2018 IEEE Wireless Communications and Networking Conference (WCNC) 2018
DOI: 10.1109/wcnc.2018.8377159
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Low-complexity iterative detection for orthogonal time frequency space modulation

Abstract: We elaborate on the recently proposed orthogonal time frequency space (OTFS) modulation technique, which provides significant advantages over orthogonal frequency division multiplexing (OFDM) in Doppler channels. We first derive the input-output relation describing OTFS modulation and demodulation (mod/demod) for delay-Doppler channels with arbitrary number of paths, with given delay and Doppler values. We then propose a low-complexity message passing (MP) detection algorithm, which is suitable for large-scale… Show more

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Cited by 123 publications
(110 citation statements)
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“…2) Fractional Doppler shifts: Similarly, the following result was derived in [4] for the fractional Doppler case…”
Section: ) Integer Doppler Shiftsmentioning
confidence: 85%
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“…2) Fractional Doppler shifts: Similarly, the following result was derived in [4] for the fractional Doppler case…”
Section: ) Integer Doppler Shiftsmentioning
confidence: 85%
“…for k ∈ [0, N − 1] and l [l p , l p + l τ ]. Now we can adapt the MP algorithm in [4] for data detection in (9). Note that, to guarantee no interference between the received symbols for channel estimation and data detection, the guard symbols need to expand over a wider range over the Doppler axis, when compared to the integer Doppler case.…”
Section: B the Fractional Doppler Casementioning
confidence: 99%
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“…We follow the notations in [5], [13] summarized below: -The time-frequency signal plane is discretized to a grid by sampling time and frequency axes at intervals T (seconds) and ∆f (Hz), respectively, i.e., Λ = (nT, m∆f ), n = 0, . .…”
Section: A Basic Otfs Concepts/notationsmentioning
confidence: 99%
“…k−kν i +q] i N x [[k − k ν i + q] N , [l − l τ i ] M ] l < l τ i , 2: OTFS INPUT-OUTPUT RELATION IN DELAY-DOPPLER DOMAIN FOR IDEAL PULSESThe received signal y[k, l] for the ideal pulses, from(11) and(13), can be written asy[k, l] n,m [n, m]X[n, m]e −j2π nk N − ml M .By substituting the ISFFT equation from(2), y[k, l] can be expanded as in from(51) to (53).Here, h w [k − k ′ , l − l ′ ] can be seen as the value of h w (ν, τ ) sampled at ν = k−k ′ N T , τ = l−l ′ M ∆f .The value of h w (ν, τ ) can be obtained as from(54)to (56), by substituting H n,m [n, m] from (10), which completes the proof. APPENDIX C PROOF OF THEOREM 2: OTFS INPUT-OUTPUT RELATION IN DELAY-DOPPLER DOMAIN FOR RECTANGULAR PULSES We start with expanding y[k, l] in (11) using the Y [n, m] for rectangular pulses in (24) as in (57).…”
mentioning
confidence: 99%