Отрывок: . . . . . . . . ; Математическое моделирование физико-технических процессов и систем S.Y. Korabelshchikova et al. IV Международная конференция и молодёжная школа «Информационные технологии и нанотехнологии» (ИТНТ-2018) 2097 • (a1n, a2n, . . . , amn) is the binary representation of the number βn. If the following conditions hold: • all the numbers β1, β2, . . . , βn are different and nonzero; • the matrix associated with the sequence (α1, α2, . ....
Полная запись метаданных
Поле DC | Значение | Язык |
---|---|---|
dc.contributor.author | Korabelshchikova, S.Y. | - |
dc.contributor.author | Melnikov, B.F. | - |
dc.contributor.author | Pivneva, S.V. | - |
dc.contributor.author | Zyablitseva, L.V. | - |
dc.date.accessioned | 2018-05-22 10:05:10 | - |
dc.date.available | 2018-05-22 10:05:10 | - |
dc.date.issued | 2018 | - |
dc.identifier | Dspace\SGAU\20180518\69654 | ru |
dc.identifier.citation | Korabelshchikova S.Y. Linear error correcting codes and their application in DNA analysis / S.Y. Korabelshchikova, B.F. Melnikov, S.V. Pivneva, L.V. Zyablitseva // Сборник трудов IV международной конференции и молодежной школы «Информационные технологии и нанотехнологии» (ИТНТ-2018) - Самара: Новая техника, 2018. - С.2095-2100. | ru |
dc.identifier.uri | http://repo.ssau.ru/handle/Informacionnye-tehnologii-i-nanotehnologii/Linear-error-correcting-codes-and-their-application-in-DNA-analysis-69654 | - |
dc.description.abstract | The application of various areas of the theory of coding in the problems of analysis of the genome includes different areas. For instance, the method for detecting linear block codes, which takes into account possible insertions and divisions in DNA sequences. For a lot of such problems, we shall consider the number of codes of the required dimension. One of the most important such tasks is counting their number. We study this area it in this paper. We solve the problem of defining the number of cyclic codes over finite field with two arbitrary fixed parameters. These parameters are n, i.e., the length of the code, and k, i.e., the number of information symbols. The algorithm to solve this problem in general is described in this paper. Also the results at some fixed values are given. We have counted some constants connected with coding theory, which can be used in some problems of genome analysis. | ru |
dc.description.sponsorship | The authors of the article express their gratitude to Ksenia Krasheninnikova (St. Petersburg State University, Russia) and Vasily Dolgov (Togliatti State University, Russia) for their detailed review of the books and articles cited in this paper. The reported study was partially supported by RFBR according to the research project No. 16-47-630829. | ru |
dc.language.iso | en_US | ru |
dc.publisher | Новая техника | ru |
dc.subject | genome analysis | ru |
dc.subject | error correcting codes | ru |
dc.subject | algorithm | ru |
dc.subject | counting | ru |
dc.subject | C++ program | ru |
dc.title | Linear error correcting codes and their application in DNA analysis | ru |
dc.type | Article | ru |
dc.textpart | . . . . . . . . ; Математическое моделирование физико-технических процессов и систем S.Y. Korabelshchikova et al. IV Международная конференция и молодёжная школа «Информационные технологии и нанотехнологии» (ИТНТ-2018) 2097 • (a1n, a2n, . . . , amn) is the binary representation of the number βn. If the following conditions hold: • all the numbers β1, β2, . . . , βn are different and nonzero; • the matrix associated with the sequence (α1, α2, . .... | - |
Располагается в коллекциях: | Информационные технологии и нанотехнологии |
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