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In a practical implementation of the detector (17), using the threshold based upon (13), the hope is that if these condition are valid, we can achieve approximate CFAR control, with at worst a reduction in the desired false alarm rate.
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The latter boundary condition is valid where there are not any fragments.
Moreover, if condition is valid, then there exists exactly one solution of (1.2) with.
Thus, the zero-derivative condition is valid for every x at θ=kΠ/2 (k=0,…1,±2,…) as claimed by this lemma.
Numerical examples in one- and two-dimensional domains show that the PML boundary condition is valid and effective.
The first condition is inherent in the derivation of (1) and the second condition is valid with t limited to days.
For checking resource availability shown in the second part, if the condition is valid (not enough resource), QAP will set the TXOP duration for all flows.
The condition is valid, and is fractional (cf. Equation (11).Thus, the filtering process for each proposed technique will differ, which makes it possible to compare their performances.
The last condition is valid for independent sources and can be seen as a strong condition for dependent sources, for instance, sources found in the blind spectral unmixing do not meet this condition as Figure2 illustrates.
In connection with [36], it is shown in [37] that this condition is valid if G and C are randomly sampled from an (F M r +P R-dimensional continuous distribution.
It is known, the Dirichlet problem is undoubtedly solvable, and the Neumann problem is solvable if and only if the following condition is valid [5]: ∫ ∂ Ω f ( x ) d s x = ∫ Ω g ( x ) d x. (2.3).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com