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Creators/Authors contains: "Yang, T."

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  1. ; ; ; ; ; ; ; ; ; ; et al ( , Journal of Materials Science & Technology)
    Free, publicly-accessible full text available December 1, 2024
  2. ; ; ; ; ; ; ; ; ( , Scripta Materialia)
    Free, publicly-accessible full text available May 1, 2024
  3. ; ; ( , The 26th International Conference on Artificial Intelligence and Statistics (AISTATS))
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  4. ; ; ( , International Conference on Artificial Intelligence and Statistics (AISTATS))
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  5. ; ; ; ( , Journal of machine learning research)
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  6. ; ; ; ( , Journal of machine learning research)
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  7. ; ; ; ; ( , Proceedings of the Twenty-third International Conference of the Learning Sciences—ICLS 2023)
    Bilkstein, P. ; Van Aaist, J. ; Kizito, R. ; Brennan, K. (Ed.)
    MedDbriefer allows paramedic students to engage in simulated prehospital emergency care scenarios and receive an automated debriefing on their performance. It is a web-based tool that runs on a tablet. Although debriefing is purported to be one of simulation-based training’s most critical components, there is little empirical research to guide human and automated debriefing. We implemented two approaches to debriefing in MedDbriefer and are conducting a randomized controlled trial to compare their effectiveness. 
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  8. ; ; ; ; ( , Neural Processing Information Systems)
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  9. ; ; ; ; ; ; ; ; ; ; et al ( , Acta Materialia)
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  10. ; ; ; ( , Journal of differential geometry)
    We prove the Turaev-Viro invariants volume conjecture for a "universal" class of cusped hyperbolic 3-manifolds that produces all 3-manifolds with empty or toroidal boundary by Dehn filling. This leads to two-sided bounds on the volume of any hyperbolic 3-manifold with empty or toroidal boundary in terms of the growth rate of the Turaev-Viro invariants of the complement of an appropriate link contained in the manifold. We also provide evidence for a conjecture of Andersen, Masbaum and Ueno (AMU conjecture) about certain quantum representations of surface mapping class groups. A key step in our proofs is finding a sharp upper bound on the growth rate of the quantum 6j−symbol evaluated at q=e2πir. 
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    Accepted Manuscript Full Text Available