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The fourth problem posed in section 3 is the generality problem.
The classical FDCN scheme for the 2D Sobolev equation is posed in Section 2.
The results were consistent with the hypothesis posed in Section 'Background'.
We can easily verify that all the conditions posed in Section 3 hold.
This basically answers the question we posed in Section 1 that is related to the cost-performance tradeoff in implementation.
After, in Section 4, we solve the game posed in Section 3 approximating it as a pursuit-evasion game.
Similar(51)
The evidence presented permits to address the two research questions posed in the Background section.
The discussion in this paper addresses the three research questions posed in the "Introduction" section: 1. Can the item difficulty be controlled by the investigated factors? 2.
Implicitly, this indicates that the sub-molecular scales form a causally reducible system with respect to the questions posed in biological physics (Section 1.2.1).
To revisit the questions posed in the Background section: The flux through glutamate dehydrogenase is easily interpretable when expressed as a fraction of the total producing glutamate flux, the total consuming 2-oxoglutarate flux, the total consuming NADPH flux, and possibly the total ammonia-consuming flux.
For the general second-order differential equation of the form (2), we can use the criterion (22) and equation (6) to answer the question posed in the beginning of this paper (Section 1) about any useful information that may be obtained directly from the discriminant of equation (2), (d(x equiv b^{2}(x) - 4c(x)).
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