Downlink Capacity and Base Station Density in Cellular
Using the result, we calculate the density of success transmissions in the downlink cellular network. An interesting observation is that the success transmission density increases with the
This means that the network capacity linearly increases with the base station density. However, the result can be achieved under a assumption that every cell has saturated traffic. This is unreasonable as the number of base stations increases; some of the small cells do not even have any user to serve.
sumption is minimized and the optimal base station density is obtained. For a path loss exponent > 4, we observe the existence of a minimum cell size belo which shrinking the cell would result in an overall increase of power. However, for 4, there exists no such optimal cell-
An interesting observation is that the success transmission density increases with the base station density, but the increasing rate diminishes. This means that the number of base stations installed should be more than n-times to increase the network capacity by a factor of n.
sing the density of base stations for a given target rate and coverage. It turns out that after a certain po er threshold, noise plays a significant role on both coverage and rate.For > 4, we obtain an expression for the optimum base station density which minimizes area power consumption and maximizes power efficiency1 under target rate an
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