Search results for "Condensed Matter - Strongly Correlated Electrons"

showing 10 items of 322 documents

Phase diagram of the quarter-filled extended Hubbard model on a two-leg ladder

2000

We investigate the ground-state phase diagram of the quarter-filled Hubbard ladder with nearest-neighbor Coulomb repulsion V using the Density Matrix Renormalization Group technique. The ground-state is homogeneous at small V, a ``checkerboard'' charge--ordered insulator at large V and not too small on-site Coulomb repulsion U, and is phase-separated for moderate or large V and small U. The zero-temperature transition between the homogeneous and the charge-ordered phase is found to be second order. In both the homogeneous and the charge-ordered phases the existence of a spin gap mainly depends on the ratio of interchain to intrachain hopping. In the second part of the paper, we construct an…

Density matrixPhysicsStrongly Correlated Electrons (cond-mat.str-el)Hubbard modelCondensed matter physicsFOS: Physical sciences02 engineering and technology021001 nanoscience & nanotechnology01 natural sciencesSpin chainsymbols.namesakeCondensed Matter - Strongly Correlated ElectronsHomogeneous0103 physical sciencessymbolsStrongly correlated materialCondensed Matter::Strongly Correlated Electrons010306 general physics0210 nano-technologyGround stateHamiltonian (quantum mechanics)Phase diagram
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Stripe formation in doped Hubbard ladders

2004

We investigate the formation of stripes in $7\chunks \times 6$ Hubbard ladders with $4\chunks$ holes doped away from half filling using the density-matrix renormalization group (DMRG) method. A parallelized code allows us to keep enough density-matrix eigenstates (up to $m=8000$) and to study sufficiently large systems (with up to $7\chunks = 21$ rungs) to extrapolate the stripe amplitude to the limits of vanishing DMRG truncation error and infinitely long ladders. Our work gives strong evidence that stripes exist in the ground state for strong coupling ($U=12t$) but that the structures found in the hole density at weaker coupling ($U=3t$) are an artifact of the DMRG approach.

Density matrixPhysicsTruncation errorHubbard modelCondensed matter physicsStrongly Correlated Electrons (cond-mat.str-el)Density matrix renormalization groupFOS: Physical sciencesRenormalization groupCondensed Matter PhysicsCoupling (probability)Electronic Optical and Magnetic MaterialsCondensed Matter - Strongly Correlated ElectronsQuantum mechanicsStrongly correlated materialCondensed Matter::Strongly Correlated ElectronsGround state
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Optical control of vibrational coherence triggered by an ultrafast phase transition

2019

Femtosecond time-resolved x-ray diffraction is employed to study the dynamics of the periodic lattice distortion (PLD) associated with the charge-density-wave (CDW) in K0.3MoO3. Using a multi-pulse scheme we show the ability to extend the lifetime of coherent oscillations of the PLD about the undistorted structure through re-excitation of the electronic states. This suggests that it is possible to enter a regime where the symmetry of the potential energy landscape corresponds to the high symmetry phase but the scattering pathways that lead to the damping of coherent dynamics are still controllable by altering the electronic state population. The demonstrated control over the coherence time …

DiffractionPhysicsPhase transitionCoherence timeeducation.field_of_studyStrongly Correlated Electrons (cond-mat.str-el)ScatteringPopulationFOS: Physical sciences02 engineering and technology021001 nanoscience & nanotechnology01 natural sciences3. Good healthCondensed Matter - Strongly Correlated ElectronsLattice (order)0103 physical sciencesFemtosecondAtomic physics010306 general physics0210 nano-technologyeducationultrafast phase transition charge density wave optical controlCoherence (physics)
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Temperature and doping dependence of normal state spectral properties in a two-orbital model for ferropnictides

2016

Using a second-order perturbative Green's functions approach we determined the normal state single-particle spectral function $A(\vec{k},\omega)$ employing a minimal effective model for iron-based superconductors. The microscopic model, used before to study magnetic fluctuations and superconducting properties, includes the two effective tight-binding bands proposed by S.Raghu et al. [Phys. Rev. B 77, 220503 (R) (2008)], and intra- and inter-orbital local electronic correlations, related to the Fe-3d orbitals. Here, we focus on the study of normal state electronic properties, in particular the temperature and doping dependence of the total density of states, $A(\omega)$, and of $A(\vec{k},\o…

ELECTRONIC PROPERTIESCiencias FísicasARPES; Correlated electron systems; Electronic properties; Green's functions; Iron based superconductors; Normal state spectral properties; Physics and Astronomy (all)Iron based superconductorsFOS: Physical sciencesGeneral Physics and AstronomyAngle-resolved photoemission spectroscopy02 engineering and technologyElectronCorrelated electron systems01 natural sciencesSuperconductivity (cond-mat.supr-con)RenormalizationPhysics and Astronomy (all)Condensed Matter - Strongly Correlated Electronssymbols.namesakeAtomic orbitalGREEN'S FUNCTIONS0103 physical sciencesGreen's functions010306 general physicsSuperconductivityPhysicsStrongly Correlated Electrons (cond-mat.str-el)Condensed matter physicsIRON BASED SUPERCONDUCTORSCondensed Matter - SuperconductivityFermi levelARPES021001 nanoscience & nanotechnologyAstronomíaBrillouin zoneElectronic propertiesNORMAL STATE SPECTRAL PROPERTIESDensity of statessymbolsNormal state spectral propertiesCORRELATED ELECTRON SYSTEMS0210 nano-technologyCIENCIAS NATURALES Y EXACTASPhysics Letters A
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The composite operator method route to the 2D Hubbard model and the cuprates

2018

In this review paper, we illustrate a possible route to obtain a reliable solution of the 2D Hubbard model and an explanation for some of the unconventional behaviours of underdoped high-$T_\text{c}$ cuprate superconductors within the framework of the composite operator method. The latter is described exhaustively in its fundamental philosophy, various ingredients and robust machinery to clarify the reasons behind its successful applications to many diverse strongly correlated systems, controversial phenomenologies and puzzling materials.

Electronic structureСильно скорельованi системиHubbard modelPhysics and Astronomy (miscellaneous)Hubbard modelFOS: Physical sciencesЕлектронна структура01 natural sciencesComposite operatorПсевдощiлинаTheoretical physicsCondensed Matter - Strongly Correlated ElectronsCupratesCondensed Matter::Superconductivity0103 physical sciencesCuprateбагаточастинковi методи010306 general physicsStrongly correlated systemsКупрати010302 applied physicsPhysicsPseudogapCuprates; Electronic structure; Hubbard model; Many-body techniques; Pseudogap; Strongly correlated systems; багаточастинковi методи; Електронна структура; Купрати; Модель Хаббарда; Псевдощiлина; Сильно скорельованi системи;Strongly Correlated Electrons (cond-mat.str-el)Many-body techniquesCondensed Matter Physicslcsh:QC1-999Модель ХаббардаCondensed Matter::Strongly Correlated Electronslcsh:Physics
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How Circular Dichroism in Time- and Angle-Resolved Photoemission Can Be Used to Spectroscopically Detect Transient Topological States in Graphene

2020

Pumping graphene with circularly polarized light is the archetype of light-tailoring topological bands. Realizing the induced Floquet-Chern-insulator state and demonstrating clear experimental evidence for its topological nature has been a challenge, and it has become clear that scattering effects play a crucial role. We tackle this gap between theory and experiment by employing microscopic quantum kinetic calculations including realistic electron-electron and electron-phonon scattering. Our theory provides a direct link to the build up of the Floquet-Chern-insulator state in light-driven graphene and its detection in time- and angle-resolved photoemission spectroscopy (ARPES). This approac…

EngineeringtopologyQC1-999Floquet engineeringFOS: Physical sciencesGeneral Physics and AstronomyLibrary sciencespin53001 natural sciencesSettore FIS/03 - Fisica Della Materia010305 fluids & plasmasCondensed Matter - Strongly Correlated Electrons0103 physical sciencesddc:530floquet-bloch010306 general physicsdrivenCondensed Matter - Materials ScienceStrongly Correlated Electrons (cond-mat.str-el)tr-ARPESbusiness.industryPhysicsEuropean researchMaterials Science (cond-mat.mtrl-sci)dissipationCondensed Matter::Strongly Correlated ElectronsbusinessPhysical Review X
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The spin-1/2 Kagome XXZ model in a field: competition between lattice nematic and solid orders

2016

We study numerically the spin-1/2 XXZ model in a field on an infinite Kagome lattice. We use different algorithms based on infinite Projected Entangled Pair States (iPEPS) for this, namely: (i) with simplex tensors and 9-site unit cell, and (ii) coarse-graining three spins in the Kagome lattice and mapping it to a square-lattice model with nearest-neighbor interactions, with usual PEPS tensors, 6- and 12-site unit cells. Similarly to our previous calculation at the SU(2)-symmetric point (Heisenberg Hamiltonian), for any anisotropy from the Ising limit to the XY limit, we also observe the emergence of magnetization plateaus as a function of the magnetic field, at $m_z = \frac{1}{3}$ using 6-…

FOS: Physical sciences02 engineering and technology01 natural sciencesCondensed Matter - Strongly Correlated Electronssymbols.namesakeMagnetizationHigh Energy Physics - LatticeLattice (order)Quantum mechanics0103 physical sciencesTensor010306 general physicsComputingMilieux_MISCELLANEOUSPhysicsQuantum PhysicsSimplexStrongly Correlated Electrons (cond-mat.str-el)Degenerate energy levelsHigh Energy Physics - Lattice (hep-lat)021001 nanoscience & nanotechnologysymbolsIsing modelQuantum spin liquid[PHYS.COND.CM-SCE]Physics [physics]/Condensed Matter [cond-mat]/Strongly Correlated Electrons [cond-mat.str-el]0210 nano-technologyHamiltonian (quantum mechanics)Quantum Physics (quant-ph)
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Towards nonlocal density functionals by explicit modelling of the exchange-correlation hole in inhomogeneous systems

2013

We put forward new approach for the development of a non-local density functional by a direct modeling of the shape of exchange-correlation (xc) hole in inhomogeneous systems. The functional is aimed at giving an accurate xc-energy and an accurate corresponding xc-potential even in difficult near-degeneracy situations such as molecular bond breaking. In particular we demand that: (1) the xc hole properly contains -1 electron, (2) the xc-potential has the asymptotic -1/r behavior outside finite systems and (3) the xc-potential has the correct step structure related to the derivative discontinuities of the xc-energy functional. None of the currently existing functionals satisfies all these re…

FOS: Physical sciences02 engineering and technologyElectronClassification of discontinuities01 natural sciencesDFTCondensed Matter - Strongly Correlated ElectronsAtomic orbitalQuantum mechanicsPhysics - Chemical Physics0103 physical sciencesPhysics - Atomic and Molecular ClustersSDG 7 - Affordable and Clean Energy010306 general physicsEnergy functionalChemical Physics (physics.chem-ph)PhysicsQuantum Physics/dk/atira/pure/sustainabledevelopmentgoals/affordable_and_clean_energyStrongly Correlated Electrons (cond-mat.str-el)ta114theoretical nanoscienceFunction (mathematics)021001 nanoscience & nanotechnologyAtomic and Molecular Physics and OpticsCondensed Matter - Other Condensed MatterDensity functional theorySum rule in quantum mechanicsLocal-density approximationAtomic and Molecular Clusters (physics.atm-clus)Quantum Physics (quant-ph)0210 nano-technologyOther Condensed Matter (cond-mat.other)Physical Review A
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Orbital Rotations induced by Charges of Polarons and Defects in Doped Vanadates

2020

We explore the competiton of doped holes and defects that leads to the loss of orbital order in vanadate perovskites. In compounds such as La$_{1-{\sf x}}$Ca$_{\,\sf x}$VO$_3$ spin and orbital order result from super-exchange interactions described by an extended three-orbital degenerate Hubbard-Hund model for the vanadium $t_{2g}$ electrons. Long-range Coulomb potentials of charged Ca$^{2+}$ defects and $e$-$e$ interactions control the emergence of defect states inside the Mott gap. The quadrupolar components of the Coulomb fields of doped holes induce anisotropic orbital rotations of degenerate orbitals. These rotations modify the spin-orbital polaron clouds and compete with orbital rotat…

FOS: Physical sciences02 engineering and technologyElectronPolaron01 natural sciencesCondensed Matter - Strongly Correlated ElectronsAtomic orbital0103 physical sciencesCoulomb010306 general physicsSpin (physics)Condensed Matter - Statistical MechanicsPhysicsCondensed Matter - Materials ScienceStrongly Correlated Electrons (cond-mat.str-el)Statistical Mechanics (cond-mat.stat-mech)Condensed matter physicsMaterials Science (cond-mat.mtrl-sci)Order (ring theory)Disordered Systems and Neural Networks (cond-mat.dis-nn)Condensed Matter - Disordered Systems and Neural Networks021001 nanoscience & nanotechnologySuperexchangeCharge carrierCondensed Matter::Strongly Correlated ElectronsAstrophysics::Earth and Planetary Astrophysics0210 nano-technology
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Quantum Phases and Spin Liquid Properties of 1T-TaS2

2021

Quantum materials exhibiting magnetic frustration are connected to diverse phenomena including high-Tc superconductivity, topological order and quantum spin liquids (QSLs). A QSL is a quantum phase (QP) related to a quantum-entangled fluid-like state of matter. Previous experiments on QSL candidate materials are usually interpreted in terms of a single QP, although theories indicate that many distinct QPs are closely competing in typical frustrated spin models. Here we report on combined temperature-dependent muon spin relaxation and specific heat measurements for the triangular-lattice QSL candidate material 1T-TaS2 that provide evidence for competing QPs. The measured properties are assig…

FOS: Physical sciences02 engineering and technologyQuantum phases01 natural sciencesCondensed Matter - Strongly Correlated ElectronsMesoscale and Nanoscale Physics (cond-mat.mes-hall)0103 physical sciencesTopological orderAtomic physics. Constitution and properties of matter010306 general physicsSpin (physics)MaterialsQuantumMaterials of engineering and construction. Mechanics of materialsPhysicsCondensed Matter - Materials ScienceStrongly Correlated Electrons (cond-mat.str-el)Condensed matter physicsCondensed Matter - Mesoscale and Nanoscale PhysicsQuàntums Teoria delsMaterials Science (cond-mat.mtrl-sci)Muon spin spectroscopy021001 nanoscience & nanotechnologyCondensed Matter PhysicsElectronic Optical and Magnetic MaterialsState of matterTA401-492Quantum spin liquid0210 nano-technologyCharge density waveQC170-197
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