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As regards the notations, denote (H^{sigma}=operatorname{dom}((-Delta)^{frac{sigma }{2}})), then we define the energy product spaces (mathcal{H}^{sigma}=H^{1+sigma}times H^{sigma}) with (mathcal{H}=mathcal{H}^{0}) for short, and we write (|cdot|) for the norm of (L^{2}).
Regarding notation, note, for example, that p(D | θ) is not the same as p(D), but to keep the notation simple, we assume the distinction is clear from context.
A statistician should be consulted at least regarding notation and references.
Before we proceed, we would like to make a final introductory note regarding notation.
We first present the definitions and notations as regards the Clifford algebra at first [7].
Now, we review some definitions and notations as regards multifunctions [29, 30].
Now let us recall some notations as regards the coincidence degree continuation theorem.
Now, we recall some basic facts and notations as regards modular spaces.
We refer to the books Gardner [1] and Schneider [2] for some terminologies and notations as regards convex bodies.
If there exists α ∈ [ 0, 1 ] such that z ∈ [ T z ] α, then a point z is called anα-fuzzy fixed point of T. The following notations as regards t-norm and fuzzy metric space will beused in the sequel.
For notations and facts as regards ordered vector spaces, we refer to [5].
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