2021
DOI: 10.1103/physrevresearch.3.l032066
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Super-robust nonadiabatic geometric quantum control

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Cited by 17 publications
(8 citation statements)
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“…The effective Hamiltonian obtained by the Floquet theory [45,46] possesses a RWA-like form. Thus it is compatible with most optimal control methods [28,34,[47][48][49][50][51][52][53][54] which have been applied under the RWA, such as the recently developed methods of super-robust geometric control [53] and doubly geometric quantum control [54]. The proposed protocol can avoid the negative effects caused by the counter-rotating (CR) interactions, including the Bloch-Siegert (BS) shift, which may shift the qubit transition frequency and induce additional systematic noise to the system.…”
mentioning
confidence: 85%
“…The effective Hamiltonian obtained by the Floquet theory [45,46] possesses a RWA-like form. Thus it is compatible with most optimal control methods [28,34,[47][48][49][50][51][52][53][54] which have been applied under the RWA, such as the recently developed methods of super-robust geometric control [53] and doubly geometric quantum control [54]. The proposed protocol can avoid the negative effects caused by the counter-rotating (CR) interactions, including the Bloch-Siegert (BS) shift, which may shift the qubit transition frequency and induce additional systematic noise to the system.…”
mentioning
confidence: 85%
“…The NHQC gates are usually sensitive to gate lasers when the laser profile has a simple shape [20,39,40]. To illustrate this dependence, we consider a rectangular pulse with small variation δT (δΩ t ) to the gate time T (Rabi frequency Ω t ).…”
Section: Robust Multiqubit Holonomic Gatesmentioning
confidence: 99%
“…It turns out that the fidelity as well as error tolerance of (N +1)-QHG can be improved through pulse engineering, permitting to carry out optimized holonomic quantum computation (OHQC) [20,40]…”
Section: Robust Multiqubit Holonomic Gatesmentioning
confidence: 99%
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“…We intend to build a bridge between unidirectional acoustic metamaterials (UDAMs) and quantum computation. In the field of quantum computation [23,24], holonomic quantum computation [25] based on non-Abelian geometric phases [26,27] received substantial attention in the last two decades because the geometric evolution of quantum systems is not dependent on dynamical details but rather evolution trajectories and thus improves the fault tolerance of quantum computing [28][29][30][31][32][33][34][35][36][37]. Holonomic quantum computation was first designated based on adiabatic slow evolution [25,28,38], and furthermore generalized to nonadiabatic paradigms that can efficiently shorten the time of holonomic transformations on quantum states and thus strengthen immunity to decoherence.…”
Section: Introductionmentioning
confidence: 99%