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Both theory and numerical analysis predict localization and intensification of the reaction due to crossover.
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Overall, the presented algorithm has some potential property both in theory and numerical experiment, which is noticeable.
It is well known that well-posedness is very important for both optimization theory and numerical methods of optimization problems, which guarantees that, for every approximating solution sequence, there is a subsequence which converges to a solution.
On the other hand, it is well known that the well-posedness is very important for both optimization theory and numerical methods of optimization problems, which guarantees that, for approximating solution sequences, there is a subsequence which converges to a solution.
We demonstrate this new concept by both analytical theory and numerical simulations.
This review paper will focus on experimental observations of strain localization and the theory and numerical analysis of both slip irreversibilities and low energy configuration defect structures.
It is a foundation for future tight sandstone gas percolation theory and numerical simulation research.
It is a foundation work for the future tight gas percolation theory and numerical simulation research.
The theory and numerical implementation of the procedure is briefly introduced.
We review some recent developments in the theory and numerical methods for these problems.
Iterative algorithms form an important part of optimization theory and numerical analysis.
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