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|a International School of Physics "Enrico Fermi"
|n (191st :
|d 2014 :
|c Varenna, Italy)
|
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|a Materia quantistica ultrafredda :
|b Rendiconti della Scuola internazionale di fisica "Enrico Fermi, " CXCI Corso ; Varenna sul Lago di Como, Villa Monastero, 7-15 Luglio 2014 /
|c a cura di M. Inguscio, W. Ketterle e S. Stringari, direttori del corso, e di G. Roati = Quantum matter at ultralow temperatures : Proceedings of the International School of Physics "Enrico Fermi, " course 191 : Varenna on Lake Como, Villa Monastero, 7-15 July 2014 / edited by M. Inguscio, W. Ketterle and S. Stringari, director of the course, and G. Roati.
|
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|a Quantum matter at ultralow temperatures :
|b Proceedings of the International School of Physics "Enrico Fermi, " course 191 : Varenna on Lake Como, Villa Monastero, 7-15 July 2014
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|a Amsterdam, Netherlands ;
|a Washington, DC :
|b IOS Press ;
|a Bologna, Italy :
|b Società Italiana di Fisica,
|c 2016.
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|a 1 online resource (xv, 570 pages).
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|a text
|b txt
|2 rdacontent
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|a computer
|b c
|2 rdamedia
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|a online resource
|b cr
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|a Rendiconti della Scuola internazionale di fisica "Enrico Fermi",
|x 1879-8195 ;
|v CXCI Corso = Proceedings of the International School of Physics "Enrico Fermi" ;
|v course 191
|
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|a Includes bibliographical references.
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|a Online resource; title from PDF title page (IOS, viewed November 18, 2016).
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|g Machine generated contents note:
|g 1.
|t Magnetism and quantum physics /
|r J. Dalibard --
|g 1.1.
|t Gauge invariance /
|r J. Dalibard --
|g 1.2.
|t Cyclotron motion and Landau levels /
|r J. Dalibard --
|g 1.3.
|t Aharonov-Bohm effect /
|r J. Dalibard --
|g 1.4.
|t Rotating gases /
|r J. Dalibard --
|g 2.
|t Geometric phases and gauge fields for free atoms /
|r J. Dalibard --
|g 2.1.
|t Berry's phase /
|r J. Dalibard --
|g 2.2.
|t Adiabatic following of a dressed state /
|r J. Dalibard --
|g 2.3.
|t two-level case /
|r J. Dalibard --
|g 2.4.
|t Validity of the adiabatic approximation /
|r J. Dalibard --
|g 2.5.
|t Spontaneous emission and recoil heating /
|r J. Dalibard --
|g 3.
|t Non-Abelian potentials and spin-orbit coupling /
|r J. Dalibard --
|g 3.1.
|t Non-Abelian potentials in quantum optics /
|r J. Dalibard --
|g 3.2.
|t Tripod configuration and 2D spin-orbit coupling /
|r J. Dalibard --
|g 3.3.
|t 1D version of spin-orbit coupling /
|r J. Dalibard --
|g 4.
|t Gauge fields on a lattice /
|r J. Dalibard --
|g 4.1.
|t Tight-binding model /
|r J. Dalibard --
|g 4.2.
|t Hofstadter butterfly /
|r J. Dalibard --
|g 4.3.
|t Chern number for an energy band /
|r J. Dalibard --
|g 5.
|t Generation of lattice gauge fields via shaking or modulation /
|r J. Dalibard --
|g 5.1.
|t Rapid shaking of a lattice /
|r J. Dalibard --
|g 5.2.
|t Resonant shaking/modulation /
|r J. Dalibard --
|g 6.
|t Generation of lattice gauge fields via internal atomic transitions /
|r J. Dalibard --
|g 6.1.
|t Laser-assisted tunneling in a 1D ladder /
|r J. Dalibard --
|g 6.2.
|t Lattice with artificial dimension /
|r J. Dalibard --
|g 6.3.
|t Laser-induced tunneling in a 2D lattice /
|r J. Dalibard --
|g 6.4.
|t Optical flux lattices /
|r J. Dalibard --
|g 7.
|t Conclusion /
|r J. Dalibard --
|t Appendix A. Landau levels /
|r J. Dalibard --
|t Eigenstates with the Landau gauge /
|r J. Dalibard --
|t Probability current in a Landau state /
|r J. Dalibard --
|t Eigenstates with the symmetric gauge /
|r J. Dalibard --
|t Appendix B. Topology in the square lattice /
|r J. Dalibard --
|t Band structure and periodicity in reciprocal space /
|r J. Dalibard --
|t Constant force and unitary transformation /
|r J. Dalibard --
|t Bloch oscillations and adiabatic following /
|r J. Dalibard --
|t velocity operator and its matrix elements /
|r J. Dalibard --
|t Berry curvature /
|r J. Dalibard --
|t Conduction from a filled band and Chern number /
|r J. Dalibard --
|t Chern number is an integer /
|r J. Dalibard --
|g 1.
|t Feshbach resonances /
|r W. Zwerger --
|g 1.1.
|t Two-body scattering /
|r W. Zwerger --
|g 1.2.
|t Feshbach resonances /
|r W. Zwerger --
|g 1.3.
|t Three-body losses /
|r W. Zwerger --
|g 1.4.
|t Unitary bosons and the Efimov effect /
|r W. Zwerger --
|g 2.
|t Tan relations /
|r W. Zwerger --
|g 2.1.
|t Thermodynamic relations /
|r W. Zwerger --
|g 2.2.
|t Quantitative results for the contact /
|r W. Zwerger --
|g 2.3.
|t Closed-channel fraction /
|r W. Zwerger --
|g 2.4.
|t Single-channel model and zero-range limit /
|r W. Zwerger --
|g 2.5.
|t Short-distance correlations /
|r W. Zwerger --
|g 3.
|t Unitary fermions: universality and scale invariance /
|r W. Zwerger --
|g 3.1.
|t Quantum critical point and universality /
|r W. Zwerger --
|g 3.2.
|t Thermodynamics of the unitary Fermi gas /
|r W. Zwerger --
|g 3.3.
|t Luttinger-Ward theory /
|r W. Zwerger --
|g 3.4.
|t Scale invariance /
|r W. Zwerger --
|g 3.5.
|t Broken scale invariance and conformal anomaly in 2D /
|r W. Zwerger --
|g 4.
|t RF-spectroscopy and transport /
|r W. Zwerger --
|g 4.1.
|t RF-spectroscopy /
|r W. Zwerger --
|g 4.2.
|t Quantum limited viscosity and spin diffusion /
|r W. Zwerger --
|g 1.
|t Introduction /
|r M.W. Zwierlein --
|g 2.
|t Universal thermodynamics /
|r M.W. Zwierlein --
|g 2.1.
|t Thermodynamics of trapped gases /
|r M.W. Zwierlein --
|g 2.1.1.
|t Zero-temperature equation of state /
|r M.W. Zwierlein --
|g 2.1.2.
|t Viral theorem for the trapped gas at unitarity /
|r M.W. Zwierlein --
|g 2-2.
|t General thermodynamic relations /
|r M.W. Zwierlein --
|g 2.2.1.
|t Obtaining the pressure from density profiles /
|r M.W. Zwierlein --
|g 2.2.2.
|t "Magic formula" for harmonic trapping /
|r M.W. Zwierlein --
|g 2.3.
|t Universal thermodynamics of the unitary Fermi gas /
|r M.W. Zwierlein --
|g 2.3.1.
|t Compressibility equation of state /
|r M.W. Zwierlein --
|g 2.3.2.
|t Specific heat versus temperature-the Lambda transition in a gas /
|r M.W. Zwierlein --
|g 2.3.3.
|t Chemical potential, energy and free energy /
|r M.W. Zwierlein --
|g 2.3.4.
|t Entropy, density and pressure /
|r M.W. Zwierlein --
|g 2.3.5.
|t Importance of cross-validation with theory /
|r M.W. Zwierlein --
|g 2.3.6.
|t Further applications of the "fit-free" method /
|r M.W. Zwierlein --
|g 2.4.
|t Equation of state in the BEC-BCS crossover-The contact /
|r M.W. Zwierlein --
|g 2.4.1.
|t Energy of molecular Bose-Einstein condensates /
|r M.W. Zwierlein --
|g 2.4.2.
|t Energy of weakly interacting Fermi gas /
|r M.W. Zwierlein --
|g 2.4.3.
|t Near unitarity /
|r M.W. Zwierlein --
|g 2.4.4.
|t Pressure relation /
|r M.W. Zwierlein --
|g 2.4.5.
|t General Virial theorem /
|r M.W. Zwierlein --
|g 2.5.
|t Equation of state in the BEC-BCS crossover Experiments /
|r M.W. Zwierlein --
|g 2.5.1.
|t Equation of state from density profiles /
|r M.W. Zwierlein --
|g 2.5.2.
|t Momentum distribution /
|r M.W. Zwierlein --
|g 2.5.3.
|t Radiofrequency spectroscopy /
|r M.W. Zwierlein --
|g 2.5.4.
|t Photoassociation /
|r M.W. Zwierlein --
|g 2.5.5.
|t Bragg spectroscopy /
|r M.W. Zwierlein --
|g 2.5.6.
|t Temperature dependence of the homogeneous contact /
|r M.W. Zwierlein --
|g 2.5.7.
|t Collective oscillations /
|r M.W. Zwierlein --
|g 2.5.8.
|t Condensation energy /
|r M.W. Zwierlein --
|g 2.6.
|t normal state above Tc: Pseudo-gap phase, Fermi liquid, or Fermi gas? /
|r M.W. Zwierlein --
|g 3.
|t Fermionic superfluidity with spin imbalance /
|r M.W. Zwierlein --
|g 3.1.
|t Chandrasekhar-Clogston limit /
|r M.W. Zwierlein --
|g 3.2.
|t Phase separation /
|r M.W. Zwierlein --
|g 3.3.
|t Limit of high imbalance-the Fermi polaron /
|r M.W. Zwierlein --
|g 3.4.
|t Fermi liquid of polarons /
|r M.W. Zwierlein --
|g 3.5.
|t Thermodynamics of spin-imbalanced Fermi mixtures /
|r M.W. Zwierlein --
|g 3.5.1.
|t Equation of state at unitarity /
|r M.W. Zwierlein --
|g 3.6.
|t Prospects for observing the FFLO state /
|r M.W. Zwierlein --
|g 4.
|t Conclusion and perspectives /
|r M.W. Zwierlein --
|g 1.
|t Basic properties /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.1.
|t quantum fluids landscape /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.2.
|t Atomic species /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.2.1.
|t Alkali atoms /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.2.2.
|t High-spin atoms /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.2.3.
|t Stability against dipolar relaxation /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.3.
|t Rotationally symmetric interactions /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.
|t Magnetic order of spinor Bose-Einstein condensates /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.1.
|t Bose-Einstein magnetism in a non-interacting spinor gas /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.2.
|t Spin-dependent s-wave interactions in more recognizable form /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.3.
|t Ground states in the mean-field and single-mode approximations /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.4.
|t Mean-field ground states under applied magnetic fields /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.5.
|t Experimental evidence for magnetic order of ferromagnetic and anti-ferromagnetic F=1 spinor condensates /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 2.6.
|t Correlations in the exact many-body ground state of the F=1 spinor gas /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.
|t Imaging spinor condensates /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.1.
|t Stern-Gerlach imaging /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.2.
|t Dispersive birefringent imaging /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.2.1.
|t Circular birefringent imaging /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.3.
|t Projective imaging /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.3.1.
|t Absorptive spin-sensitive in situ imaging (ASSISI) /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.3.2.
|t Noise in dispersive imaging and ASSISI /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.4.
|t Spin-spin correlations and magnetic susceptibility /
|r G. Edward Marti /
|r D.M.
|
505 |
0 |
0 |
|t Stamper-Kurn --
|g 3.5.
|t Multi-axis imaging and topological invariants /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.5.1.
|t Multi-axis imaging of ferromagnetic structures /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 3.5.2.
|t Magnetization curvature /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 4.
|t Spin dynamics /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 4.1.
|t Microscopic spin dynamics /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 4.2.
|t Mean-field picture of collective spin dynamics /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 4.3.
|t Spin-mixing instability /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 4.3.1.
|t Experiments in the single-mode regime /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 4.3.2.
|t Quantum quenches in spatially extended spinor Bose-Einstein condensates /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.
|t Magnetic excitations /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.1.
|t Quasiparticles of a spin-1 spinor condensate /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.2.
|t Linearized Schrodinger equation /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.2.1.
|t Ferromagnetic F=1 condensate /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.2.2.
|t Polar F=1 condensate /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.3.
|t Making and detecting magnons /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.4.
|t Magnon propagation /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 5.5.
|t Magnon contrast interferometry and recoil frequency /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 6.
|t Conclusion /
|r G. Edward Marti /
|r D.M. Stamper-Kurn --
|g 1.
|t Introduction /
|r I. Bloch --
|g 2.
|t Bose and Fermi Hubbard models /
|r I. Bloch --
|g 2.1.
|t Bose-Hubbard model /
|r I. Bloch --
|g 2.2.
|t Fermi-Hubbard model /
|r I. Bloch --
|g 3.
|t Quantum magnetism with ultracold atoms in optical lattices /
|r I. Bloch --
|g 3.1.
|t Superexchange spin interactions /
|r I. Bloch --
|g 3.1.1.
|t Superexchange interactions in a double well /
|r I. Bloch.
|
505 |
0 |
0 |
|g Note continued:
|g 3.1.2.
|t Superexchange interactions on a lattice /
|r I. Bloch --
|g 3.2.
|t Resonating valence bond states in a plaquette /
|r I. Bloch --
|g 4.
|t Site-resolved imaging /
|r I. Bloch --
|g 5.
|t Thermometry at the limit of individual thermal excitations /
|r I. Bloch --
|g 6.
|t Single-site-resolved addressing of individual atoms /
|r I. Bloch --
|g 7.
|t Quantum gas microscopy-new possibilities for cold quantum gases /
|r I. Bloch --
|g 7.1.
|t Using quantum gas microscopes to probe quantum magnetism /
|r I. Bloch --
|g 7.2.
|t Long-range-interacting quantum magnets /
|r I. Bloch --
|g 8.
|t Outlook /
|r I. Bloch --
|g 1.
|t Introduction /
|r F. Grusdt /
|r E. Demler --
|g 2.
|t Derivation of the Frohlich Hamiltonian /
|r F. Grusdt /
|r E. Demler --
|g 2.1.
|t Microscopic Hamiltonian: Impurity in a BEC /
|r F. Grusdt /
|r E. Demler --
|g 2.2.
|t Frohlich Hamiltonian in a BEC /
|r F. Grusdt /
|r E. Demler --
|g 2.3.
|t Microscopic derivation of the Frohlich model /
|r F. Grusdt /
|r E. Demler --
|g 2.4.
|t Characteristic scales and the polaronic coupling constant /
|r E. Demler /
|r F. Grusdt --
|g 2.5.
|t Lippmann-Schwinger equation /
|r F. Grusdt /
|r E. Demler --
|g 3.
|t Overview of common theoretical approaches /
|r F. Grusdt /
|r E. Demler --
|g 3.1.
|t Perturbative approaches s /
|r F. Grusdt /
|r E. Demler --
|g 3.1.1.
|t Rayleigh-Schrodinger perturbation theory /
|r F. Grusdt /
|r E. Demler --
|g 3.1.2.
|t Green's function perturbation theory and self-consistent Born /
|r F. Grusdt /
|r E. Demler --
|g 3.2.
|t Exact solution for infinite mass /
|r F. Grusdt /
|r E. Demler --
|g 3.3.
|t Lee-Low-Pines treatment /
|r F. Grusdt /
|r E. Demler --
|g 3.4.
|t Weak coupling mean-field theory /
|r F. Grusdt /
|r E. Demler --
|g 3.4.1.
|t Self-consistency equation /
|r F. Grusdt /
|r E. Demler --
|g 3.4.2.
|t Polaron energy /
|r F. Grusdt /
|r E. Demler --
|g 3.4.3.
|t Polaron mass /
|r F. Grusdt /
|r E. Demler --
|g 3.5.
|t Strong coupling Landau-Pekar approach /
|r F. Grusdt /
|r E. Demler --
|g 3.5.1.
|t Polaron energy /
|r F. Grusdt /
|r E. Demler --
|g 3.5.2.
|t Polaron mass /
|r F. Grusdt /
|r E. Demler --
|g 3.6.
|t Feynman path integral approach /
|r F. Grusdt /
|r E. Demler --
|g 3.6.1.
|t Jensen-Feynman variational principle /
|r F. Grusdt /
|r E. Demler --
|g 3.6.2.
|t Feynman's trial action /
|r F. Grusdt /
|r E. Demler --
|g 3.6.3.
|t Polaron mass /
|r F. Grusdt /
|r E. Demler --
|g 3.7.
|t Monte Carlo approaches /
|r F. Grusdt /
|r E. Demler --
|g 4.
|t Renormalization group approach>> /
|r F. Grusdt /
|r E. Demler --
|g 4.1.
|t Frohlich model and renormalized coupling constants /
|r F. Grusdt /
|r E. Demler --
|g 4.2.
|t Renormalization group formalism for the Frohlich model /
|r F. Grusdt /
|r E. Demler --
|g 4.2.1.
|t Dimensional analysis /
|r F. Grusdt /
|r E. Demler --
|g 4.2.2.
|t Formulation of the RG /
|r F. Grusdt /
|r E. Demler --
|g 4.2.3.
|t RG flow equations /
|r F. Grusdt /
|r E. Demler --
|g 4.2.4.
|t Solutions of RG flow equations /
|r F. Grusdt /
|r E. Demler --
|g 4.3.
|t Polaron ground state energy in the renormalization group approach /
|r F. Grusdt /
|r E. Demler --
|g 4.3.1.
|t Logarithmic UV divergence of the polaron energy /
|r F. Grusdt /
|r E. Demler --
|g 4.4.
|t Ground state polaron properties from RG /
|r F. Grusdt /
|r E. Demler --
|g 4.4.1.
|t Polaron mass /
|r F. Grusdt /
|r E. Demler --
|g 4.4.2.
|t Phonon number /
|r F. Grusdt /
|r E. Demler --
|g 4.4.3.
|t Quasiparticle weight /
|r F. Grusdt /
|r E. Demler --
|g 4.5.
|t Gaussian variational approach /
|r F. Grusdt /
|r E. Demler --
|g 5.
|t UV regularization and log-divergence /
|r E. Demler /
|r F. Grusdt --
|g 5.1.
|t Regularization of the power-law divergence /
|r E. Demler /
|r F. Grusdt --
|g 5.2.
|t Explanation of the logarithmic divergence /
|r E. Demler /
|r F. Grusdt --
|g 6.
|t Results for experimentally relevant parameters /
|r E. Demler /
|r F. Grusdt --
|g 6.1.
|t Experimental considerations /
|r E. Demler /
|r F. Grusdt --
|g 6.1.1.
|t Conditions for the Frohlich model /
|r E. Demler /
|r F. Grusdt --
|g 6.1.2.
|t Experimentally achievable coupling strengths /
|r E. Demler /
|r F. Grusdt --
|g 6.2.
|t RF spectroscopy /
|r E. Demler /
|r F. Grusdt --
|g 6.2.1.
|t Basic theory of RF spectroscopy /
|r E. Demler /
|r F. Grusdt --
|g 6.2.2.
|t Basic properties of RF spectra /
|r E. Demler /
|r F. Grusdt --
|g 6.3.
|t Properties of polarons /
|r E. Demler /
|r F. Grusdt --
|g 6.3.1.
|t Polaronic mass /
|r E. Demler /
|r F. Grusdt --
|g 6.3.2.
|t Phonon number /
|r E. Demler /
|r F. Grusdt --
|g 6.3.3.
|t Quasiparticle weight /
|r E. Demler /
|r F. Grusdt --
|g 7.
|t Example of a dynamical problem: Bloch oscillations of Bose polarons /
|r E. Demler /
|r F. Grusdt --
|g 7.1.
|t Time-dependent mean-field approach /
|r E. Demler /
|r F. Grusdt --
|g 7.1.1.
|t Equations of motion-Dirac's time-dependent variational principle /
|r E. Demler /
|r F. Grusdt --
|g 7.2.
|t Bloch oscillations of polarons in lattices /
|r E. Demler /
|r F. Grusdt --
|g 7.2.1.
|t Model /
|r E. Demler /
|r F. Grusdt --
|g 7.2.2.
|t Time-dependent mean-field description /
|r E. Demler /
|r F. Grusdt --
|g 7.2.3.
|t Adiabatic approximation and polaron dynamics /
|r E. Demler /
|r F. Grusdt --
|g 7.2.4.
|t Polaron transport properties /
|r E. Demler /
|r F. Grusdt --
|g 8.
|t Outlook /
|r E. Demler /
|r F. Grusdt --
|t Appendix A /
|r E. Demler /
|r F. Grusdt --
|g A.1.
|t Lee-Low-Pines formalism in a lattice /
|r E. Demler /
|r F. Grusdt --
|g A.1.1.
|t Coupling constant and relation to experiments /
|r E. Demler /
|r F. Grusdt --
|g A.1.2.
|t Time-dependent Lee-Low-Pines transformation in the lattice /
|r E. Demler /
|r F. Grusdt --
|g A.2.
|t Renormalized impurity mass /
|r E. Demler /
|r F. Grusdt --
|g A.3.
|t Polaron properties from the RG-derivations /
|r E. Demler /
|r F. Grusdt --
|g A.3.1.
|t Polaron phonon number /
|r E. Demler /
|r F. Grusdt --
|g A.3.2.
|t Polaron momentum /
|r E. Demler /
|r F. Grusdt --
|g A.3.3.
|t Quasiparticle weight /
|r E. Demler /
|r F. Grusdt --
|g 1.
|t Introduction /
|r T. Giamarchi --
|g 2.
|t Why one dimension /
|r T. Giamarchi --
|g 3.
|t 1D basics /
|r T. Giamarchi --
|g 3.1.
|t What are one-dimensional systems? /
|r T. Giamarchi --
|g 3.2.
|t Some realizations with cold atoms or CM /
|r T. Giamarchi --
|g 3.3.
|t Universal physics in one dimension (Luttinger liquid) /
|r T. Giamarchi --
|g 3.4.
|t Fermions and spins /
|r T. Giamarchi --
|g 3.5.
|t Luttinger parameters /
|r T. Giamarchi --
|g 4.
|t Experimental tests of TLL /
|r T. Giamarchi --
|g 4.1.
|t Magnetic insulators /
|r T. Giamarchi --
|g 4.2.
|t Cold atomic systems /
|r T. Giamarchi --
|g 4.3.
|t Other experimental features of 1d: Fractionalization of excitations /
|r T. Giamarchi --
|g 5.
|t TLL and beyond /
|r T. Giamarchi --
|g 5.1.
|t Effect of a lattice: Mott transition /
|r T. Giamarchi --
|g 5.2.
|t Disorder /
|r T. Giamarchi --
|g 6.
|t Wishes and open problems /
|r T. Giamarchi --
|g 1.
|t Introduction /
|r T. Pfau /
|r J. Balewski --
|g 2.
|t Electron-atom scattering /
|r T. Pfau /
|r J. Balewski --
|g 2.1.
|t Fermi pseudopotential /
|r T. Pfau /
|r J. Balewski --
|g 2.2.
|t Higher-order contributions /
|r T. Pfau /
|r J. Balewski --
|g 3.
|t Rydberg spectroscopy /
|r T. Pfau /
|r J. Balewski --
|g 3.1.
|t Ultracold but thermal gases /
|r T. Pfau /
|r J. Balewski --
|g 3.2.
|t Bose-Einstein condensates /
|r T. Pfau /
|r J. Balewski --
|g 4.
|t Lifetime of Rydberg atoms in dense gases /
|r T. Pfau /
|r J. Balewski --
|g 4.1.
|t Dependence on principal quantum number and density /
|r T. Pfau /
|r J. Balewski --
|g 4.2.
|t Possible decay processes /
|r T. Pfau /
|r J. Balewski --
|g 4.3.
|t Dependence on spectral position /
|r T. Pfau /
|r J. Balewski --
|g 5.
|t Conclusion /
|r T. Pfau /
|r J. Balewski --
|g 1.
|t Introduction /
|r A. Recati --
|g 2.
|t Model /
|r A. Recati --
|g 3.
|t Mean-field Gross-Pitaevskii equations /
|r A. Recati --
|g 3.1.
|t Ground state /
|r A. Recati --
|g 4.
|t Excitation spectra /
|r A. Recati --
|g 4.0.
|t Spin structure factor and magnetic fluctuations /
|r A. Recati --
|g 4.1.
|t Trapped gas /
|r A. Recati --
|g 4.2.
|t Relation to Josephson dynamics /
|r A. Recati --
|g 5.
|t Soliton and vortex dimers /
|r A. Recati --
|g 6.
|t Tight-binding model for gases in optical lattices /
|r A. Recati --
|g 1.
|t Motivation /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 2.
|t One-dimensional Bose gases /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 3.
|t Creating a non-equilibrium state /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 4.
|t Probing the quantum state /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 4.1.
|t Density ripples /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T.
|
505 |
0 |
0 |
|r Schweigler --
|g 4.2.
|t Phase correlation functions /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 4.3.
|t Full distribution functions /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 5.
|t Generalized Gibbs ensemble /
|r B. Rauer /
|r T. Schweigler /
|r T. Langen /
|r J. Schmiedmayer --
|g 6.
|t Dynamics beyond prethermalization /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 6.1.
|t Recurrences /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 6.2.
|t Imbalanced splitting /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 7.
|t Application: Interferometry with squeezed states /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 8.
|t Conclusion /
|r B. Rauer /
|r J. Schmiedmayer /
|r T. Langen /
|r T. Schweigler --
|g 1.
|t Introduction /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 2.
|t Crash course on entanglement /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 2.1.
|t Bipartite pure states: Schmidt decomposition /
|r A. Acin /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A.B. Sainz /
|r T. Grass /
|r J. Tura --
|g 2.2.
|t Bipartite mixed states: Separable and entangled states /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 2.3.
|t Entanglement criteria /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 2.4.
|t Entanglement measures /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 2.5.
|t von Neumann entropy /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 3.
|t Entanglement in many-body systems /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein /
|r R. Agusiak /
|r A. Acin /
|r T. Grass --
|g 3.1.
|t Computational complexity /
|r J. Tura /
|r A.B. Sainz /
|r T. Grass /
|r R. Agusiak /
|r A. Acin /
|r M. Lewen-Stein.
|
505 |
0 |
0 |
|g Note continued:
|g 3.2.
|t Entanglement of a generic state /
|r A. Acin /
|r R. Agusiak /
|r T. Grass /
|r J. Tura /
|r A.B. Sainz /
|r M. Lewen-Stein --
|g 4.
|t Area laws /
|r A. Acin /
|r R. Agusiak /
|r T. Grass /
|r A.B. Sainz /
|r J. Tura /
|r M. Lewen-Stein --
|g 4.1.
|t Quantum area laws in 1D /
|r J. Tura /
|r A.B. Sainz /
|r T. Grass /
|r R. Agusiak /
|r A. Acin /
|r M. Lewen-Stein --
|g 4.2.
|t Higher-dimensional systems /
|r J. Tura /
|r A.B. Sainz /
|r T. Grass /
|r R. Agusiak /
|r A. Acin /
|r M. Lewen-Stein --
|g 4.2.1.
|t Area laws for mutual information-classical and quantum Gibbs states /
|r A.B. Sainz /
|r J. Tura /
|r T. Grass /
|r M. Lewen-Stein /
|r A. Acin /
|r R. Agusiak --
|g 4.3.
|t world according to tensor networks /
|r A. Acin /
|r R. Agusiak /
|r T. Grass /
|r A.B. Sainz /
|r J. Tura /
|r M. Lewen-Stein --
|g 5.
|t Non-locality in many-body systems /
|r A. Acin /
|r R. Agusiak /
|r T. Grass /
|r A.B. Sainz /
|r J. Tura /
|r M. Lewen-Stein --
|g 5.1.
|t Probabilities and correlations-DIQIP approach /
|r J. Tura /
|r A.B. Sainz /
|r T. Grass /
|r R. Agusiak /
|r A. Acin /
|r M. Lewen-Stein --
|g 5.2.
|t Detecting non-locality in many-body systems with two-body correlators /
|r J. Tura /
|r A.B. Sainz /
|r A. Acin /
|r R. Agusiak /
|r T. Grass /
|r M. Lewen-Stein --
|g 5.3.
|t Permutational invariance /
|r R. Agusiak /
|r A. Acin /
|r M. Lewen-Stein /
|r J. Tura /
|r A.B. Sainz /
|r T. Grass --
|g 5.4.
|t Symmetric two-body Bell inequalities: example /
|r A.B. Sainz /
|r J. Tura /
|r T. Grass /
|r R. Agusiak /
|r A. Acin /
|r M. Lewen-Stein --
|g 5.5.
|t Many-body symmetric states /
|r A.B. Sainz /
|r J. Tura /
|r T. Grass /
|r M. Lewen-Stein /
|r A. Acin /
|r R. Agusiak --
|g 6.
|t Conclusions /
|r J. Tura /
|r A.B. Sainz /
|r A. Acin /
|r R. Agusiak /
|r T. Grass /
|r M. Lewen-Stein --
|g 1.
|t Introduction /
|r M.A. Baranov --
|g 2.
|t Exchange and statistics /
|r M.A. Baranov --
|g 2.1.
|t Braid group, representations, and exchange statistics /
|r M.A. Baranov --
|g 2.2.
|t Physical requirements for non-Abelian anyons /
|r M.A. Baranov --
|g 3.
|t Majorana fermions as non-Abelian anyons /
|r M.A. Baranov --
|g 4.
|t Majorana fermions in Kitaev wire /
|r M.A. Baranov --
|g 5.
|t Majorana fermions in systems of cold atoms /
|r M.A. Baranov --
|g 5.1.
|t Braiding Majorana fermions in wires setup /
|r M.A. Baranov --
|g 5.2.
|t Physics behind the braiding /
|r M.A. Baranov --
|g 5.3.
|t Demonstration of non-Abelian statistics /
|r M.A. Baranov --
|g 6.
|t Using Majorana fermions for quantum computation /
|r M.A. Baranov --
|g 7.
|t Summary /
|r M.A. Baranov.
|
590 |
|
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|a eBooks on EBSCOhost
|b EBSCO eBook Subscription Academic Collection - Worldwide
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|a Quantum statistics
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|a Actes de congrès.
|2 rvmgf
|
700 |
1 |
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|a Inguscio, M.,
|e editor.
|
700 |
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|a Ketterle, Wolfgang,
|e editor.
|
700 |
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|a Stringari, S.,
|e editor.
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|a Roati, G.,
|e editor.
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|a Società italiana di fisica,
|e issuing body.
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|i Print version:
|a International School of Physics "Enrico Fermi" (191st : 2014 : Varenna, Italy).
|t Materia quantistica ultrafredda.
|d Amsterdam, Netherlands ; Washington, DC : IOS Press ; Bologna, Italy : Società Italiana di Fisica, 2016
|w (DLC) 2016949853
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|a International School of Physics "Enrico Fermi."
|t Proceedings of the International School of Physics "Enrico Fermi" ;
|v course 191.
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