activity
19992013
most citedSingle-particle and many-body analyses of a quasiperiodic integrable system after a quench

56 citations · 193 across the 7 of their papers we have counts for

collaborators

7 papers

cond-mat.quant-gas2013★ 4 cited

Driven dipole oscillations and the lowest energy excitations of strongly interacting lattice bosons in a harmonic trap

Kai He, Jennifer Brown, Stephan Haas +1

We show that the analysis of the time evolution of the occupation of site and momentum modes of harmonically trapped lattice hard-core bosons, under driven dipole oscillations, all…

cond-mat.quant-gas2013★ 56 cited

Single-particle and many-body analyses of a quasiperiodic integrable system after a quench

Kai He, Lea F. Santos, Tod M. Wright +1

In general, isolated integrable quantum systems have been found to relax to an apparent equilibrium state in which the expectation values of few-body observables are described by t…

cond-mat.stat-mech2013★ 32 cited

Initial state dependence of the quench dynamics in integrable quantum systems. III. Chaotic states

Kai He, Marcos Rigol

We study sudden quantum quenches in which the initial states are selected to be either eigenstates of an integrable Hamiltonian that is nonmappable to a noninteracting one or a non…

cond-mat.quant-gas2012★ 53 cited

Initial state dependence of the quench dynamics in integrable quantum systems. II. Thermal states

Kai He, Marcos Rigol

We study properties of isolated integrable quantum systems after a sudden quench starting from thermal states. We show that, even if the system is initially in thermal equilibrium…

cond-mat.quant-gas2012★ 17 cited

Noise Correlation Scalings: Revisiting the Quantum Phase Transition in Incommensurate Lattices with Hard-Core Bosons

Kai He, Indubala I. Satija, Charles W. Clark +2

Finite size scalings of the momentum distribution and noise correlations are performed to study Mott insulator, Bose glass, and superfluid quantum phases in hard-core bosons (HCBs)…

cond-mat.quant-gas2010★ 17 cited

Scaling of noise correlations in one-dimensional-lattice-hard-core-boson systems

Kai He, Marcos Rigol

Noise correlations are studied for systems of hard-core bosons in one-dimensional lattices. We use an exact numerical approach based on the Bose-Fermi mapping and properties of Sla…