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To the astonishment of most mathematicians, it turned out that manifolds of the fourth, fifth, and higher dimensions were more tractable than those of the third dimension.
It remains open in higher dimensions.
The extension to higher dimensions is direct.
Analogs in higher dimensions are proved.
Higher dimensions are covered through time splitting.
Is there a similar connection in higher dimensions?
In higher dimensions, they are conical and cylindrical regions.
In this paper, we consider (1.1) with higher dimensions (Ngeq5).
These methods can also be applied to higher dimensions.
Theorem 2.1 can be generalized to higher dimensions.
For higher dimensions, we use arrays instead of sequences.
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