Using a stepwise regression model we determined the variables that best explained the jay density.
In order to evaluate the convergence speed of the AUC model, we determined the FPR at each boosting stage.
By means of numerical modeling we determined gas exchange velocities and derived very low groundwater discharge rates (∼15% of streamflow).
Logistic regression models were fitted for each species and from these models we determined the threshold tree height at which 85% mortality occurred, H85.
In the semolina-pasta model, we determined that the best lag structure incorporates the current period and three lagged prices both for increasing and decreasing components.
For the model, we determined the system average water extent to be about 312 km2 and an average depth of 1.6 m (from direct observations).
For our fractional-order model, we determined the basic reproduction (R_{0}) and proved that if (R_{0}<1), the disease-free equilibrium is locally asymptotically stable.
Adopting a power law threshold model, we determined cumulated event rainfall rainfall duration (ED) thresholds, at 5% exceedance probability, and their uncertainty.
Using a geoadditive or structured additive semiparametric Poisson regression model, we determined the influence of climatic factors on malaria incidence in four endemic provinces of Zambia.
Using Florence's model we determined an optimal design of a two-component ceramic-faced lightweight armor against normal ballistic impact.
