The general formalism of the RS imaging problem presented in this paper is a structural extension of the problem considered in [4, 7, 8], hence some crucial model elements are repeated for convenience to the reader.
The problem is treated as an extension of the problem of an incompressible rubber block bonded to two rigid plates with one of the plates having a frictional interaction with the rubber block.
Particularly, it is an extension of the problem ({mathcal F}{mathcal S}_{C_{10} subseteq C_{11}} ({s_0,s_1})) [17] of which the result has been published in a good international journal by further considering a significant constraint, (C_{21}) or (C^{prime }_{21}).
One of the researchers, Dr Charles Woodrow, from the Mahidol-Oxford Tropical Medicine Research Unit, in Thailand, told the BBC News website: "We can see artemisinin resistance is clearly present quite close to the Indian border, that's clearly a threat and in the future is likely to lead to extension of the problem to neighbouring areas".
A simple extension of the problem could be finding the optimal labeling of the vertices of the tree with nonnegative integers.
An extension of the problem at hand with heterogeneous passengers, a heterogeneous vehicle fleet, and/or multiple depots could be of interest as well.
The results developed in this study can be viewed as an extension of the problems formulated in [42, 43] for stochastic switching systems.
The FBA problem is addressed in Section 3, while the OBA problem is considered in Section 4. The extension of the problems to a scenario including HARQ is provided in Section 5. Numerical results on a typical cellular scenario are presented in Section 6. Lastly, conclusions are outlined in Section 7. We consider a cellular system with K BSs that serve N MTs.
A generalization and an extension of the problems (SVI and MVIVI) to the vector case was studied by Lalitha and Mehta in [9, 10] where a general vector bifunction h : K × R n → R ¯ m was considered, where R ¯ = R ∪ and K ⊆ R n is a nonempty closed convex subset.
