2024
DOI: 10.1109/twc.2023.3323598
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Multivariate Extreme Value Theory Based Channel Modeling for Ultra-Reliable Communications

Niloofar Mehrnia,
Sinem Coleri

Abstract: Attaining ultra-reliable communication (URC) in fifth-generation (5G) and beyond networks requires deriving statistics of channel in ultra-reliable region by modeling the extreme events. Extreme value theory (EVT) has been previously adopted in channel modeling to characterize the lower tail of received powers in URC systems. In this paper, we propose a multivariate EVT (MEVT)-based channel modeling methodology for tail of the joint distribution of multi-channel by characterizing the multivariate extremes of m… Show more

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Cited by 2 publications
(6 citation statements)
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“…Then, EVT is applied to each stationary sequence for estimating the shape and scale parameters of UGPD as a change-point function of time, as explained in detail in [19]. The parameters of UGPDs obtained for the received powers of Rx1 and Rx2 are then mutually used to determine the tail distribution of the joint probability distribution of multiple channel sequences and by using MEVT techniques to characterize the statistics of the inter-relationships of extreme events [14]. The transmitter assumes that the main source in the block fading channel is link outage [5], [6], [23].…”
Section: System Modelmentioning
confidence: 99%
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“…Then, EVT is applied to each stationary sequence for estimating the shape and scale parameters of UGPD as a change-point function of time, as explained in detail in [19]. The parameters of UGPDs obtained for the received powers of Rx1 and Rx2 are then mutually used to determine the tail distribution of the joint probability distribution of multiple channel sequences and by using MEVT techniques to characterize the statistics of the inter-relationships of extreme events [14]. The transmitter assumes that the main source in the block fading channel is link outage [5], [6], [23].…”
Section: System Modelmentioning
confidence: 99%
“…where Λ( ˜ , ˜ ) is defined on space {(0, ∞) × (0, ∞)\(0, ˜ ) × (0, ˜ )}, denoting space {(0, ∞) × (0, ∞)} excluding sub-space {(0, ˜ )×(0, ˜ )}. Finally, the BGPD model based on the Poisson point process approach is determined as [14] (…”
Section: =0mentioning
confidence: 99%
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