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Exact(33)
The most interesting multidimensional case is d=2.
Let us now generalize it to a multidimensional case.
In the sequel of this paper, this approach has been extended to the multidimensional case.
For the multidimensional case (ngeq2 ), generally speaking, there exist two different definitions.
Later, Berzig and Samet extended the previous result to the multidimensional case in the following way.
Thus, Theorem 7 can be translated in a multidimensional case as follows.
Similar(26)
Our results can be readily generalized to the multidimensional cases.
Moreover, the scheme is simple to implement in multidimensional cases.
The idea can be extended to multidimensional cases.
Since then, different extensions to coupled, tripled, quadrupled and multidimensional cases have appeared [4 28].
However, there are few results for the multidimensional cases of the system (1.1).
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