2020 3rd West Asian Symposium on Optical and Millimeter-Wave Wireless Communication (WASOWC) 2020
DOI: 10.1109/wasowc49739.2020.9410096
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Outage Probability Improvement Through Optimal LED Placement for Visible Light Communications

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Cited by 6 publications
(6 citation statements)
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“…Similarly, we characterize the random variable ulz$u^z_l$ by a truncated Weibull distribution function g2(ulz)$g_2(u^z_l)$ with parameters ρ and λ as [18] g2(ulz)scriptWeibull(ρ,λ)goodbreak=ρλulzλρ1exp{}()ulzλρ1exp{}()Hλρ,$$\begin{equation} g_2(u^z_l)\propto \mathcal {W}eibull(\rho ,\lambda )=\frac{\frac{\rho }{\lambda }{\left(\frac{u^z_l}{\lambda }\right)}^{\rho -1}\exp {\left\lbrace -{\left(\frac{u^z_l}{\lambda }\right)}^\rho \right\rbrace} }{1-\exp {\left\lbrace -{\left(\frac{H}{\lambda }\right)}^\rho \right\rbrace} }, \end{equation}$$for 0<ulz<H$0&lt;u^z_l&lt;H$, where ρ>0$\rho &gt;0$ is the shape parameter and λ>0$\lambda &gt;0$ is the scale parameter of the Weibull distribution. Notice that for H>λ$H&gt;\lambda$ and ρ>>1$\rho &gt;&gt;1$, we have expfalse{false(Hλfalse)ρfalse}0$\exp \lbrace -(\frac{H}{\lambda })^\rho \rbrace \simeq 0$.…”
Section: System and Channel Modelmentioning
confidence: 99%
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“…Similarly, we characterize the random variable ulz$u^z_l$ by a truncated Weibull distribution function g2(ulz)$g_2(u^z_l)$ with parameters ρ and λ as [18] g2(ulz)scriptWeibull(ρ,λ)goodbreak=ρλulzλρ1exp{}()ulzλρ1exp{}()Hλρ,$$\begin{equation} g_2(u^z_l)\propto \mathcal {W}eibull(\rho ,\lambda )=\frac{\frac{\rho }{\lambda }{\left(\frac{u^z_l}{\lambda }\right)}^{\rho -1}\exp {\left\lbrace -{\left(\frac{u^z_l}{\lambda }\right)}^\rho \right\rbrace} }{1-\exp {\left\lbrace -{\left(\frac{H}{\lambda }\right)}^\rho \right\rbrace} }, \end{equation}$$for 0<ulz<H$0&lt;u^z_l&lt;H$, where ρ>0$\rho &gt;0$ is the shape parameter and λ>0$\lambda &gt;0$ is the scale parameter of the Weibull distribution. Notice that for H>λ$H&gt;\lambda$ and ρ>>1$\rho &gt;&gt;1$, we have expfalse{false(Hλfalse)ρfalse}0$\exp \lbrace -(\frac{H}{\lambda })^\rho \rbrace \simeq 0$.…”
Section: System and Channel Modelmentioning
confidence: 99%
“…In [17], Abdullah et al used the outage probability to determine the location of access points according to the transfer delay and the user speed. In [18], we proposed a fully numerical method to find the location of the transmitters, by minimizing the outage probability at the receivers which are randomly distributed in a corridor environment. More recently, in [19], we addressed the physical layer security (PLS) of the VLC link in a room by optimizing the location of the transmitters to reduce the secrecy outage probability.…”
Section: Literature Surveymentioning
confidence: 99%
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“…Then, by using a specific cost function, we formulate an optimisation problem for deriving the closed-form expression of the optimal beamforming weights, which characterises the essence of the proposed method. In Section 4, we derive an expression for the instantaneous received SNR in the LOS channel, the secrecy capacity and the SOP, which is used as a metric to determine the optimal arrangement of the LEDs at [8,9] SNR fluctuation Circular [10] Average area spectral efficiency Rectangular [11,17] Data rate Rectangular [4,6,12,13] Outage performance Rectangular [14,15] Blockage Random [18] and this work Secrecy outage probability Rectangular 102 the legitimate Rx. In Section 5, we present our simulation results and performance evaluation and finally in Section 6, we summarise our main results and we draw our conclusions.…”
Section: Paper Organisationmentioning
confidence: 99%
“…In Ref. [13], we addressed LED placement on the ceiling for an indoor VLC system with the aim of minimising the outage probability at the location of the mobile receiver. In Refs.…”
Section: Introductionmentioning
confidence: 99%