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In many applications the model is not a finite set of hypotheses, but rather a continuum labelled by a real-valued parameter.
Apart from the above mentioned applications, the model is shown to be suitable for fast catalyst screening and characterization.
In practical applications, the model is of primary interest not only for the amplification and compression of optical solitons in inhomogeneous systems, but also for the stable transmission of soliton control.
The literature review [13, 21] shows that in many applications the model parameters are often between 1 to 2 for p and q and between 0 and 2 for d.
Although there are many computer simulations and virtual laboratory applications, the model introduced in this study has a unique characteristics in terms of being a 3-dimensional, interactive virtual laboratory that enables students to learn in cooperative groups, and is the first in its kind due to its qualities of enabling multi-admin.
In typical applications, the model predictor M t) is assumed to be the same for all k.
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In our application, the Model contains the logic displayed by the application, including database access, numeric algorithms, and algorithms for data manipulation.
Other applications of the model are discussed.
The practical applications of the model are also presented.
Applications of the model to catalyst design are investigated.
Two applications of the model are presented in this study.
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