2013
DOI: 10.1109/tit.2013.2238657
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Lossy Joint Source-Channel Coding in the Finite Blocklength Regime

Abstract: Abstract-This paper finds new tight finite-blocklength bounds for the best achievable lossy joint source-channel code rate, and demonstrates that joint source-channel code design brings considerable performance advantage over a separate one in the non-asymptotic regime. A joint source-channel code maps a block of k source symbols onto a length−n channel codeword, and the fidelity of reproduction at the receiver end is measured by the probability ǫ that the distortion exceeds a given threshold d. For memoryless… Show more

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Cited by 142 publications
(109 citation statements)
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“…This is different from the recent works on finite blocklength (or dispersion) analysis on (point-to-point) lossy joint sourcechannel coding [16], [17] where the second-order dispersion term is in fact a sum of two standard deviations-that of the Dtilted information of the source [14], [17] and the information density of the channel. Intuitively, this results from the fact that the source is independent of the channel noise and hence the variance of the sum is equal to the sum of the variances.…”
Section: A (N )-Transmissibility For An Auxiliary Systemcontrasting
confidence: 60%
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“…This is different from the recent works on finite blocklength (or dispersion) analysis on (point-to-point) lossy joint sourcechannel coding [16], [17] where the second-order dispersion term is in fact a sum of two standard deviations-that of the Dtilted information of the source [14], [17] and the information density of the channel. Intuitively, this results from the fact that the source is independent of the channel noise and hence the variance of the sum is equal to the sum of the variances.…”
Section: A (N )-Transmissibility For An Auxiliary Systemcontrasting
confidence: 60%
“…In the latter, the authors introduced new channel coding rate bounds and used these bounds to strengthen the results in Strassen's seminal work [13]. In addition, finite blocklength analysis has also been applied to lossy source coding [14], [15] and point-to-point JSCC [16], [17] just to name a few. The general version of the point-topoint-JSCC problem was studied by Han [18,Chapter 5] and extended by Campo et al [19].…”
Section: B Related Workmentioning
confidence: 99%
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“…It is shown in [4], [5] that the relationship between k, n, and ✏ for optimal JSCC admits the following asymptotic expansion…”
Section: A Second-order Rate For Source-channel Codesmentioning
confidence: 99%
“…The separation asymptotic expansion (2), which can be viewed as a direct corollary of [7]- [10], is also stated in [4], [5]. Second-order coding rate results for the problem of UMP were derived in [5] as a step towards the JSCC dispersion.…”
Section: B Prior Workmentioning
confidence: 99%