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Magnetic field dependence and the possibility of filtering ultraslow light pulses in atomic gases with Bose-Einstein condensatesOct 28 2010This paper studies theoretically the ultraslow light phenomenon in Bose-Einstein condensates of alkali-metal atoms. The description is based on the linear approach that is developed in the framework of the Green function formalism. It is pointed out that ... More

Orbital magnetism of ultracold fermionic gases in a lattice: dynamical mean-field approachFeb 25 2016May 29 2016We study finite-temperature properties of ultracold four-component mixtures of alkaline-earth-like atoms in optical lattices that can be effectively described by the two-band spin-$1/2$ Hubbard model including the Hund's exchange coupling term. Our main ... More

Magnetic phases of mass- and population-imbalanced ultracold fermionic mixtures in optical latticesJan 08 2013May 06 2013We study magnetic phases of two-component mixtures of ultracold fermions with repulsive interactions in optical lattices in the presence of both hopping and population imbalance by means of dynamical mean-field theory (DMFT). It is shown that these mixtures ... More

Perspectives of optical lattices with state-dependent tunneling in approaching quantum magnetism in the presence of the external harmonic trapping potentialSep 17 2015Feb 08 2016We study theoretically potential advantages of two-component mixtures in optical lattices with state-dependent tunneling for approaching long-range-order phases and detecting easy-axis antiferromagnetic correlations. While we do not find additional advantages ... More

Critical entropies and magnetic-phase-diagram analysis of ultracold three-component fermionic mixtures in optical latticesJun 25 2015Aug 25 2015We study theoretically many-body equilibrium magnetic phases and corresponding thermodynamic characteristics of ultracold three-component fermionic mixtures in optical lattices described by the SU(3)-symmetric single-band Hubbard model. Our analysis is ... More

Field-induced exciton condensation in LaCoO3Apr 07 2016Jul 27 2016Motivated by recent observation of magnetic field induced transition in LaCoO3 we study the effect of external field in systems close to instabilities towards spin-state ordering and exciton condensation. We show that, while in both cases the transition ... More

Role of temperature effects in the phenomenon of ultraslow electromagnetic pulses in Bose-Einstein condensates of alkali-metal atomsNov 17 2009We study the temperature dependence of optical properties of dilute gases of alkali-metal atoms in the state with Bose-Einstein condensates. The description is constructed in the framework of the microscopic approach that is based on the Green-functions ... More

Propagation of relativistic charged particles in ultracold atomic gases with Bose-Einstein condensatesNov 23 2010Jan 15 2011We study theoretically some effects produced by a propagation of the charged particles in dilute gases of alkali-metal atoms in the state with Bose-Einstein condensates. The energy change of the high-speed (relativistic) particle that corresponds to the ... More

Green-function method in the theory of ultraslow electromagnetic waves in an ideal gas with Bose-Einstein condensatesJan 16 2009We propose a microscopic approach describing the interaction of an ideal gas of hydrogenlike atoms with a weak electromagnetic field. This approach is based on the Green-function formalism and an approximate formulation of the method of second quantization ... More

Magnetic ordering of three-component ultracold fermionic mixtures in optical latticesFeb 14 2014Jun 03 2014We study finite-temperature magnetic phases of three-component mixtures of ultracold fermions with repulsive interactions in optical lattices with simple cubic or square geometry by means of dynamical mean-field theory (DMFT). We focus on the case of ... More

Advantages of Mass-Imbalanced Ultracold Fermionic Mixtures for Approaching Quantum Magnetism in Optical LatticesMar 21 2012Aug 13 2012We study magnetic phases of two-component mixtures of ultracold fermions with repulsive interactions in optical lattices in the presence of hopping imbalance. Our analysis is based on dynamical mean-field theory (DMFT) and its real-space generalization ... More

Suppression and revival of long-range ferromagnetic order in the multiorbital Fermi-Hubbard modelFeb 08 2018By means of dynamical mean-field theory allowing for complete account of SU(2) rotational symmetry of interactions between spin-1/2 particles, we observe a strong effect of suppression of ferromagnetic order in the multiorbital Fermi-Hubbard model in ... More

Effects of anisotropy in simple lattice geometries on many-body properties of ultracold fermions in optical latticesMay 11 2015Nov 01 2015We study the effects of anisotropic hopping amplitudes on quantum phases of ultracold fermions in optical lattices described by the repulsive Fermi-Hubbard model. In particular, using dynamical mean-field theory (DMFT) we investigate the dimensional crossover ... More

Pressure-induced spin-state ordering in Sr$_2$CoO$_3$FFeb 18 2019We study theoretically low-temperature phases of a recently-synthesized compound Sr$_2$CoO$_3$F under pressure. The analysis combining LDA+DMFT and strong-coupling effective model points to the existence of not only normal paramagnetic and antiferromagnetic ... More

Miniversal deformations of pairs of symmetric matrices under congruenceApr 13 2011May 29 2018For each pair of complex symmetric matrices $(A,B)$ we provide a normal form with a minimal number of independent parameters, to which all pairs of complex symmetric matrices $(\widetilde{A},\widetilde{B})$, close to $(A,B)$ can be reduced by congruence ... More

Opening up and control of spectral gaps of the Laplacian in periodic domainsAug 19 2013Dec 20 2014The main result of this work is as follows: for arbitrary pairwise disjoint finite intervals $(\alpha_j,\beta_j)\subset[0,\infty)$, $j=1,\dots,m$ and for arbitrary $n\geq 2$ we construct the family of periodic non-compact domains $\{\Omega^\varepsilon\subset\mathbb{R}^n\}_{\varepsilon>0}$ ... More

Continuous counterparts of Poisson and binomial distributions and their propertiesMar 24 2013On the basis of integral representations of Poisson and binomial distribution functions via complete and incomplete Euler \Gamma- and B-functions, we introduce and discuss continuous counterparts of the Poisson and binomial distributions. The former turns ... More

Studies of correlations between measurements of jet observablesSep 22 2016We present a method for calculation of statistical correlations between measured jet observables in high energy collisions. The method is compared to sampling based methods used in the past. The case of measurements of jet rates in $e^+e^-$ collisions ... More

Optimal conditions for high-fidelity dispersive readout of a qubit with a photon-number-resolving detectorDec 29 2015Feb 27 2016We determine the optimal parameters for a simple and efficient scheme of dispersive readout of a qubit. Depending on the qubit state (ground or excited), the resonance of a cavity is shifted either to the red or to the blue side. Qubit state is inferred ... More

UHECRs deflections in the IRAS PSCz catalogue based models of extragalactic magnetic fieldNov 22 2006We present an investigation of the propagation of Ultra High Energy Cosmic Rays (UHECRs) in extragalactic magnetic field (EGMF). We use the IRAS PSCz catalogue in order to reconstruct EGMF taking into account power-law dependence between the magnetic ... More

Miniversal deformations of pairs of skew-symmetric matrices under congruenceApr 13 2011Jun 10 2016Miniversal deformations for pairs of skew-symmetric matrices under congruence are constructed. To be precise, for each such a pair $(A,B)$ we provide a normal form with a minimal number of independent parameters to which all pairs of skew-symmetric matrices ... More

Miniversal deformations of pairs of symmetric formsApr 13 2011We give a miniversal deformation of each pair of symmetric matrices $(A,B)$ under congruence; that is, a normal form with minimal number of independent parameters to which all matrices $(A+E,B+E')$ close to $(A,B)$ can be reduced by congruence transformations ... More

Periodic elliptic operators with asymptotically preassigned spectrumJan 18 2012Feb 03 2012We deal with operators in $\mathbb{R}^n$ of the form $$\mathbf{A}=-{1\over \mathbf{b}(x)}\sum\limits_{k=1}^n\ds{\partial\over\partial x_k}(\mathbf{a}(x){\partial \over\partial x_k})$$ where $\mathbf{a}(x),\mathbf{b}(x)$ are positive, bounded and periodic ... More

Multi-interval Sturm-Liouville boundary-value problems with distributional potentialsAug 24 2015We study the multi-interval boundary-value Sturm-Liouville problems with distributional potentials. For the corresponding symmetric operators boundary triplets are found and the constructive descriptions of all self-adjoint, maximal dissipative and maximal ... More

Honest confidence sets in nonparametric IV regression and other ill-posed modelsNov 09 2016This paper provides novel methods for inference in a very general class of ill-posed models in econometrics, encompassing the nonparametric instrumental regression, different functional regressions, and the deconvolution. I focus on uniform confidence ... More

Homogenization of spectral problem on Riemannian manifold consisting of two domains connected by many tubesNov 17 2010Dec 18 2010The paper deals with the asymptotic behavior as $\eps\to 0$ of the spectrum of Laplace-Beltrami operator $\Delta\e$ on the Riemannian manifold $M\e$ ($\mathrm{\dim} M\e=N\geq 2$) depending on a small parameter $\eps>0$. $M\e$ consists of two perforated ... More

Note on Ramsey theorem for posets with linear extensionsAug 18 2016In this note we consider a Ramsey type result for partially ordered sets. In particular, we give an alternative short proof of a theorem for a posets with multiple linear extensions recently obtained by Solecki and Zhao.

Relaxation of Blazar Induced Pair Beams in Cosmic VoidsAug 08 2012May 28 2013The stability properties of a low density ultra relativistic pair beam produced in the intergalactic medium by multi-TeV gamma-ray photons from blazars are analyzed. The problem is relevant for probes of magnetic field in cosmic voids through gamma-ray ... More

Evidence for strong extragalactic magnetic fields from Fermi observations of TeV blazarsJun 17 2010Magnetic fields in galaxies are produced via the amplification of seed magnetic fields of unknown nature. The seed fields, which might exist in their initial form in the intergalactic medium, were never detected. We report a lower bound $B\ge 3\times ... More

Construction of Lyapunov functions for interconnected parabolic systems: an iISS approachOct 12 2014This paper is devoted to two issues. One is to provide Lyapunov-based tools to establish integral input-to-state stability (iISS) and input-to-state stability (ISS) for some classes of nonlinear parabolic equations. The other is to provide a stability ... More

Example of periodic Neumann waveguide with gap in spectrumMay 25 2016In this note we investigate spectral properties of a periodic waveguide $\Omega^\varepsilon$ ($\varepsilon$ is a small parameter) obtained from a straight strip by attaching an array of $\varepsilon$-periodically distributed identical protuberances having ... More

Elementary edge and screw dislocations visualized at the lattice periodicity level in smectic phase of colloidal rodsAug 02 2018We report on the identification and quantitative characterization of elementary edge and screw dislocations in a colloidal smectic phase of tip-labeled rods. Thanks to the micrometer layer spacing, direct visualization of dislocations has been performed ... More

Spectral estimates for Dirichlet Laplacian on tubes with exploding twisting velocityApr 19 2018We study the spectrum of the Dirichlet Laplacian on an unbounded twisted tube with twisting velocity exploding to infinity. If the tube cross section does not intersect the axis of rotation, then its spectrum is purely discrete under some additional conditions ... More

Theory for entanglement of electrons dressed with circularly polarized light in Graphene and three-dimensional topological insulatorsMay 30 2013We have formulated a theory for investigating the conditions which are required to achieve entangled states of electrons on graphene and three-dimensional (3D) topological insulators (TIs). We consider the quantum entanglement of spins by calculating ... More

An upper bound for the size of a $k$-uniform intersecting family with covering number $k$Apr 16 2016Let $r(k)$ denote the maximum number of edges in a $k$-uniform intersecting family with covering number $k$. Erd\H{o}s and Lov\'asz proved that $ \lfloor k! (e-1) \rfloor \leq r(k) \leq k^k.$ Frankl, Ota, and Tokushige improved the lower bound to $r(k) ... More

Neutrinos from Extra-Large Hadron Collider in the Milky WayDec 04 2014Jun 24 2015Neutrino telescope IceCube has recently discovered astrophysical neutrinos with energies in the TeV-PeV range. We use the data of Fermi gamma-ray telescope to demonstrate that the neutrino signal has significant contribution from the Milky Way galaxy. ... More

Microlensing constraint on the size of the gamma-ray emission region in blazar B0218+357Jul 04 2015Context. Observations of the effect of microlensing in gravitationally lensed quasars could potentially be used to study the structure of the source on distance scales down to the size of the supermassive black hole powering the quasar activity. Aims. ... More

Dwell-time conditions for robust stability of impulsive systemsFeb 15 2012Dec 21 2012We prove that impulsive systems, which possess an ISS Lyapunov function, are ISS for impulse time sequences, which satisfy the fixed dwell-time condition. If the ISS Lyapunov function is the exponential one, we provide stronger result, which guarantees ... More

Characterizations of integral input-to-state stability for bilinear systems in infinite dimensionsJun 10 2014Mar 12 2016For bilinear infinite-dimensional dynamical systems, we show the equivalence between uniform global asymptotic stability and integral input-to-state stability. We provide two proofs of this fact. One applies to general systems over Banach spaces. The ... More

Gaps in the spectrum of a periodic quantum graph with periodically distributed $δ'$-type interactionsFeb 16 2015We consider a family of quantum graphs $\{(\Gamma,\mathcal{A}_\varepsilon)\}_{\varepsilon>0}$, where $\Gamma$ is a $\mathbb{Z}^n$-periodic metric graph and the periodic Hamiltonian $\mathcal{A}_\varepsilon$ is defined by the operation $-\varepsilon^{-1} ... More

Resolvent convergence of Sturm-Liouville operators with singular potentialsJan 23 2010In this paper we consider the Sturm-Liuoville operator in the Hilbert space $L_2$ with the singular complex potential of $W^{-1}_2$ and two-point boundary conditions. For this operator we give sufficient conditions for norm resolvent approximation by ... More

Multidimensional Thermoelasticity for Nonsimple Materials -- Well-Posedness and Long-Time BehaviorMay 06 2016An initial-boundary value problem for the multidimensional type III thermoelaticity for a nonsimple material with a center of symmetry is considered. In the linear case, the well-posedness with and without Kelvin-Voigt and/or frictional damping in the ... More

Fast variability of gamma-ray emission from supermassive black hole binary OJ 287Nov 17 2010Nov 18 2010We report the discovery of fast variability of gamma-ray flares from blazar OJ 287. This blazar is known to be powered by binary system of supermassive black holes. The observed variability time scale T_var < 3-10 hr is much shorter than the light crossing ... More

High energy gamma rays from the massive black hole in the Galactic CenterAug 17 2004Accreting black holes are believed to be sites of possible particle acceleration with favorable conditions also for effective gamma-ray production. However, because of photon-photon pair production, only low energy (MeV) gamma-rays can escape these compact ... More

$δ'$-interaction as a limit of a thin Neumann waveguide with transversal windowAug 16 2018We consider a waveguide-like domain consisting of two thin straight tubular domains connected through a tiny window. The perpendicular size of this waveguide is of order $\varepsilon$. Under the assumption that the window is appropriately scaled we prove ... More

A nitrogen-vacancy spin based molecular structure microscope using multiplexed projection reconstructionMay 12 2015Methods and techniques to measure and image beyond the state-of-the-art have always been influential in propelling basic science and technology. Because current technologies are venturing into nanoscopic and molecular-scale fabrication, atomic-scale measurement ... More

Input-to-state stability of infinite-dimensional control systemsFeb 15 2012Sep 01 2012We develop tools for investigation of input-to-state stability (ISS) of infinite-dimensional control systems. We show that for certain classes of admissible inputs the existence of an ISS-Lyapunov function implies the input-to-state stability of a system. ... More

Binary Stochastic Filtering: a Solution for Supervised Feature Selection and Neural Network Shape OptimizationFeb 12 2019Binary Stochastic Filtering (BSF), the algorithm for feature selection and neuron pruning is proposed in this work. Filtering layer stochastically passes or filters out features based on individual weights, which are tuned during neural network training ... More

Research of X-ray induced conductivity of ZnSe sensors for their application in isotopic thickness gaugesJun 11 2011Measurements of intrinsic conductivity and X-ray induced conductivity were performed on specially undopped ZnSe samples. The measurements demonstrated that sensors made of ZnSe have minor intrinsic conductivity when heating up to the temperature of 180 ... More

On the spectrum of narrow Neumann waveguide with periodically distributed $δ'$ trapsMay 06 2014We analyze a family of singular Schr\"odinger operators describing a Neumann waveguide with a periodic array of singular traps of a $\delta'$ type. We show that in the limit when perpendicular size of the guide tends to zero and the $\delta'$ interactions ... More

Gaps in the spectrum of the Neumann Laplacian generated by a system of periodically distributed trapJan 14 2013The article deals with a convergence of the spectrum of the Neumann Laplacian in a periodic unbounded domain $\Omega^\varepsilon$ depending on a small parameter $\varepsilon>0$. The domain has the form $\Omega^\varepsilon=\mathbb{R}^n\setminus S^\varepsilon$, ... More

Neumann spectral problem in a domain with very corrugated boundarySep 16 2014Jan 06 2015Let $\Omega\subset\mathbb{R}^n$ be a bounded domain. We perturb it to a domain $\Omega^\varepsilon$ attaching a family of small protuberances with "room-and-passage"-like geometry ($\varepsilon>0$ is a small parameter). Peculiar spectral properties of ... More

Regularization of binomial differential equations with singular coefficientsJun 16 2011We propose a regularization of the formal differential expression of order $m \geqslant 3$ $$ l(y) = i^my^{(m)}(t) + q(t)y(t), \,t \in (a, b), $$ applying quasi-derivatives. The distribution coefficient $q$ is supposed to have an antiderivative $Q \in ... More

Regularization of singular Sturm-Liouville equationsFeb 23 2010Jul 08 2010Paper deals with the singular Sturm-Liouville expressions $$l(y) = -(py')' + qy$$ on a finite interval with coefficients $$q = Q', \quad 1/p, Q/p, Q^2/p \in L_1,$$ where derivative of the function $Q$ is understood in the sense of distributions. Due to ... More

Limit theorems for multidimensional renewal setsAug 12 2017Sep 03 2017Consider multiple sums $S_n$ on the $d$-dimensional integer grid,which are generated by i.i.d.\ random variables with a positive expectation. We prove the strong law of large numbers, the law of the iterated logarithm and the distributional limit theorem ... More

Global Well-Posedness and Exponential Stability for Heterogeneous Anisotropic Maxwell's Equations under a Nonlinear Boundary Feedback with DelayJun 30 2018Oct 06 2018We consider an initial-boundary value problem for the Maxwell's system in a bounded domain with a linear inhomogeneous anisotropic instantaneous material law subject to a nonlinear Silver-Muller-type boundary feedback mechanism incorporating both an instantaneous ... More

Variability of gamma-ray emission from blazars on the black hole timescalesApr 03 2013We investigate the variability properties of blazars in the GeV band using the data of the Fermi/LAT telescope. We find that blazars exhibit variability on the scales down to the minimal timescale resolvable by Fermi, which is a function of the peak photon ... More

Gap control by singular Schrödinger operators in a periodically structured metamaterialFeb 21 2018Nov 20 2018We consider a family $\{\mathcal{H}^\varepsilon\}_{\varepsilon>0}$ of $\varepsilon\mathbb{Z}^n$-periodic Schr\"odinger operators with $\delta'$-interactions supported on a lattice of closed compact surfaces; within a minimal period cell one has $m\in\mathbb{N}$ ... More

Operator estimates for the crushed ice problemOct 09 2017Dec 26 2017Let $\Delta_{\Omega_\varepsilon}$ be the Dirichlet Laplacian in the domain $\Omega_\varepsilon:=\Omega\setminus\left(\cup_i D_{i \varepsilon}\right)$. Here $\Omega\subset\mathbb{R}^n$ and $\{D_{i \varepsilon}\}_{i}$ is a family of tiny identical holes ... More

Partial redistribution in 3D non-LTE radiative transfer in solar atmosphere modelsJun 16 2016Resonance spectral lines such as H I Ly {\alpha}, Mg II h&k, and Ca II H&K that form in the solar chromosphere are influenced by the effects of 3D radiative transfer as well as partial redistribution (PRD). So far no one has modeled these lines including ... More

Generic skew-symmetric matrix polynomials with fixed rank and fixed odd gradeMar 16 2017We show that the set of $m \times m$ complex skew-symmetric matrix polynomials of odd grade $d$, i.e., of degree at most $d$, and (normal) rank at most $2r$ is the closure of the single set of matrix polynomials with the certain, explicitly described, ... More

Generic matrix polynomials with fixed rank and fixed degreeDec 13 2016The set ${\cal P}^{m\times n}_{r,d}$ of $m \times n$ complex matrix polynomials of grade $d$ and (normal) rank at most $r$ in a complex $(d+1)mn$ dimensional space is studied. For $r = 1, \dots , \min \{m, n\}-1$, we show that ${\cal P}^{m\times n}_{r,d}$ ... More

A high-temperature expansion method for calculating paramagnetic exchange interactionsJan 13 2016The method for calculating the isotropic exchange interactions in the paramagnetic phase is proposed. It is based on the mapping of the high-temperature expansion of the spin-spin correlation function calculated for the Heisenberg model onto Hubbard Hamiltonian ... More

Quantum interference and contact effects in dangling bond loops on H-Si(100) surfacesJun 23 2015We perform electronic structure and quantum transport studies of dangling bond loops created on H-passivated Si(100) surfaces and connected to carbon nanoribbon leads. We model loops with straight and zigzag topologies as well as with varying lenght with ... More

Role Played by Surface Plasmons on Plasma Instability in Composite Layered StructuresOct 10 2014We demonstrate the engineering of a source of radiation from growing surface plasmons (charge density oscillations) in a composite nano-system. The considered hybrid nano-structure consists of a thick layer of a conducting substrate on whose surface a ... More

All-Pairs Shortest Paths in $O(n^2)$ time with high probabilityMay 19 2011We present an all-pairs shortest path algorithm whose running time on a complete directed graph on $n$ vertices whose edge weights are chosen independently and uniformly at random from $[0,1]$ is $O(n^2)$, in expectation and with high probability. This ... More

Scanning Gate Microscopy of Kondo Dots: Fabry-Pérot Interferences and Thermally Induced RingsMay 01 2013We study the conductance of an electron interferometer formed in a two dimensional electron gas between a nanostructured quantum contact and the charged tip of a scanning gate microscope. Measuring the conductance as a function of the tip position, thermally ... More

Decaying dark matter search with NuSTAR deep sky observationsJul 25 2016We present the results of the search for decaying dark matter with particle mass in the 6-40 keV range with NuSTAR deep observations of COSMOS and ECDFS empty sky fields. We show that main contribution to the decaying dark matter signal from the Milky ... More

Universal, high-fidelity quantum gates based on superadiabatic, geometric phases on a solid-state spin-qubit at room temperatureApr 29 2018Geometric phases and holonomies (their non-commuting generalizations) are a promising resource for the realization of high-fidelity quantum operations in noisy devices, due to their intrinsic fault-tolerance against noise and experimental imperfections. ... More

The inverse problem of two-state quantum systems with non-adiabatic static linear couplingNov 18 2018Nov 20 2018We consider the inverse problem of determining the coupling coefficients in a two-state Schr\"odinger system. We prove a Lipschitz stability inequality for the zeroth and first order coupling terms by finitely many partial lateral measurements of the ... More

Profile approach for recognition of three-dimensional magnetic structuresOct 18 2018We propose an approach for low-dimensional visualisation and classification of complex topological magnetic structures formed in magnetic materials. Within the approach one converts a three-dimensional magnetic configuration to a vector containing the ... More

Combined analysis of charm-quark fragmentation-fraction measurementsSep 03 2015Jul 21 2016A summary of measurements of the fragmentation of charm quarks into a specific hadron is given. Measurements performed in photoproduction and deep inelastic scattering in $e^{\pm}p$, $pp$ and $e^+e^-$ collisions are compared, using up-to-date branching ... More

Triangle-free graphs with the maximum number of cyclesJan 06 2015Mar 21 2015It is shown that for $n\geq 141$, among all triangle-free graphs on $n$ vertices, the complete equibipartite graph is the unique triangle-free graph with the greatest number of cycles.

A simple method for characterization of the magnetic field in an ion trap using Be+ ionsOct 06 2014We demonstrate a simple method for the determination of the magnetic field in an ion trap using laser-cooled Be+ ions. The method is not based on magnetic resonance and thus does not require delivering radiofrequency (RF) radiation to the trap. Instead, ... More

Direct and inverse approximation theorems of functions in the Orlicz type spaces S_MJan 22 2019In the Orlicz type spaces ${\mathcal S}_{M}$, we prove direct and inverse approximation theorems in terms of the best approximations of functions and moduli of smoothness of fractional order. We also show the equivalence between moduli of smoothness and ... More

Formally self-adjoint quasi-differential operators and boundary value problemsMay 08 2012Jan 04 2013We develop the machinery of boundary triplets for one-dimensional operators generated by formally self-adjoint quasi-differential expression of arbitrary order on a finite interval. The technique are then used to describe all maximal dissipative, accumulative ... More

Temperature-dependent collective effects for silicene, germanene and monolayer black phosphorusMay 27 2016We have calculated numerically electron exchange, correlation energies and dynamical polarization function for newly discovered silicene, germanene and black phosphorus (BP), consisting of puckered layers of elemental phosphorus atoms, broadening the ... More

On a Kelvin-Voigt Viscoelastic Wave Equation with Strong DelayOct 06 2018An initial-boundary value problem for a viscoelastic wave equation subject to a strong time-localized delay in a Kelvin & Voigt-type material law is considered. Transforming the equation to an abstract Cauchy problem on the extended phase space, a global ... More

What Players do with the Ball: A Physically Constrained Interaction ModelingNov 19 2015Dec 01 2015Tracking the ball is critical for video-based analysis of team sports. However, it is difficult, especially in low-resolution images, due to the small size of the ball, its speed that creates motion blur, and its often being occluded by players. In this ... More

Approximation theorems for multivariate Taylor-Abel-Poisson meansJan 17 2019We obtain direct and inverse approximation theorems of functions of several variables by Taylor-Abel-Poisson means in the integral metrics. We also show that norms of multipliers in the spaces $L_{p,Y}(\mathbb T^d)$ are equivalent for all positive integers ... More

Modeling of the Vela complex including the Vela supernova remnant, the binary system gamma2 Velorum, and the Gum nebulaNov 04 2010We study the geometry and dynamics of the Vela complex including the Vela supernova remnant (SNR), the binary system gamma2 Velorum and the Gum nebula. We show that the Vela SNR belongs to a subclass of non-Sedov adiabatic remnants in a cloudy interstellar ... More

Electrically Reconfigurable Optical Metamaterial Based on Colloidal Dispersion of Metal Nano-Rods in Dielectric FluidDec 06 2009Dec 29 2009Optical metamaterials capture the imagination with breathtaking promises of nanoscale resolution in imaging and invisibility cloaking. We demonstrate an approach to construct a metamaterial in which metallic nanorods, of dimension much smaller than the ... More

The ZEUS long term data preservation projectJul 07 2016The ZEUS data preservation (ZEUS DP) project assures continued access to the data and documentation related to the experiment. It aims to provide the ability to continue the generation of valuable scientific results from these data in the future. This ... More

Automatic Brain Structures Segmentation Using Deep Residual Dilated U-NetNov 10 2018Brain image segmentation is used for visualizing and quantifying anatomical structures of the brain. We present an automated ap-proach using 2D deep residual dilated networks which captures rich context information of different tissues for the segmentation ... More

Engineering semiconductor hybrids for sensingOct 14 2014The effect of screening of the coulomb interaction between two layers of two-dimensional electrons, such as in graphene, by a highly doped semiconducting substrate is investigated. We employ the random-phase approximation to calculate the dispersion equation ... More

Optical and Boltzmann conductivities for extrinsic buckled honeycomb lattices at finite temperatureNov 22 2017The optical and Boltzmann conductivities have been calculated for doped buckled honeycomb lattice structures such as silicene and germanene, as functions of temperature. By making use of previous results for the temperature-dependent chemical potential ... More

Blended learning modelsAug 07 2018The article presents the authors' organizational model of blended learning on the basis of existing models of learning at higher educational establishments. The model provides for using the learning management system and reflects current developments ... More

Excitonic dispersion of the intermediate-spin state in LaCoO$_3$ revealed by resonant inelastic X-ray scatteringDec 13 2017Aug 07 2018More than 50 years ago the electron-hole attraction was proposed to drive narrow gap semiconductors or semimetals to a new phase, the excitonic insulator. The experimental proof of its existence in bulk materials remains elusive. In strongly correlated ... More

Operating the Cloud from Inside OutSep 21 2013Virtual machine images and instances (VMs) in cloud computing centres are typically designed as isolation containers for applications, databases and networking functions. In order to build complex distributed applications, multiple virtual machines must ... More

Controlling plasmon modes and damping in buckled two-dimensional material open systemsJan 04 2017Full ranges of both hybrid plasmon-mode dispersions and their damping are studied systematically by our recently developed mean-field theory in open systems involving a conducting substrate and a two-dimensional (2D) material with a buckled honeycomb ... More

Modeling Anisotropic Plasmon Excitations in Self-Assembled FullerenesFeb 14 2014The plasmon excitations in Coulomb-coupled spherical two-dimensional electron gases (S2DEGs) reveal an interesting dependence on the displacement vector between the centers of the spheres with respect to the axis of quantization for the angular momentum ... More

Effects of periodic scattering potential on Landau quantization and ballistic transport of electrons in grapheneSep 26 2013A two-dimensional periodic array of scatterers has been introduced to a single layer of graphene in the presence of an external magnetic field perpendicular to the graphene layer. The eigenvalue equation for such a system has been solved numerically to ... More

Coulomb Excitations for a Short Linear Chain of Metallic ShellsJan 03 2015A self-consistent-field theory is given for the electronic collective modes of a chain containing a finite number, $N$, of Coulomb-coupled spherical two-dimensional electron gases (S2DE's) arranged with their centers along a straight line, simulating ... More

Novel properties of graphene in the presence of energy gap: optics, transport and mobility studiesAug 18 2014Aug 27 2014We review the transmission of Dirac electrons through a potential barrier in the presence of circularly polarized light. A different type of transmission is demonstrated and explained. Perfect transmission for nearly head-on collision in inffnite graphene ... More

Effects of site asymmetry and valley mixing on Hofstadter-type spectra of bilayer graphene in a square-scatter array potentialOct 14 2018Under a magnetic field perpendicular to an monolayer graphene, the existence of a two-dimensional periodic scatter array can not only mix Landau levels of the same valley for displaying split electron-hole Hofstadter-type energy spectra, but also couple ... More

Exploring the Optical States for Black Phosphorus: Anisotropy and Bandgap TuningFeb 26 2017The dressed states arising from the interaction between electrons and holes, and off-resonant electromagnetic radiation have been investigated for recently fabricated gapped and anisotropic black phosphorus. Our calculations were carried out for the low-energy ... More

Spectral analysis of a class of Schroedinger operators exhibiting a parameter-dependent spectral transitionOct 31 2015We analyze two-dimensional Schr\"odinger operators with the potential $|xy|^p - \lambda (x^2+y^2)^{p/(p+2)}$ where $p\ge 1$ and $\lambda\ge 0$, which exhibit an abrupt change of its spectral properties at a critical value of the coupling constant $\lambda$. ... More

Computational efficiency of staggered Wilson fermions: A first lookDec 11 2013Dec 17 2013Results on the computational efficiency of 2-flavor staggered Wilson fermions compared to usual Wilson fermions in a quenched lattice QCD simulation on $16^3\times32$ lattice at $\beta=6$ are reported. We compare the cost of inverting the Dirac matrix ... More

Stability of interconnected impulsive systems with and without time-delays using Lyapunov methodsNov 12 2010Feb 22 2012In this paper we consider input-to-state stability (ISS) of impulsive control systems with and without time-delays. We prove that if the time-delay system possesses an exponential Lyapunov-Razumikhin function or an exponential Lyapunov-Krasovskii functional, ... More

Plasmon Excitations for Encapsulated GrapheneJan 07 2016Mar 29 2016We have developed an analytical formulation to calculate the plasmon dispersion relation for a two-dimensional layer which is encapsulated within a narrow spatial gap between two bulk half-space plasmas. This is based on a solution of the inverse dielectric ... More