Modification of the Projection Method to Correct Errors in RNS
In this paper, we study methods for correcting errors in the system of residual classes. Traditional correction codes have disadvantages, such as Reed-Solomon codes have a large redundancy, others have either the same disadvantages or have greater computational complexity. The residue number system...
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ir-20.500.12258-252062023-09-07T11:54:41Z Modification of the Projection Method to Correct Errors in RNS Shiriaev, E. M. Ширяев, Е. М. Kuchukov, V. A. Кучуков, В. А. Kucherov, N. N. Кучеров, Н. Н. Chinese remainder theorem Syndrome method Residue number system (RNS) Nullivisation Distributed storage systems Correction codes In this paper, we study methods for correcting errors in the system of residual classes. Traditional correction codes have disadvantages, such as Reed-Solomon codes have a large redundancy, others have either the same disadvantages or have greater computational complexity. The residue number system has self-correcting properties that have less redundancy and computational complexity. Thus, error detection methods were considered. Based on the study, it was found that the most effective method for detecting errors is the nullivisation method. 2023-09-07T11:53:42Z 2023-09-07T11:53:42Z 2023 Статья Shiriaev, E., Kuchukov, V., Kucherov, N. Modification of the Projection Method to Correct Errors in RNS // Lecture Notes in Networks and Systems. - 2023. - 702 LNNS, pp. 288-299. - DOI: 10.1007/978-3-031-34127-4_28 http://hdl.handle.net/20.500.12258/25206 en Lecture Notes in Networks and Systems application/pdf |
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Chinese remainder theorem Syndrome method Residue number system (RNS) Nullivisation Distributed storage systems Correction codes |
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Chinese remainder theorem Syndrome method Residue number system (RNS) Nullivisation Distributed storage systems Correction codes Shiriaev, E. M. Ширяев, Е. М. Kuchukov, V. A. Кучуков, В. А. Kucherov, N. N. Кучеров, Н. Н. Modification of the Projection Method to Correct Errors in RNS |
description |
In this paper, we study methods for correcting errors in the system of residual classes. Traditional correction codes have disadvantages, such as Reed-Solomon codes have a large redundancy, others have either the same disadvantages or have greater computational complexity. The residue number system has self-correcting properties that have less redundancy and computational complexity. Thus, error detection methods were considered. Based on the study, it was found that the most effective method for detecting errors is the nullivisation method. |
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Статья |
author |
Shiriaev, E. M. Ширяев, Е. М. Kuchukov, V. A. Кучуков, В. А. Kucherov, N. N. Кучеров, Н. Н. |
author_facet |
Shiriaev, E. M. Ширяев, Е. М. Kuchukov, V. A. Кучуков, В. А. Kucherov, N. N. Кучеров, Н. Н. |
author_sort |
Shiriaev, E. M. |
title |
Modification of the Projection Method to Correct Errors in RNS |
title_short |
Modification of the Projection Method to Correct Errors in RNS |
title_full |
Modification of the Projection Method to Correct Errors in RNS |
title_fullStr |
Modification of the Projection Method to Correct Errors in RNS |
title_full_unstemmed |
Modification of the Projection Method to Correct Errors in RNS |
title_sort |
modification of the projection method to correct errors in rns |
publishDate |
2023 |
url |
https://dspace.ncfu.ru/handle/20.500.12258/25206 |
work_keys_str_mv |
AT shiriaevem modificationoftheprojectionmethodtocorrecterrorsinrns AT širâevem modificationoftheprojectionmethodtocorrecterrorsinrns AT kuchukovva modificationoftheprojectionmethodtocorrecterrorsinrns AT kučukovva modificationoftheprojectionmethodtocorrecterrorsinrns AT kucherovnn modificationoftheprojectionmethodtocorrecterrorsinrns AT kučerovnn modificationoftheprojectionmethodtocorrecterrorsinrns |
_version_ |
1809808175774302208 |