Low-Disorder Microwave Cavity Lattices for Quantum Simulation with Photons
By Devin Underwood, W. Shanks, Jens Koch, Andrew A. Houck. 2012
162 citations recorded by the source corpus.
We assess experimentally the suitability of coupled transmission line resonators for studies of quantum phase transitions of light. We have measured devices with low photon hopping rates t/2pi = 0.8MHz to quantify disorder in individual cavity frequencies. The observed disorder is consistent with small imperfections in fabrication. We studied the dependence of the disorder on transmission line geometry and used our results to fabricate devices with disorder less than two parts in 10^4. The normal mode spectrum of devices with a high photon hopping rate t/2pi = 31MHz shows little effect of disorder, rendering resonator arrays a good backbone for the study of condensed matter physics with photons.
Subfields: Artificial Intelligence, Atomic and Molecular Physics, and Optics
View Paper: https://www.semanticscholar.org/paper/b85809d5544c5b8ea49242412689f9ca460d3929
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Andrew A. Houck
- Jens Koch
- Lukas M. Sieberer
- S. Diehl
- M. Buchhold
- Mattias Fitzpatrick
- David I. Schuster
- Steven M. Girvin
In Atomic and Molecular Physics, and Optics
- Andrew A. Houck
- Jens Koch
- Lukas M. Sieberer
- M. Buchhold
- Mattias Fitzpatrick
- David I. Schuster
- S. Diehl
- Jonathan Simon
Citations in the corpus
- Observation of a Dissipative Phase Transition in a One-Dimensional Circuit QED Lattice (2016, background): “systems have demonstrated low-disorder lattices [10], a”
- Time- and Site-Resolved Dynamics in a Topological Circuit (2013, background): “…microwave lattice experiments employ a tight binding model in which a resonator represents a site, and perturbative tunnel couplings are realized through inter-site inductors or capacitors [44], enhancing sensitivity to onsite disorder by the ratio of the tunnel coupling to the resonator frequency.”
- Keldysh field theory for driven open quantum systems (2015, background): “Strong motivation for the exploration of non-thermal stationary states comes from a recent surge of experiments in diverse areas: in cold atomic gases [6– 8], hybrid light-matter systems of Bose-Einstein condensates placed in optical cavities are created [9, 10], or driven Rydberg ensembles are prep”
- Geometry of quantum phase transitions (2019, unknown): “Examples of suitable experimental platforms for the implementation and simulation of such an open many-body framework range from ultra-cold atoms in optical lattices [124, 364], to ion traps [365, 366], to cavity microarrays [367, 368, 369, 370, 371, 372, 143] and Rydberg atoms [373, 374].”