Presentation | 2001/9/7 An Upper Bound on the Average Probability of an Undetected Error for the Ensemble of Binary Expansions of Concatenated Codes with Generalized Reed-Solomon Outer Codes Toshihisa NISHIJIMA, |
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Abstract(in Japanese) | (See Japanese page) |
Abstract(in English) | We derive an upper bound on the average probability of an undetected error for the ensemble of binary expansions of concatenated codes with generalized Reed-Solomon outer codes by applying the technique of proof to get an upper bound on the average probability of an undetected error for the ensemble of all binary linear systematic codes. It is shown in this paper that the average capacity for the ensemble of binary expansions of concatenated codes with generalized Reed-Solomon outer codes is poorer than that for all systematic binary linear block codes. |
Keyword(in Japanese) | (See Japanese page) |
Keyword(in English) | Concatenated Codes / Varshamov-Gilbert Bound / Expurgated Bound / The Probability of an Undetected Error / Weight Distribution |
Paper # | IT2001-35 |
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Committee | IT |
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Conference Date | 2001/9/7(1days) |
Place (in Japanese) | (See Japanese page) |
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Topics (in Japanese) | (See Japanese page) |
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Paper Information | |
Registration To | Information Theory (IT) |
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Language | JPN |
Title (in Japanese) | (See Japanese page) |
Sub Title (in Japanese) | (See Japanese page) |
Title (in English) | An Upper Bound on the Average Probability of an Undetected Error for the Ensemble of Binary Expansions of Concatenated Codes with Generalized Reed-Solomon Outer Codes |
Sub Title (in English) | |
Keyword(1) | Concatenated Codes |
Keyword(2) | Varshamov-Gilbert Bound |
Keyword(3) | Expurgated Bound |
Keyword(4) | The Probability of an Undetected Error |
Keyword(5) | Weight Distribution |
1st Author's Name | Toshihisa NISHIJIMA |
1st Author's Affiliation | Faculty of Computer and Information Sciences, Hosei University() |
Date | 2001/9/7 |
Paper # | IT2001-35 |
Volume (vol) | vol.101 |
Number (no) | 304 |
Page | pp.pp.- |
#Pages | 6 |
Date of Issue |