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Figure 8 represents the close-form expression and asymptotic expression of connection outage probability of the typical D2D link.
In order to characterize the reliable performance, we analytically derive the close-form expression and the asymptotic expression of connection outage probability, and provide some comprehensive analysis.
To characterize the reliable communication of the D2D link, its close-form expression of connection outage probability was derived and some comprehensive analysis were provided to guide the system design.
An example of the latter perspective is the Buddhist view of compassionate action, which is understood as a natural expression of connection.
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It is time we finally admit that all religion, all spirituality is about connection, and that the highest expression of that connection takes us beyond literal, provincial, exclusivist BELIEFS, and toward universal LOVE.
Similarly, next we will provide the asymptotic expression of the connection outage probability of the typical D2D link when each base station has infinity antennas.
The expression of the connection outage probability of the typical D2D link in the expanded scenario can be obtained by calculating the integral formula (int _{0}^{infty } mathbb {P} left ({left. {text {SINR}_{d} < {beta _d}} right |l} right){f_l}left (l right)dl), where f l (l) denotes the PDF of the distance l.
The close-form expression of the connection outage probability of the typical D2D link in artificial noise assisted D2D-enabled cellular network is given by: {p_{d,cop}} = 1-e^{-{N_{0}}zeta}exp left({ - left({pi {lambda_{b}}{p_{a}}k + frac{{pi {lambda_{d}}p_{d}^{rho} }}{{sin crho }}} right){zeta^{rho} }} right).
Considering the interference-limited in this hybrid network, the close-form expression of the connection outage probability of the typical D2D link is given by: {p^{int}_{d,cop}} = 1-exp left({ - left({pi {lambda_{b}}{p_{a}}k + frac{{pi {lambda_{d}}p_{d}^{rho} }}{{sin crho }}} right){zeta^{rho} }} right), (24).
To characterize the reliable communication of the typical D2D link, the close-form expression and asymptotic expression of the connection outage probability are, respectively, derived and some comprehensive analysis are presented.
The piece on Rafinesque ends up with an expression of passionate connection with the Frenchman's strange pantheism.
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