Abstract
An outer rate region for the Discrete Memoryless Multiple Access Channel is given, and is shown to coincide with a recently derived inner rate region within a o(1/√n) term-except in the vicinity of the corner points of the Ahlswede-Liao pentagonal region, where the gap is O(1/√n). The derivation is based on a new metaconverse under the maximum error probability criterion and on strong large deviations for Neyman-Pearson tests.
| Original language | English (US) |
|---|---|
| Pages | 568-575 |
| Number of pages | 8 |
| DOIs | |
| State | Published - May 16 2013 |
| Event | 2013 Information Theory and Applications Workshop, ITA 2013 - San Diego, CA, United States Duration: Feb 10 2013 → Feb 15 2013 |
Other
| Other | 2013 Information Theory and Applications Workshop, ITA 2013 |
|---|---|
| Country | United States |
| City | San Diego, CA |
| Period | 2/10/13 → 2/15/13 |
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ASJC Scopus subject areas
- Computer Science Applications
- Information Systems
Cite this
A new metaconverse and outer region for finite-blocklength MACs. / Moulin, Pierre.
2013. 568-575 Paper presented at 2013 Information Theory and Applications Workshop, ITA 2013, San Diego, CA, United States.Research output: Contribution to conference › Paper
}
TY - CONF
T1 - A new metaconverse and outer region for finite-blocklength MACs
AU - Moulin, Pierre
PY - 2013/5/16
Y1 - 2013/5/16
N2 - An outer rate region for the Discrete Memoryless Multiple Access Channel is given, and is shown to coincide with a recently derived inner rate region within a o(1/√n) term-except in the vicinity of the corner points of the Ahlswede-Liao pentagonal region, where the gap is O(1/√n). The derivation is based on a new metaconverse under the maximum error probability criterion and on strong large deviations for Neyman-Pearson tests.
AB - An outer rate region for the Discrete Memoryless Multiple Access Channel is given, and is shown to coincide with a recently derived inner rate region within a o(1/√n) term-except in the vicinity of the corner points of the Ahlswede-Liao pentagonal region, where the gap is O(1/√n). The derivation is based on a new metaconverse under the maximum error probability criterion and on strong large deviations for Neyman-Pearson tests.
UR - http://www.scopus.com/inward/record.url?scp=84877655703&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=84877655703&partnerID=8YFLogxK
U2 - 10.1109/ITA.2013.6503004
DO - 10.1109/ITA.2013.6503004
M3 - Paper
AN - SCOPUS:84877655703
SP - 568
EP - 575
ER -