0000000000200121

AUTHOR

T. K. Koponen

showing 7 related works from this author

FFLO state in 1-, 2- and 3-dimensional optical lattices combined with a non-uniform background potential

2008

We study the phase diagram of an imbalanced two-component Fermi gas in optical lattices of 1-3 dimensions, considering the possibilities of the FFLO, Sarma/breached pair, BCS and normal states as well as phase separation, at finite and zero temperatures. In particular, phase diagrams with respect to average chemical potential and the chemical potential difference of the two components are considered, because this gives the essential information about the shell structures of phases that will occur in presence of an additional (harmonic) confinement. These phase diagrams in 1, 2 and 3 dimensions show in a striking way the effect of Van Hove singularities on the FFLO state. Although we focus o…

PhysicsSuperconductivityCondensed Matter::Quantum Gaseseducation.field_of_studyStrongly Correlated Electrons (cond-mat.str-el)Condensed matter physicsCondensed Matter - SuperconductivityPopulationFOS: Physical sciencesGeneral Physics and AstronomyHartree01 natural sciences3. Good health010305 fluids & plasmasSuperconductivity (cond-mat.supr-con)Condensed Matter - Strongly Correlated ElectronsLattice (order)Condensed Matter::Superconductivity0103 physical sciencesGravitational singularity010306 general physicsFermi gaseducationPhase diagramFermi Gamma-ray Space Telescope
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Noise correlations of the ultracold Fermi gas in an optical lattice

2008

In this paper we study the density noise correlations of the two component Fermi gas in optical lattices. Three different type of phases, the BCS-state (Bardeen, Cooper, and Schieffer), the FFLO-state (Fulde, Ferrel, Larkin, and Ovchinnikov), and BP (breach pair) state, are considered. We show how these states differ in their noise correlations. The noise correlations are calculated not only at zero temperature, but also at non-zero temperatures paying particular attention to how much the finite temperature effects might complicate the detection of different phases. Since one-dimensional systems have been shown to be very promising candidates to observe FFLO states, we apply our results als…

ComputationFOS: Physical sciencesradiation pressure01 natural sciences010305 fluids & plasmaslaser coolingfermion systemsLattice (order)Laser coolingQuantum mechanicsCondensed Matter::Superconductivity0103 physical sciencesoptical lattices010306 general physicsPhysicsCondensed Matter::Quantum GasesOptical latticeCondensed matter physicsBCS theoryBCS theoryAtomic and Molecular Physics and OpticsCondensed Matter - Other Condensed MatterRadiation pressureQuasiparticleFermi gasOther Condensed Matter (cond-mat.other)
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Sound velocity and dimensional crossover in a superfluid Fermi gas in an optical lattice

2005

We study the sound velocity in cubic and non-cubic three-dimensional optical lattices. We show how the van Hove singularity of the free Fermi gas is smoothened by interactions and eventually vanishes when interactions are strong enough. For non-cubic lattices, we show that the speed of sound (Bogoliubov-Anderson phonon) shows clear signatures of dimensional crossover both in the 1D and 2D limits.

PhysicsCondensed Matter::Quantum GasesOptical latticeCondensed matter physicsPhononCondensed Matter - SuperconductivityCrossoverVan Hove singularityFOS: Physical sciences01 natural sciencesAtomic and Molecular Physics and Optics010305 fluids & plasmasSuperconductivity (cond-mat.supr-con)SuperfluiditySingularitySpeed of soundQuantum mechanicsCondensed Matter::Superconductivity0103 physical sciencesCondensed Matter::Strongly Correlated Electrons010306 general physicsFermi gas
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Finite temperature phase diagram of a polarized Fermi gas in an optical lattice

2007

We present phase diagrams for a polarized Fermi gas in an optical lattice as a function of temperature, polarization, and lattice filling factor. We consider the Fulde-Ferrel-Larkin-Ovchinnikov (FFLO), Sarma or breached pair (BP), and BCS phases, and the normal state and phase separation. We show that the FFLO phase appears in a considerable portion of the phase diagram. The diagrams have two critical points of different nature. We show how various phases leave clear signatures to momentum distributions of the atoms which can be observed after time of flight expansion.

PhysicsCondensed Matter::Quantum GasesOptical latticeCondensed matter physicsFilling factorCondensed Matter - SuperconductivityFOS: Physical sciencesGeneral Physics and AstronomyPolarization (waves)01 natural sciences010305 fluids & plasmasSuperconductivity (cond-mat.supr-con)Condensed Matter - Other Condensed MatterTime of flightLattice (order)Phase (matter)Condensed Matter::Superconductivity0103 physical sciences010306 general physicsFermi gasOther Condensed Matter (cond-mat.other)Phase diagram
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Fermi condensates for dynamic imaging of electromagnetic fields.

2008

Ultracold gases provide micrometer size atomic samples whose sensitivity to external fields may be exploited in sensor applications. Bose-Einstein condensates of atomic gases have been demonstrated to perform excellently as magnetic field sensors \cite{Wildermuth2005a} in atom chip \cite{Folman2002a,Fortagh2007a} experiments. As such, they offer a combination of resolution and sensitivity presently unattainable by other methods \cite{Wildermuth2006a}. Here we propose that condensates of Fermionic atoms can be used for non-invasive sensing of time-dependent and static magnetic and electric fields, by utilizing the tunable energy gap in the excitation spectrum as a frequency filter. Perturbat…

Electromagnetic fieldPhysicsCondensed Matter::Quantum GasesCondensed matter physicsBand gapCondensed Matter - SuperconductivityGeneral Physics and AstronomyFOS: Physical sciencesFermion01 natural sciences010305 fluids & plasmasComputational physicsMagnetic fieldCondensed Matter - Other Condensed MatterSuperconductivity (cond-mat.supr-con)Electric field0103 physical sciencesQuasiparticle010306 general physicsSpectroscopyExcitationOther Condensed Matter (cond-mat.other)Physical review letters
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Conditions for waveguide decoupling in square-lattice photonic crystals

2004

We study coupling and decoupling of parallel waveguides in two-dimensional square-lattice photonic crystals. We show that the waveguide coupling is prohibited at some wavelengths when there is an odd number of rows between the waveguides. In contrast, decoupling does not take place when there is even number of rows between the waveguides. Decoupling can be used to avoid cross talk between adjacent waveguides.

CouplingPhysicsbusiness.industryFOS: Physical sciencesPhysics::OpticsGeneral Physics and AstronomySquare latticelaw.inventionWavelengthWaveguide couplinglawOptoelectronicsbusinessNonlinear Sciences::Pattern Formation and SolitonsRowWaveguideDecoupling (electronics)Optics (physics.optics)Physics - OpticsPhotonic crystalJournal of Applied Physics
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Fermion pairing with spin-density imbalance in an optical lattice

2006

We consider pairing in a two-component atomic Fermi gas, in a three-dimensional optical lattice, when the components have unequal densities, i.e. the gas is polarized. We show that a superfluid where the translational symmetry is broken by a finite Cooper pair momentum, namely an FFLO-type state, minimizes the Helmholtz free energy of the system. We demonstrate that such a state is clearly visible in the observable momentum distribution of the atoms, and analyze the dependence of the order parameter and the momentum distribution on the filling fraction and the interaction strength.

PhysicsCondensed Matter::Quantum GasesOptical latticeCondensed Matter - Materials ScienceCondensed matter physicsCondensed Matter - SuperconductivityGeneral Physics and AstronomyMaterials Science (cond-mat.mtrl-sci)FOS: Physical sciencesFermion01 natural sciences114 Physical sciences010305 fluids & plasmasMomentumSuperfluiditySuperconductivity (cond-mat.supr-con)PairingCondensed Matter::Superconductivity0103 physical sciencesCooper pair010306 general physicsFermi gasTranslational symmetry
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