Sentence examples for model using fractional from inspiring English sources

The goal is to control the trajectory of the flight path of six degree of freedom flying body model using fractional PID.

There are many physical applications in science and engineering that can be represented by models using fractional differential equations [1 10], which are quite useful for many physical problems.

The paper provides a brief introduction into the experimental and theoretical aspects of rheological modelling using fractional time derivatives.

The authors assessed the fitness of their models using the R 2, coefficient of variation of the root mean square error (CV-RMSE) and model residuals, and quantified the validity of the models using fractional uncertainties.

Multivariable regression modelling using fractional polynomials confirmed linear associations between exposure variables and OS.

Linearity assumption for systolic blood pressure was tested by fitting alternative models using fractional polynomials.

Changes in the parameters were modeled using fractional polynomials in order to take into account non-linear time trends.

However, there is a growing interest in applying fractional calculus to mathematical epidemiology since it has turned out recently that many phenomena in different fields, including sciences, engineering, and technology, can be described very successfully by the models using fractional-order differential equations.

While such impact models for realistic viscoelastic materials using integer order derivatives of force and displacement usually require a large number of parameters, compliant impact models obtained using fractional calculus, however, can be advantageous since such models use fewer parameters and successfully capture the hereditary property.

Fetal growth curves during pregnancy have a typical parabolic shape, which can be modeled by using fractional polynomials, but the advantage of SD scores is that growth can be analyzed with a linear model.

It has been suggested in literature that they can be modeled by using fractional transfer functions.