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In the case of infinite state variance, we provide an inner bound and also provide a nontrivial outer bound for this case which is better than the trivial outer bound.
Accordingly, the Gaussian capacity offers a capacity outer bound for the real WCDMA cellular networks using finite constellation input.
In Section 4, an achievable rate region as well as a rate region outer bound based on the cut-set bound are provided.
For comparison, a rate region outer bound using a cut-set bound is provided.
In the case of strong channel state, we also derived a nontrivial outer bound which is tighter than the trivial outer bound.
The inner bound using GDPC is compared with a trivial outer bound obtained by providing channel state to the decoder.
If, we obtain the capacity region by deriving a nontrivial outer bound.
For, we obtain the capacity region for binary noiseless case by deriving a nontrivial outer bound.
The following proposition gives a trivial outer bound for the capacity region of the Gaussian MAC with one informed encoder.
We develop a second outer bound under the assumption that the relay and the destination have a noiseless channel such that they act like a two-antenna receiver.
For the Gaussian model, we have developed a new outer bound using recent results on the secrecy capacity of Gaussian MIMOME channels.
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