Sentence examples for models with natural from inspiring English sources

Although recent rock weathering and exfoliation studies also employ fracture mechanics theory to implicate low stress conditions in substantial cracking over long time scales20,21, field studies of actual events that link models with natural conditions are lacking.

In the first stage of a two-stage analysis, we used Poisson regression models, with natural and penalized splines, to adjust for seasonality, with various degrees of freedom.

This is because even when we analysed the reactions towards A. astorquii models with natural breeding and non-breeding coloration, we still found no difference in response towards the two colour types.

After examining the shapes of each exposure outcome relation to confirm assumptions regarding linearity or identify threshold values, we fitted generalized linear Poisson regression models with natural cubic splines [4 degrees of freedom (df)] to control for confounding factors, including other climatic variables.

To evaluate the linear relationship between TDCIPP dust concentrations and urinary BDCIPP concentrations and to ascertain the predictability of urinary BDCIPP from dust TDCIPP, we conducted linear regression models with natural log-transformed urinary concentrations as the response variable and natural log-transformed dust concentrations and creatinine as explanatory variables.

Here we have followed the methods of the American Medicare Air Pollution Study [ 28] and the National Morbidity, Mortality and Air Pollution Study [ 29] by using over-dispersed Poisson generalized linear models with natural cubic splines for smoothed functions of time and meteorological variables.

The role of excitability in producing different patterns of bursts is discussed by comparing the topology of a neural model with natural and synthetic transcriptional genetic circuits.

Fig. 4 Three-dimensional finite element model with natural teeth and no defect Fig. 5 Distribution of occlusal force in the natural teeth model displayed in Fig.4.

The theoretical model with natural teeth and no defect in Kayumi's report and the occlusal force distribution in this model under load 400 N described later are shown in Figs. 4 and 5, respectively.

The size of each gap was decided by trial and error (Table 2) so that the occlusal force, i.e., the reaction force of the springs on the occlusal surface, was similar to that calculated with the FE model with natural dentition (model-N, Fig. 6).

Ratios between site types were obtained by exponentiation of the slopes from a regression model with natural log (concentrations) as the dependent variable and site type as the independent variable.