To provide some insights into the impacts of the correlated shadowing, we make the following three assumptions: (1) the locations of the source and the destination are fixed; (2) the source, relay, and destination are located on a straight line, i.e., lsr + lrd = lsd; (3) the total transmitted power of the source and the relay is P t, i.e., P s + P r = P t.
The distance between each source and destination is fixed as 400 m.
The distance between the two sources and the destination is fixed at 100 m.
It's all up in the air, whirling and rotating, making me wonder if my big mistake was my Garmin-like belief that there is only one correct coursen -- and that my destination is fixed.
The AF training matrices E and F are assumed to be known at the destination and are fixed during the estimation process.
In this subsection, the locations of the source and destination nodes are fixed and the source nodes transmit power are chosen to be 1.
It is assumed that the channel gain is due to the path loss only and the locations of the source and destination nodes are fixed.
The source node and the destination node are fixed in the two-dimensional coordinate system at the point S (0, 0) and point D (100, 0),respectively unit: meter).
In these figures, we locate the K = 3 sources at - 1 2, 1 2, - 1 2, 0, and - 1 2, - 1 2. The M = 2 relays are distributed at 1 2, 1 2 and 1 2, - 1 2. In Figures5 and6, the positions of the destination and the eavesdropper are fixed as (2,0) and (2,2), respectively.
Here, both the source and destination are set to be fixed in order to focus on SSRL's effect.
