2022
DOI: 10.12688/f1000research.125924.1
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A novel statistical method for long-term coronavirus modelling

Abstract: Background: Novel coronavirus disease has been recently a concern for worldwide public health. To determine epidemic rate probability at any time in any region of interest, one needs efficient bio-system reliability approach, particularly suitable for multi-regional environmental and health systems, observed over a sufficient period of time, resulting in a reliable long-term forecast of novel coronavirus infection rate. Traditional statistical methods dealing with temporal observations of multi-regional proces… Show more

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Cited by 22 publications
(14 citation statements)
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“…It should be emphasized that the majority of extrapolation techniques that are often used in offshore engineering practice do, in fact, rely on assuming certain extrapolation parametric/functional classes 8–33,39–41 . Among the widely used techniques, the techniques currently in use are peak over the threshold (POT), 31 Pareto, modified Weibull method, 42–47 bivariate modified Weibull, 48,49 traditional Weibull fit, and Gumbel fit; these are just a few examples of fitting techniques. In the simplest instance, PDFs pX1 and pX2 ${{p}}_{{X}_{2}}$ may represent two identically distributed processes, X1(t) ${X}_{1}(t)$ and1emX2(t) $\,{X}_{2}(t)$, with pX1=pX2 ${p}_{{X}_{1}}={p}_{{X}_{2}}$.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…It should be emphasized that the majority of extrapolation techniques that are often used in offshore engineering practice do, in fact, rely on assuming certain extrapolation parametric/functional classes 8–33,39–41 . Among the widely used techniques, the techniques currently in use are peak over the threshold (POT), 31 Pareto, modified Weibull method, 42–47 bivariate modified Weibull, 48,49 traditional Weibull fit, and Gumbel fit; these are just a few examples of fitting techniques. In the simplest instance, PDFs pX1 and pX2 ${{p}}_{{X}_{2}}$ may represent two identically distributed processes, X1(t) ${X}_{1}(t)$ and1emX2(t) $\,{X}_{2}(t)$, with pX1=pX2 ${p}_{{X}_{1}}={p}_{{X}_{2}}$.…”
Section: Methodsmentioning
confidence: 99%
“…The in situ metocean data were then used to quickly estimate the joint PDF p(U,HsTp) $p(U,{H}_{s}{T}_{p})$, which produced a three‐dimensional (3D) dispersed diagram with Hs ${{H}}_{s}$ and Tp ${{T}}_{p}$ standing for significant wave height and peak‐spectral period, respectively. This strategy promotes the direct long‐term MC simulation method, 40,42–46,48,49 which has the benefit of not relying on any assumptions or simplifications. A semi‐submersible FOWT model with one main column and three outer offset columns is shown in Figure 2.…”
Section: Model In Briefmentioning
confidence: 99%
“…Thus L being random process (variable), representing dynamic system lifetime. [ 15–22 ] In particular, when the number of system dimensions (failure modes) was high, modern engineering reliability methodologies did not provide a formula to analyze service level agreements of complex energy systems. In theory, it was eligible to assess target cumulative density function LTD0.33emL=ProbLifetimeL$$\begin{eqnarray}{\rm{LTD\ }}\left( L \right) = {\rm{Prob}}\left( {{\rm{Lifetime}} \le L} \right)\end{eqnarray}$$an easy manner for a complicated environmental system, employing either enough measurement data or direct Monte Carlo simulations.…”
Section: Methodsmentioning
confidence: 99%
“…For the real measured copula data, which is non‐Gaussian and cross‐correlated by non‐Archimedean, it can be found that benefits of using Gaidai‐Xing method are much more obvious. Finally, for a given bivariate failure or hazard limit, computational effort of Gaidai‐Xing technique is considerably less than ACER2D, since when analysing large datasets, ACER2D performs 2D surface interpolation 27–31,56 …”
Section: Methodsmentioning
confidence: 99%