of the peculiarities of the antiferromagnetic order in the iron pnictides, including the selection of the stripe magnetic order and the formation of the Ising-nematic state in the unfolded BZ within an itinerant description. In addition we analyze the properties of the quasiparticle interference spectrum in the parent antiferromagnetic phase.Comment: Invited talk at SCES 2013, to published in JPSJ Special Topic

    Spin susceptibility in bilayered cuprates: resonant magnetic excitations

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    We study the momentum and frequency dependence of the dynamical spin susceptibility in the superconducting state of bilayer cuprate superconductors. We show that there exists a resonance mode in the odd as well as the even channel of the spin susceptibility, with the even mode being located at higher energies than the odd mode. We demonstrate that this energy splitting between the two modes arises not only from a difference in the interaction, but also from a difference in the free-fermion susceptibilities of the even and odd channels. Moreover, we show that the even resonance mode disperses downwards at deviations from Q=(π,π){\bf Q}=(\pi,\pi). In addition, we demonstrate that there exists a second branch of the even resonance, similar to the recently observed second branch (the Q∗Q^*-mode) of the odd resonance. Finally, we identify the origin of the qualitatively different doping dependence of the even and odd resonance. Our results suggest further experimental test that may finally resolve the long-standing question regarding the origin of the resonance peak.Comment: 8 pages, 5 figure

    Tricolor Technique for Visualization of Spatial Variations of Polydisperse Dust in Gas-Dust Flows

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    The aim of this work is to construct an algorithm for visualizing a polydisperse phase of solid particles (dust) in an inhomogeneous flow of a two-phase gas-dust mixture that would allow us to see, within one plot, the degree of polydispersity of the dust phase and the difference in the spatial distributions of individual fractions of dust particles in the computational domain. The developed technique allows us to reproduce concentrations from one to three fractions of dust particles in each cell in the computational domain. Each of the three fractions of dust particles is mapped to one of the main channels of the RGB palette. The intensity of the color shade is set to be proportional to the relative concentration of dust particles in this fraction. The final image for a polydisperse mixture is obtained by adding images in each of the three color channels. To visualize the degree of polydispersity, I propose depicting the spatial distribution of the entropy of the dust mixture. The definition of the entropy of a mixture is generalized to take into account the states of a mixture with zero number of particles in the mixture. They correspond to dust-free sections of the computational domain (voids). The proposed method for visualizing the polydispersity of a mixture of particles is demonstrated using the example of dynamic numerical modeling of the spatial features of dust structures formed in turbulent gas-dust flows and in flows with shock waves

    Using machine learning algorithms to determine the post-COVID state of a person by his rhythmogram

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    In this study we applyed machine-learning algorithms to determine the post-COVID state of a person. During the study, a marker of the post-COVID state of a person was found in the electrocardiogram data. We have shown that this marker in the patient's ECG signal can be used to diagnose a post-COVID state

    Multi-Atom Quasiparticle Scattering Interference for Superconductor Energy-Gap Symmetry Determination

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    Complete theoretical understanding of the most complex superconductors requires a detailed knowledge of the symmetry of the superconducting energy-gap Δkα\Delta_\mathbf{k}^\alpha, for all momenta k\mathbf{k} on the Fermi surface of every band α\alpha. While there are a variety of techniques for determining ∣Δkα∣|\Delta_\mathbf{k}^\alpha|, no general method existed to measure the signed values of Δkα\Delta_\mathbf{k}^\alpha. Recently, however, a new technique based on phase-resolved visualization of superconducting quasiparticle interference (QPI) patterns centered on a single non-magnetic impurity atom, was introduced. In principle, energy-resolved and phase-resolved Fourier analysis of these images identifies wavevectors connecting all k-space regions where Δkα\Delta_\mathbf{k}^\alpha has the same or opposite sign. But use of a single isolated impurity atom, from whose precise location the spatial phase of the scattering interference pattern must be measured is technically difficult. Here we introduce a generalization of this approach for use with multiple impurity atoms, and demonstrate its validity by comparing the Δkα\Delta_\mathbf{k}^\alpha it generates to the Δkα\Delta_\mathbf{k}^\alpha determined from single-atom scattering in FeSe where s±s_{\pm} energy-gap symmetry is established. Finally, to exemplify utility, we use the multi-atom technique on LiFeAs and find scattering interference between the hole-like and electron-like pockets as predicted for Δkα\Delta_\mathbf{k}^\alpha of opposite sign
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