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  • The University of Sydney
  • Faculty of Science
  • School of Mathematics and Statistics
  • Research Publications and Outputs
  • Recent submissions
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Research Publications and Outputs: Recent submissions

    • Predicting COVID-19 Cases and Deaths in the USA from Tests and State Populations? 

      Allena, D.E.; McAleer, M.
      Published 2021
      School of Mathematics and Statistics, University of Sydney, Department of Finance, Asia University, Taiwan,The paper presents a novel analysis of the US spread of the SARS-CoV-2 causes the COVID-19 disease across 50 States ...
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    • A proposal to enhance national capability to manage epidemics: The critical importance of expert statistical input including official statistics 

      Fisher, Nicholas I.; Trewin, Dennis J.
      Published 2021
      Given the high level of global mobility, pandemics are likely to be more frequent, and with potentially devastating consequences for our way of life. With COVID-19, Australia is in relatively better shape than most other ...
      Article
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    • Construction of a human cell landscape of COVID-19 infection at single-cell level 

      He J.; Lin Y.; Meng M.; Li J.; Yang J.Y.H.; Wang H.
      Published 2021
      COVID-19 is now causing a global pandemic, there is a demand to explain the different clinical patterns between children and adults. To clarify the organs/cell types vulnerable to COVID-19 infection and the potential ...
      Article
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    • Effect Estimates of COVID-19 Non-Pharmaceutical Interventions are Non-Robust and Highly Model-Dependent 

      Chin, Vincent; Ioannidis, John P.A.; Tanner, Martin A.; Cripps, Sally
      Published 2021
      Objective: To compare the inference regarding the effectiveness of the various non-pharmaceutical interventions (NPIs) for COVID-19 obtained from different SIR models. Study design and setting: We explored two models ...
      Article
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    • Okamoto's space for the first Painlevé equation in Boutroux coordinates 

      Duistermaat, Johannes (Hans) J.; Joshi, Nalini
      Published 2011-01-01
      We study the completeness and connectedness of asymptotic behaviours of solutions of the first Painlev ́e equation d^2 y/ dx^2 = 6 y^2 + x, in the limit x → ∞, x ∈ C. This problem arises in various physical contexts including ...
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