2020
DOI: 10.1109/twc.2020.2989399
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Mixed-Numerology Signals Transmission and Interference Cancellation for Radio Access Network Slicing

Abstract: A clear understanding of mixed-numerology signals multiplexing and isolation in the physical layer is of importance to enable spectrum efficient radio access network (RAN) slicing, where the available access resource is divided into slices to cater to services/users with optimal individual design. In this paper, a RAN slicing framework is proposed and systematically analyzed from the physical layer perspective. According to the baseband and radio frequency (RF) configurations imparities among slices, we catego… Show more

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Cited by 24 publications
(23 citation statements)
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“…T (2) ∆f (1) = 30kHz ∆f (2) = 15kHz In 5G new radio (NR) specifications, OFDM with mixed numerologies is considered to enable multi-service communications over a unified physical layer [6]. One viable solution is to multiplex mixed numerologies in the frequency domain, i.e., the system bandwidth is divided into several bandwidth parts (BWPs), each having a distinct numerology optimized for a particular service.…”
Section: Time Bwp 1 Bwp 2 Numerologymentioning
confidence: 99%
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“…T (2) ∆f (1) = 30kHz ∆f (2) = 15kHz In 5G new radio (NR) specifications, OFDM with mixed numerologies is considered to enable multi-service communications over a unified physical layer [6]. One viable solution is to multiplex mixed numerologies in the frequency domain, i.e., the system bandwidth is divided into several bandwidth parts (BWPs), each having a distinct numerology optimized for a particular service.…”
Section: Time Bwp 1 Bwp 2 Numerologymentioning
confidence: 99%
“…To purely study the effect of interference from one numerology to another, without loss of generality, in our system model, we consider two differing numerologies 2 , namely, numerology 1 and numerology 2. The subcarrier spacing ∆f (i) and symbol duration T (i) associated with different numerologies i, i = {1, 2}, are related to one another via a scaling factor ν, where ∆f (1) ∆f (2) =…”
Section: System Modelmentioning
confidence: 99%
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