Distributed Arithmetic Coding for the Slepian-Wolf Problem
Distributed source coding schemes are typically based on the use of channels codes as source codes. In this paper we propose a new paradigm, named ldquodistributed arithmetic coding,rdquo which extends arithmetic codes to the distributed case employing sequential decoding aided by the side informati...
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Published in | IEEE transactions on signal processing Vol. 57; no. 6; pp. 2245 - 2257 |
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Main Authors | , , |
Format | Journal Article |
Language | English |
Published |
New York, NY
IEEE
01.06.2009
Institute of Electrical and Electronics Engineers The Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
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Abstract | Distributed source coding schemes are typically based on the use of channels codes as source codes. In this paper we propose a new paradigm, named ldquodistributed arithmetic coding,rdquo which extends arithmetic codes to the distributed case employing sequential decoding aided by the side information. In particular, we introduce a distributed binary arithmetic coder for the Slepian-Wolf coding problem, along with a joint decoder. The proposed scheme can be applied to two sources in both the asymmetric mode, wherein one source acts as side information, and the symmetric mode, wherein both sources are coded with ambiguity, at any combination of achievable rates. Distributed arithmetic coding provides several advantages over existing Slepian-Wolf coders, especially good performance at small block lengths, and the ability to incorporate arbitrary source models in the encoding process, e.g., context-based statistical models, in much the same way as a classical arithmetic coder. We have compared the performance of distributed arithmetic coding with turbo codes and low-density parity-check codes, and found that the proposed approach is very competitive. |
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AbstractList | Distributed source coding schemes are typically based on the use of channels codes as source codes. In this paper we propose a new paradigm, named "distributed arithmetic coding," which extends arithmetic codes to the distributed case employing sequential decoding aided by the side information. In particular, we introduce a distributed binary arithmetic coder for the Slepian-Wolf coding problem, along with a joint decoder. The proposed scheme can be applied to two sources in both the asymmetric mode, wherein one source acts as side information, and the symmetric mode, wherein both sources are coded with ambiguity, at any combination of achievable rates. Distributed arithmetic coding provides several advantages over existing Slepian-Wolf coders, especially good performance at small block lengths, and the ability to incorporate arbitrary source models in the encoding process, e.g., context-based statistical models, in much the same way as a classical arithmetic coder. We have compared the performance of distributed arithmetic coding with turbo codes and low-density parity-check codes, and found that the proposed approach is very competitive. Distributed source coding schemes are typically based on the use of channels codes as source codes. In this paper we propose a new paradigm, named ldquodistributed arithmetic coding,rdquo which extends arithmetic codes to the distributed case employing sequential decoding aided by the side information. In particular, we introduce a distributed binary arithmetic coder for the Slepian-Wolf coding problem, along with a joint decoder. The proposed scheme can be applied to two sources in both the asymmetric mode, wherein one source acts as side information, and the symmetric mode, wherein both sources are coded with ambiguity, at any combination of achievable rates. Distributed arithmetic coding provides several advantages over existing Slepian-Wolf coders, especially good performance at small block lengths, and the ability to incorporate arbitrary source models in the encoding process, e.g., context-based statistical models, in much the same way as a classical arithmetic coder. We have compared the performance of distributed arithmetic coding with turbo codes and low-density parity-check codes, and found that the proposed approach is very competitive. Distributed arithmetic coding provides several advantages over existing Slepian-Wolf coders, especially good performance at small block lengths, and the ability to incorporate arbitrary source models in the encoding process, e.g., context-based statistical models, in much the same way as a classical arithmetic coder. |
Author | Olmo, G. Magli, E. Grangetto, M. |
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Keywords | Performance evaluation Source coding turbo codes, Wyner―Ziv coding Distributed source signal Turbo code Channel coding Sequential decoding LDPC codes Slepian―Wolf coding distributed source coding Statistical model Arithmetic code Signal processing Parity check codes Error correcting code Wyner Ziv problem Open market Arithmetic coding compression |
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Snippet | Distributed source coding schemes are typically based on the use of channels codes as source codes. In this paper we propose a new paradigm, named... Distributed arithmetic coding provides several advantages over existing Slepian-Wolf coders, especially good performance at small block lengths, and the... Distributed source coding schemes are typically based on the use of channels codes as source codes. In this paper we propose a new paradigm, named "distributed... |
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SubjectTerms | Applied sciences Arithmetic Arithmetic coding Codes Coding, codes compression Context modeling Decoding distributed source coding Encoding Entropy Exact sciences and technology Image coding Information, signal and communications theory LDPC codes Miscellaneous Parity check codes Signal and communications theory Signal processing Slepian-Wolf coding Source coding Telecommunications and information theory Turbo codes Video coding Wyner-Ziv coding |
Title | Distributed Arithmetic Coding for the Slepian-Wolf Problem |
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