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In the second case, this could lead to a model synchronization issue [34].
The model synchronization between analysis and design artifacts in most cases is still a manual and error-prone process.
We address the problem by presenting a taxonomy of model synchronization types, organized into a 3D-space.
To simplify model synchronization problem, the domain-specific views corresponding to specific domains are provided to designers and meanwhile a synchronization engine is developed to automate data consistency among views and the uniform model.
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For each category, we discuss the system model for synchronization, the synchronization challenges, and the state-of-the-art synchronization solutions and their limitations.
Moreover, Alsulami, Ntouyas, Agarwal, Ahmad and Alsaedi [24] pointed out that fractional differential system constitute an important and interesting field of investigation because of their applications in many real world problems such as anomalous diffusion [25], disease models [26 28], ecological models [29], synchronization of chaotic systems [30 32] and so forth.
Coupled systems of fractional-order differential equations constitute an interesting and important field of research in view of their applications in many real world problems such as anomalous diffusion [14], disease models [15 17], ecological models [18], synchronization of chaotic systems [19 21], etc.
According to the inhibition model, phasic synchronization of alpha oscillation is associated with an increase in signal to noise ratio for relevant information, but tonic synchronization with suppression of irrelevant information.
The researchers applied this change in variability to a mathematical model for synchronization developed by a Japanese physicist, Yoshiki Kuramoto.
For this model, the synchronization of all primary and secondary users is necessary, which increases more overhead.
This model defines synchronization points that are inserted in the stream using timestamps based on a global timer.
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