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Combining the decomposition technique, Nam derived a modified reachable set bound [23].
More recently, Nam and Pathirana obtained a smaller reachable set bound by the delay decomposition technique [8].
The photo-resistor sensors are tested in daylight, and set bound values are obtained from the results of these tests.
Numerical examples are given to illustrate the effectiveness of the obtained results, and reachable set bound is tighter than the ones in [1 4, 6 8].
The capacity cut set bound of the relay network of Figure 3 operating in a full duplex mode with perfect CSI can be expressed as [11] (23).
Using novel inequalities, we derive a modified reachable set bound for the linear system with discrete delay (tau_{m}leqtau(t)leqtau_{M}).
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In this study, we modify this approach such that it can handle the average transmit power constraints under which the information theoretic capacity bounds (cut-set bound and achievable DF rate) we are interested in here were derived.
For a symmetric Gaussian mRC with direct links, L clusters of K users each and time-sharing between clusters, the cut-set bound on the exchange capacity can be upper-bounded by: R_{text{CSB}} leq frac{K}{K-1}Cleft((g^{2}+1)(K-1){LP}right).
An outer bound for the HBC protocol using the cut-set bound is given in [3].
The outer bound region is obtained by applying the cut-set bound, which was originally derived for the one-way relay channel in [4], to the information flow from node 1 to node 2 as well as to the information flow from node 2 to node 1.
In [5, 6], the cut-set bound and the DF scheme are used to derive bounds on the capacity of the half-duplex relay channel.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com