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It is well known that Musielak-Orlicz spaces include many spaces as special spaces, such as Lebesgue spaces, weighted Lebesgue spaces, variable Lebesgue spaces and Orlicz spaces; see [1].
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Each state-space variable was modeled as follows: (3).
PCA [16] is applied for reduction of the descriptor space (variable space).
The transformed solutions are obtained using the Fourier transform on the space variable.
Thus, we propose a minimal state-space variable representation that prevents this shortcoming.
The functions F, G, and Σ are locally Lipschitz continuous in the space variable z.
Especially, the nonlinearity f permits the singularity on the space variable.
Problem P does not admit any non-trivial solution independent of the space variable x.
In the first step, let us use the discretization in the space variable x.
F x u denotes the Fourier transformation of u with respect to its space variable.
Step 3: Discretize the space variable X in the bilinear equations (15) and (16).
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