2020
DOI: 10.3390/sym12050730
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Enhancing the Robustness of Dynamical Decoupling Sequences with Correlated Random Phases

Abstract: We show that the addition of correlated phases to the recently developed method of randomized dynamical decoupling pulse sequences can improve its performance in quantum sensing. In particular, by correlating the relative phases of basic pulse units in dynamical decoupling sequences, we are able to improve the suppression of the signal distortion due to π pulse imperfections and spurious responses due to finite-width π pulses. This enhances the selectivity of quantum sensors such as those based on … Show more

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Cited by 11 publications
(7 citation statements)
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References 38 publications
(60 reference statements)
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“…Furthermore, our proposed method can be straightforwardly adapted and integrated to advanced and highly-developed optimization packages, e.g., Remote Dressed CRAB (RedCRAB), which is capable of performing closed-loop optimization remotely [79], and has been recently used to experimentally demonstrate the generation of genuine multipartite entanglement in the form of 20-qubit Greenberger-Horne-Zeilinger (GHZ) states with Rydberg atoms [80]. In addition, the capabilities to conveniently optimize gate robustness and prolong the coherence time using XY-8 sequences make the PM method potentially useful for improving the performance of DD techniques under inhomogeneous broadening [81] and quantum sensing experiments [78].…”
Section: Discussionmentioning
confidence: 99%
“…Furthermore, our proposed method can be straightforwardly adapted and integrated to advanced and highly-developed optimization packages, e.g., Remote Dressed CRAB (RedCRAB), which is capable of performing closed-loop optimization remotely [79], and has been recently used to experimentally demonstrate the generation of genuine multipartite entanglement in the form of 20-qubit Greenberger-Horne-Zeilinger (GHZ) states with Rydberg atoms [80]. In addition, the capabilities to conveniently optimize gate robustness and prolong the coherence time using XY-8 sequences make the PM method potentially useful for improving the performance of DD techniques under inhomogeneous broadening [81] and quantum sensing experiments [78].…”
Section: Discussionmentioning
confidence: 99%
“…In particular, we implement two approaches for selecting the phase of each DD block. These are, firstly, a scenario where the phase Φ is randomly chosen in each block [48] while, secondly, we consider a situation where the phases of successive DD blocks are correlated in different manners [49]. In our numerical simulations we will incorporate the corrected final time, t FW , that appears as a consequence of using realistic finite-width pulses (notice we introduced t FW in the previous section).…”
Section: Phase-adaptive Pulse Sequencesmentioning
confidence: 99%
“…A further improvement for NMR detection purposes was introduced in Ref. [49]. Here, the phases {Φ s } are chosen such that M s=1 exp (−iΦ s ) = 0 (this is, the phases are correlated).…”
Section: Phase-adaptive Pulse Sequencesmentioning
confidence: 99%
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“…Fortunately, pulsed DD also offers strategies to mitigate these effects. As an example, the randomisation of pulse phases in DD sequences has been proven useful to average out spurious resonances, while at the same it enhances the robustness of the DD method [87,88]. The natural finite width of the pulses presents other undesired effects, such as the strong reduction of the effective NV-nucleus coupling, that is, the…”
mentioning
confidence: 99%