Thermometry of ultracold atoms via nonequilibrium work distributions

PHYSICAL REVIEW A 93:5 (2016) ARTN 053619

Authors:

TH Johnson, F Cosco, MT Mitchison, D Jaksch, SR Clark

Hubbard model for atomic impurities bound by the vortex lattice of a rotating BEC

Physical Review Letters American Physical Society 116:24 (2016) 240402

Authors:

Dieter H Jaksch, Tomi H Johnson, Yongjun Yuan, Weizhu Bao, Stephen RJF Clark, Chrisopher J Foot

Abstract:

We investigate cold bosonic impurity atoms trapped in a vortex lattice formed by condensed bosons of another species. We describe the dynamics of the impurities by a bosonic Hubbard model containing occupation-dependent parameters to capture the effects of strong impurity-impurity interactions. These include both a repulsive direct interaction and an attractive effective interaction mediated by the BEC. The occupation dependence of these two competing interactions drastically affects the Hubbard model phase diagram, including causing the disappearance of some Mott lobes.

Quantum Computing with Cold Ions and Atoms: Theory

Chapter in Quantum Information, Wiley (2016) 483-517

Authors:

Dieter Jaksch, Juan José García‐Ripoll, Juan Ignacio Cirac, Peter Zoller

Exact inference on Gaussian graphical models of arbitrary topology using path-sums

Journal of Machine Learning Research Journal of Machine Learning Research 17:71 (2016) 1-19

Authors:

Pierre-Louis Giscard, Zheng Choo, Simon J Thwaite, Dieter Jaksch

Abstract:

We present the path-sum formulation for exact statistical inference of marginals on Gaussian graphical models of arbitrary topology. The path-sum formulation gives the covariance between each pair of variables as a branched continued fraction of finite depth and breadth. Our method originates from the closed-form resummation of infinite families of terms of the walk-sum representation of the covariance matrix. We prove that the path-sum formulation always exists for models whose covariance matrix is positive definite: i.e. it is valid for both walk-summable and non-walk-summable graphical models of arbitrary topology. We show that for graphical models on trees the path-sum formulation is equivalent to Gaussian belief propagation. We also recover, as a corollary, an existing result that uses determinants to calculate the covariance matrix. We show that the path-sum formulation formulation is valid for arbitrary partitions of the inverse covariance matrix. We give detailed examples demonstrating our results.

Possible light-induced superconductivity in K3C60 at high temperature

Nature Nature Publishing Group 530:2016 (2016) 461-464

Authors:

Matteo Mitrano, Alice Cantaluppi, Daniele Nicoletti, Stefan Kaiser, Andrea Perucchi, Stefano Lupi, Paola Di Pietro, Daniele Pontiroli, Mauro Riccò, Stephen RJF Clark, Dieter Jaksch, Andrea Cavalleri

Abstract:

The non-equilibrium control of emergent phenomena in solids is an important research frontier, encompassing effects such as the optical enhancement of superconductivity. Nonlinear excitation of certain phonons in bilayer copper oxides was recently shown to induce superconducting-like optical properties at temperatures far greater than the superconducting transition temperature, Tc (refs 4, 5, 6). This effect was accompanied by the disruption of competing charge-density-wave correlations, which explained some but not all of the experimental results. Here we report a similar phenomenon in a very different compound, K3C60. By exciting metallic K3C60 with mid-infrared optical pulses, we induce a large increase in carrier mobility, accompanied by the opening of a gap in the optical conductivity. These same signatures are observed at equilibrium when cooling metallic K3C60 below Tc (20 kelvin). Although optical techniques alone cannot unequivocally identify non-equilibrium high-temperature superconductivity, we propose this as a possible explanation of our results.