Search Results - "Shu, Qianyi"

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  1. 1

    The Mediating Role of Psychological Capital in the Relationship Between Occupational Stress and Fatigue: A Cross-Sectional Study Among 1,104 Chinese Physicians by Tian, Fangqiong, Shu, Qianyi, Cui, Qi, Wang, Lulu, Liu, Chunli, Wu, Hui

    Published in Frontiers in public health (28-02-2020)
    “…This study aimed to explore the association of occupational stress with fatigue and to examine the mediating role of psychological capital (PsyCap) among…”
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    Journal Article
  2. 2

    SaBRe: load-time selective binary rewriting by Arras, Paul-Antoine, Andronidis, Anastasios, Pina, Luís, Mituzas, Karolis, Shu, Qianyi, Grumberg, Daniel, Cadar, Cristian

    “…Binary rewriting consists in disassembling a program to modify its instructions. However, existing solutions suffer from shortcomings in terms of soundness and…”
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    Journal Article
  3. 3

    Associations of occupational stress, workplace violence, and organizational support on chronic fatigue syndrome among nurses by Li, Mengyao, Shu, Qianyi, Huang, Hao, Bo, Wen, Wang, Lulu, Wu, Hui

    Published in Journal of advanced nursing (01-05-2020)
    “…Aims Chronic fatigue syndrome is an agnogenic disease worldwide. Nurses are at a high risk of chronic fatigue syndrome. However, no research has been done to…”
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    Journal Article
  4. 4

    Accuracy of flapless surgery using an autonomous robotic system in full-arch immediate implant restoration: A case series by Shu, Qianyi, Chen, Deping, Wang, Xia, Liu, Qian, Ge, Yi, Su, Yucheng

    Published in Journal of dentistry (01-06-2024)
    “…This observational study aimed to evaluate the accuracy of robotic computer-assisted implant surgery (r-CAIS) for full-arch immediate restoration and to…”
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    Journal Article
  5. 5

    Relative quantum cohomology of the Chiang Lagrangian by Hollands, Anna, Kosloff, Elad, Sela, May, Shu, Qianyi, Solomon, Jake P

    Published 04-05-2023
    “…We compute the open Gromov-Witten disk invariants and the relative quantum cohomology of the Chiang Lagrangian $L_\triangle \subset \mathbb{C}P^3$. Since…”
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    Journal Article