SOLID

Nuclear spin dynamics in double quantum dots: Fixed points, transients, and intermittency

Date: 
2013-02-11
Author(s): 

M. S. Rudner, F. H. L. Koppens, J. A. Folk, L. M. K. Vandersypen, and L. S. Levitov

Reference: 

Phys. Rev. B 84, 075339 (2011)

Resolving Spin-Orbit and Hyperfine Mediated Electric Dipole Spin Resonance in a Quantum Dot

Date: 
2012-07-13
Author(s): 

M. Shafiei, K. C. Nowack, C. Reichl, W. Wegscheider, L. M. K. Vandersypen

Reference: 

arXiv:1207.3331 [quant-ph]

We investigate the electric manipulation of a single electron spin in a single gate-defined quantum dot. We observe that so-far neglected shifts between the hyperfine and spin-orbit mediated electric dipole spin resonance conditions have important consequences at high magnetic fields. In experiments using adiabatic rapid passage to robustly invert the electron spin, the resonance shifts lead to an unusually wide and asymmetric response as a function of magnetic field. Simulations support the interpretation of the lineshape in terms of four different resonance conditions.

Experimental Monte Carlo Quantum Process Certification

Date: 
2012-06-28
Author(s): 

L. Steffen, M. P. da Silva, A. Fedorov, M. Baur, and A. Wallraff

Reference: 

Phys. Rev. Lett. 108, 260506 (2012)

Quantum-control approach to realizing a Toffoli gate in circuit QED

Date: 
2012-02-13
Author(s): 

V. M. Stojanović, A. Fedorov, A. Wallraff, and C. Bruder

Reference: 

Phys. Rev. B 85, 054504 (2012)

Quantum dot admittance probed at microwave frequencies with an on-chip resonator

Date: 
2012-09-04
Author(s): 

T. Frey, P. J. Leek, M. Beck, J. Faist, A. Wallraff, K. Ensslin, T. Ihn, and M. Büttiker

Reference: 

Phys. Rev. B 86, 115303 (2012)

Demonstrating W-type entanglement of Dicke states in resonant cavity quantum electrodynamics

Date: 
2012-11-30
Author(s): 

J. A. Mlynek, A. A. Abdumalikov, Jr., J. M. Fink, L. Steffen, M. Baur, C. Lang, A. F. van Loo, and A. Wallraff

Reference: 

Phys. Rev. A 86, 053838 (2012)

Quantum Heating of a Nonlinear Resonator Probed by a Superconducting Qubit

Date: 
2013-01-22
Author(s): 

F. R. Ong, M. Boissonneault, F. Mallet, A. C. Doherty, A. Blais, D. Vion, D. Esteve, and P. Bertet

Reference: 

Phys. Rev. Lett. 110, 047001 (2013)

We measure the quantum fluctuations of a pumped nonlinear resonator using a superconducting artificial atom as an in situ probe. The qubit excitation spectrum gives access to the frequency and amount of excitation of the intracavity field fluctuations, from which we infer its effective temperature. These quantities are found to be in agreement with theoretical predictions; in particular, we experimentally observe the phenomenon of quantum heating.

 

Electron spin resonance detected by a superconducting qubit

Date: 
2012-08-10
Author(s): 

Y. Kubo, I. Diniz, C. Grezes, T. Umeda, J. Isoya, H. Sumiya, T. Yamamoto, H. Abe, S. Onoda, T. Ohshima, V. Jacques, A. Dréau, J.-F. Roch, A. Auffeves, D. Vion, D. Esteve, and P. Bertet

Reference: 

Phys. Rev. B 86, 064514 (2012)

Circuit quantum electrodynamics with a nonlinear resonator

Date: 
2012-09-01
Author(s): 

P. Bertet, F. R. Ong, M. Boissonneault, A. Bolduc, F. Mallet, A. C. Doherty, A. Blais, D. Vion, D. Esteve

Reference: 

Book chapter in "Fluctuating Nonlinear Oscillators" by Oxford University Press, edited by Mark Dykman (published in 2012)

Quantum speeding-up of computation demonstrated in a superconducting two-qubit processor

Date: 
2012-04-05
Author(s): 

A. Dewes, R. Lauro, F. R. Ong, V. Schmitt, P. Milman, P. Bertet, D. Vion, and D. Esteve

Reference: 

Phys. Rev. B 85, 140503(R) (2012)

We operate a superconducting quantum processor consisting of two tunable transmon qubits coupled by a swapping interaction, and equipped with nondestructive single-shot readout of the two qubits. With this processor, we run the Grover search algorithm among four objects and find that the correct answer is retrieved after a single run with a success probability between 0.52 and 0.67, which is significantly larger than the 0.25 achieved with a classical algorithm. This constitutes a proof of concept for the quantum speed-up of electrical quantum processors.

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