Sentence examples for modelling of problems from inspiring English sources

Fractional inequalities, equations and inclusions arise in various fields, such as physics, mechanics and engineering [1 8] and in particular fractional differential inclusions arise in mathematical modelling of problems in game theory, stability and optimal control.

As such the applicability of the method is wide ranging and additionally includes the numerical modelling of problems in optics and more generally of linear wave problems in electromagnetics.

It illustrated the method in the framework to index models of problems by using constraints as knowledge descriptions and demonstrated generation of explanation with the framework.

Such grids have many advantages in the numerical modeling of problems such as contaminant transport in rivers and also in areas of 3D visualization such as terrain modeling.

Numerical approximations and computational modeling of problems from Biology and Materials Science often deal with partial differential equations with varying coefficients and domains with irregular geometry.

They arise in many realistic models of problems in science, engineering, and medicine, where there is a time lag or after-effect.

With his Los Alamos colleague Robert Schrandt he published a report, "Some Elementary Attempts at Numerical Modeling of Problems Concerning Rates of Evolutionary Processes", which applied his earlier ideas on branching processes to biological inheritance.

The design problem model of ethical problems represents problems as characteristically possessing more than one good solution.

By 1965, the field had experimented with several models of problem solving: some were based on formal logic; some used heuristic reasoning; some, called "neural networks," were inspired by the brain.

Here, we examine whether models of problem solving based on this work are useful within the domain of evolutionary biology.

The task model of problem-posing via sentence integration was developed based on the consideration of problem types in the triplet structure model (Hirashima and Kurayama 2011).