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So here are some examples of functions that were drawn from the Gaussian process.
We also discuss a few concrete examples of functions that demonstrate these properties.
I didn't get to test either one, but both are examples of functions that would make sense for a wearable device.
This is not longer true for (2+α)/p−(β+2)/q⩽0 and we give a number of explicit examples of functions which are multipliers from Dpα to Dqβ for this range of values.
The following examples of functions are essentially contained in [23].
Now, we give some examples of functions θ satisfying (e) and (f).
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Examples of mapping functions are listed in Table 1.
We show some examples of function satisfying (H1).
Paley does not only rely on individual examples of function to support his position.
The examples of function ψ are given in [14]; see also [5, 16].
Figure 5 Example of functions φ for three different values of b when μ = 18.
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