Design of Efficiently Encodable Moderate-Length High-Rate Irregular LDPC Codes
This paper presents a new class of irregular low-density parity-check (LDPC) codes of the moderate length (10^3le n le 10^4) and high rate (R ge 3/4) . Codes in this class admit low-complexity encoding and have lower error-rate floors than other irregular LDPC code design approaches. It is also show...
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| Published in | IEEE transactions on communications Vol. 52; no. 3; p. 518 |
|---|---|
| Format | Journal Article |
| Language | English |
| Published |
New York
IEEE
01.03.2004
The Institute of Electrical and Electronics Engineers, Inc. (IEEE) |
| Subjects | |
| Online Access | Get full text |
| ISSN | 0090-6778 1558-0857 |
| DOI | 10.1109/TCOMM.2004.823558 |
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| Abstract | This paper presents a new class of irregular low-density parity-check (LDPC) codes of the moderate length (10^3le n le 10^4) and high rate (R ge 3/4) . Codes in this class admit low-complexity encoding and have lower error-rate floors than other irregular LDPC code design approaches. It is also shown that this class of LDPC codes is equivalent to a class of systematic serial turbo codes, and is an extension of irregular repeat-accumulate codes. A code design algorithm based on the combination of density evolution and differential evolution optimization with a modified cost function is presented. Moderate-length, high-rate codes with no error-rate floors down to a bit-error rate of 10^-9 are presented. Although our focus is on moderate-length, high-rate codes, the proposed coding scheme is applicable to irregular LDPC codes with other lengths and rates. |
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| AbstractList | This paper presents a new class of irregular low-density parity-check (LDPC) codes of the moderate length (10 < -- > le n le 104) and high rate (R ge 3/4) . Codes in this class admit low-complexity encoding and have lower error-rate floors than other irregular LDPC code design approaches. It is also shown that this class of LDPC codes is equivalent to a class of systematic serial turbo codes, and is an extension of irregular repeat-accumulate codes. A code design algorithm based on the combination of density evolution and differential evolution optimization with a modified cost function is presented. Moderate-length, high-rate codes with no error-rate floors down to a bit-error rate of 10~9 are presented. Although our focus is on moderate-length, high-rate codes, the proposed coding scheme is applicable to irregular LDPC codes with other lengths and rates. This paper presents a new class of irregular low-density parity-check (LDPC) codes of the moderate length (10^3le n le 10^4) and high rate (R ge 3/4) . Codes in this class admit low-complexity encoding and have lower error-rate floors than other irregular LDPC code design approaches. It is also shown that this class of LDPC codes is equivalent to a class of systematic serial turbo codes, and is an extension of irregular repeat-accumulate codes. A code design algorithm based on the combination of density evolution and differential evolution optimization with a modified cost function is presented. Moderate-length, high-rate codes with no error-rate floors down to a bit-error rate of 10^-9 are presented. Although our focus is on moderate-length, high-rate codes, the proposed coding scheme is applicable to irregular LDPC codes with other lengths and rates. |
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| Snippet | This paper presents a new class of irregular low-density parity-check (LDPC) codes of the moderate length (10^3le n le 10^4) and high rate (R ge 3/4) . Codes... This paper presents a new class of irregular low-density parity-check (LDPC) codes of the moderate length (10 < -- > le n le 104) and high rate (R ge 3/4) .... |
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| StartPage | 518 |
| SubjectTerms | Algorithm design and analysis Bit error rate Computer errors Cost function Design optimization Encoding Parity check codes Turbo codes |
| Title | Design of Efficiently Encodable Moderate-Length High-Rate Irregular LDPC Codes |
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