Примеры использования Continuous model на Английском языке и их переводы на Русский язык
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Numerical experiments structure for the continuous model.
A revisitation of the continuous models"bahira" and"amal" with protagonists materials of trend and value.
Scope of models application, advantages, shortcomings andrestrictions of the constructed discrete and continuous models are considered.
At construction of traffic flows continuous models methods of differential equations in partial derivatives theory are applied.
Besides, the probabilistic treatment for a limiting transition from the offered discrete model to continuous model is given.
The article establishes interconnection between the discrete and continuous models, in other words, solutions of these tasks are similar if t= n.
The deduced continuous model allows determining unequivocally required density of a traffic flow for the given initial and boundary conditions on density.
As a result of performing limiting transitions at 0 Δx, 0 Δt, the continuous model for traffic flow density determination is obtained.
The received continuous model completely coincides by its form with mass equation, known from the theories of heat conductivity, diffusion and the theory of a filtration.
Satisfaction of these sufficient conditions narrows an application scope for the continuous model for finding out the traffic flow density.
Continuous model checking from revision to revision is not yet established as a standard practice, because the enormous resource consumption makes its application impractical.
In order to solve the discrete model, the z-transform method is used,and for solution of the continuous model- the Laplace transform is used.
By means of using standard software package MathCAD the continuous model of a one-dimensional traffic flow for finding out of traffic density is realized.
In the promotion work there are formulated mathematical conditions only under which satisfaction the transition from discrete to continuous model becomes possible.
The analysis of the constructed discrete and deduced continuous models for a traffic flow density determination in a one-dimensional case has been carried out.
The continuous model of the vehicular traffic allowing to determine unequivocally a traffic flow density under set initial and boundary conditions for one-dimensional and 2-D cases is obtained.
Conditions are formulated under which performance the transition from discrete to continuous model for determination of density of the vehicular traffic flow becomes possible.
The continuous model received for a one-dimensional case completely coincides by its form with the mass equation, known from the theories of heat conductivity, diffusion, as well as from the theory of filtration.
In two different ways, by performing limiting transition at 0, 0,0x y tΔ Δ Δ there has been deduced continuous model for density of the traffic flow determination in case of 2-D traffic.
Studying the continuous model solutions behaviour nature for a set of typical cases, as changeable parameters functions of initial conditions, boundary conditions and non-stationary sensitivity coefficient were considered.
The stochastic matrix of Markov chains completely identifies the discrete model of distribution of the budget of an investment project between enterprises, andthe differential matrix- the continuous model of this distribution.
It is proved that the revealed restrictions of discrete model remain as well for continuous model after performing the limiting transition: near by dynamic boundaries of a traffic flow the continuous model loses its adequacy.
The article considers a probabilistic approach to the model of the commodity-money time distribution of the budget of an investment project between enterprises on the basis of Markov chains(discrete model) andon the basis of the system of linear differential equations(continuous model).
There were also performed numerical experiments for the continuous model, where have been considered examples for the closed transport system(with homogenous boundary conditions) and for the open transport system for the non-homogenous boundary conditions.
The model of continuous education in music in a regional institute is also recommended.
The possibilities of socialization of the individual in the model of continuous education and sport.
We consider linear regression model with continuous time and strongly dependent stationary Gaussian random noise.
Vasyl Khmelnytsky's fund K. Fund is implementing a model of continuous education in Ukraine.
Determination of the ideas of the professional self-development of the teacher in the model of continuous professional education.
In Ukraine, Vasyl Khmelnytsky's K. Fund implements a model of continuous education, with a particular interest in books.