Sentence examples for model given below from inspiring English sources

Calculate the positive ideal solution (PIS) and the negative ideal solution (NIS) for each objective function by solving the corresponding MILP model given below.

A quadratic model, which also includes the linear model, is given below as Eq. (1).

Examples of calculations for the final models are given below: Pneumologist model using exact numerical values for fractional exhaled nitric oxide (FENO): Examples A patient with wheezing, allergic rhinitis and a FENO value of 80 ppb has a prediction score of −0.25+2.1=1.85, resulting in a probability of 84.1% (95% CI 75.5%too 92.7%) of having asthma.

We derive our proposed estimator by using the frequency domain model given in Eq. (6), as detailed below.

Finally, it was assumed that the total concentration of the M target,, was small relative to the free drug concentrations, L C and L T. The final model is given below: V.1 V.2 V.3 V.4 V.5 V.6 An outline of the Berkeley Madonna code for this multiple targets model is provided in the Supplementary Materials (Model 6).

Initial equations for various models are given below: (3) Zero order model : X = K t (4) First order model : log X = K t / 2.303 (5) Higuchi release model : X = K (t ) 1 / 2 where X is the amount of drug released, K is the release rate constant, and t is time.

Because of the beautiful blend of mathematical and physical reasoning involved, a brief summary of the successor to Einstein's model is given below.

The mathematical model is given below for cost calculations.

The detailed descriptions of the process model is given below.

Other features of the model are given below.

The solution procedure for above described model is given below.