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Assigning APs to wireless stations in a wireless LAN.  

Assigning APs to wireless stations in a wireless LAN.  

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This is Part I of a two-part paper series that studies the use of the proportional fairness (PF) utility function as the basis for resource allocation and scheduling in multi-channel multi-rate wireless networks. The contributions of Part I are threefold. (i) We present the fundamental properties and physical/economic interpretation of PF optimalit...

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... formulation in (1) is quite general and applies to re- source allocation and scheduling problems in various settings. Part I focuses on the application domain of large-scale wireless local area networks (WLAN), as illustrated in Fig. 1. There are U wireless stations (STA) and S wireless access points (AP) distributed over a geographical region. Suppose that adjacent APs operate on different frequency channels so that there is no co-channel interference among the WLANs. Then, essentially we have S channels in the system. The data transmission rate enjoyed by STA i if ...
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... in multi-channel wireless networks. Section III gives several characteristics of PF optimal solutions useful for the construction of PF algorithms and interpretation of numerical results later. Section IV presents several PF algorithms. Section V makes use of one of the algorithms to generate numerical results for the application scenario of Fig. 1. Section V concludes Part I of the paper ...
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... 2: There is an optimal solution with no more than min(U, S − 1) users using more than one channel in the overall system, and with at least max(0, U − S + 1) users using just one channel. Comment: With respect to the AP allocation problem in Fig. 1, to the extent that there are many more STAs than APs, Corollary 2 basically says that most STAs will associate with only one AP. Proof of Corollary 2: Obvious from Theorem 4. Proof of Theorem 4: See Appendix ...
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... points for the numerical study in the next section virtually impossible. In contrast, the computational time is quite manageable with the above U -user-S-channel algorithm, even for a non-parallel version. It typically takes around 0.6 seconds to converge when there are, for instance, 16 APs and 64 mobile stations in the WiFi network shown in Fig. 1. With this kind of time scale, the algorithm is also suitable for actual field deployment beyond mere numerical studies, since AP allocation and re-allocation are usually not invoked in a frequent manner in typical WLAN-usage scenarios where the users are not highly ...
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... now consider the resource allocation problem in WiFi networks with multiple adjacent WLANs (see Fig. 1). In this study, we assume that there are 16 APs being placed in a square grid. The adjacent APs are separated by 20 meters. A wrap-around method is applied to create a torus topology to eliminate the edge effect: i.e., the rightmost column (top row) is adjacent to the leftmost column (bottom row). A mobile station can transmit at ...

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... Since the signal strength fluctuates independently for different stations, this strategy effectively exploits multi-user diversity. This is achieved by maximizing the sum of logarithmic throughput cost function of the individual stations [141][142][143], i.e., L ℓ=1 logR ℓ , whereR ℓ is defined in (3.9). ...
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... It achieves a good trade-off between efficiency and fairness. [9] concludes that the proportional fairness solution simultaneously achieves higher system throughput, better fairness and lower outage probability with respect to the default solution given by today's 802.11 commercial products [8]. [10] describes a model for elastic traffic in which a user chooses the charge per unit time that the user is willing to pay; thereafter the user's rate is determined by the network according to a proportional fairness criterion applied to the rate per unit charge. ...
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... Since the signal strength fluctuates independently for different stations, this strategy effectively exploits multi-user diversity. This is achieved by maximizing the sum of logarithmic throughput cost function of the VOLUME 9, 2021 individual stations [51]- [53], i.e., L =1 logR , whereR is defined in (9). ...
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... We assume that the instantaneous channel gain for MTC device is perfectly estimated by the HAP, which is inline with the relevant prior works [37,66,67,99]. The details of the channel estimation process is outside the scope of this work. ...
... where ς is the scale parameter for the pdf . We assume that the instantaneous channel gain for each device is perfectly estimated by the BS, which is inline with the relevant prior works [37,66,67,99]. Note that the energy portion split by the devices for pilot signal transmission does not affect the design of the multi-user sequencing and scheduling. ...
... Since the signal power attenuation fluctuates independently for different devices, this strategy effectively exploits multi-user diversity. This can be achieved by minimizing the sum of logarithmic energy cost function of the individual devices [67,99,104], i.e., N i=1 log(E i ), where E i is defined in (4.14). For the proportionally-fair energy minimization objective, (4.15) becomes: ...
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