Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

International Journal of Theoretical Physics

Steering Quantum Dynamics of a Two-Qubit System via Optimal Bang-Bang Control

Juju Hu, Qiang Ke, Yinghua Ji

Published Feb 16, 2018• 3 citations
Publisher
DOI
10.1007/s10773-018-3676-8

Related papers

State transfer of a two-qubit open quantum system via improved bang–bang control

Yinghua Ji, Qiang Ke, Juju Hu

Optik•Nov 16, 2017•4 citations

Decoupling neighboring qubits in quantum computers through bang–bang pulse control

Yong Zhang, Zheng-Wei Zhou, Guang‐Can Guo

Physics Letters A•May 29, 2004•6 citations

Steering quantum dynamics via bang-bang control: Implementing optimal fixed-point quantum search algorithm

Gaurav Bhole, V. S. Anjusha, T. S. Mahesh

A robust control over quantum dynamics is of paramount importance for quantum technologies. Many of the existing control techniques are based on smooth Hamiltonian modulations involving repeated calculations of basic unitaries resulting in time complexities scaling rapidly with the length of the control sequence. Here we show that bang-bang controls need one-time calculation of basic unitaries and hence scale much more efficiently. By employing a global optimization routine such as the genetic algorithm, it is possible to synthesize not only highly intricate unitaries, but also certain nonunitary operations. We demonstrate the unitary control through the implementation of the optimal fixed-point quantum search algorithm in a three-qubit nuclear magnetic resonance (NMR) system. Moreover, by combining the bang-bang pulses with the crusher gradients, we also demonstrate nonunitary transformations of thermal equilibrium states into effective pure states in three- as well as five-qubit NMR systems.

arXiv:1512.08385•Physical Review A•Apr 26, 2016•21 citations

Comparison of time optimal control for two level quantum systems

Shuang Cong, Jie Wen, Xu‐Bo Zou

The time optimal problem for a two level quantum system is studied. We compare two different control strategies of bang-bang control and the geometric control, respectively, especially in the case of minimizing the time of steering the state from North Pole to South Pole on the Bloch sphere with bounded control. The time performances are compared for different parameters by the individual numerical simulation experiments, and the experimental results are analyzed. The results show that the geometric control spends less time than the bang-bang control does.

Journal of Systems Engineering and Electronics•Feb 1, 2014•2 citations

Time optimal quantum control of two-qubit systems

Bin Li, ZuHuan Yu, ShaoMing Fei +1 more

arXiv:1311.0949•Science China Physics Mechanics and Astronomy•Sep 30, 2013•17 citations

Optimal state manipulation for a two-qubit system driven by coherent and incoherent controls

Oleg Vasilevich Morzhin, Alexander Nikolaevich Pechen

arXiv:2304.00863•Quantum Information Processing•Jun 8, 2023•18 citations
A robust control over quantum dynamics is of paramount importance for quantum technologies. Many of the existing control techniques are based on smooth Hamiltonian modulations involving repeated calculations of basic unitaries resulting in time complexities scaling rapidly with the length of the control sequence. Here we show that bang-bang controls need one-time calculation of basic unitaries and hence scale much more efficiently. By employing a global optimization routine such as the genetic algorithm, it is possible to synthesize not only highly intricate unitaries, but also certain nonunitary operations. We demonstrate the unitary control through the implementation of the optimal fixed-point quantum search algorithm in a three-qubit nuclear magnetic resonance (NMR) system. Moreover, by combining the bang-bang pulses with the crusher gradients, we also demonstrate nonunitary transformations of thermal equilibrium states into effective pure states in three- as well as five-qubit NMR systems.
The time optimal problem for a two level quantum system is studied. We compare two different control strategies of bang-bang control and the geometric control, respectively, especially in the case of minimizing the time of steering the state from North Pole to South Pole on the Bloch sphere with bounded control. The time performances are compared for different parameters by the individual numerical simulation experiments, and the experimental results are analyzed. The results show that the geometric control spends less time than the bang-bang control does.