Skew Field on the Binomial Coefficients in Combinatorial Geometric Series

Detalhes bibliográficos
Autor(a) principal: Annamalai, Chinnaraji
Data de Publicação: 2022
Outros Autores: Siqueira, Antonio Marcos de Oliveira
Tipo de documento: Artigo
Idioma: eng
Título da fonte: The Journal of Engineering and Exact Sciences
Texto Completo: https://periodicos.ufv.br/jcec/article/view/14859
Resumo: This paper discusses a commutative group, ring, and field under addition and multiplication of the binomial coefficients in combinatorial geometric series. The combinatorial geometric series is derived from the multiple summations of geometric series. The coefficient for each term in combinatorial geometric series refers to a binomial coefficient. This idea can enable the scientific researchers to solve the real life problems.
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spelling Skew Field on the Binomial Coefficients in Combinatorial Geometric SeriesSkew Field on the Binomial Coefficients in Combinatorial Geometric SeriesComputation, Binomial Coefficient, Skew Field Computation, Binomial Coefficient, Skew Field This paper discusses a commutative group, ring, and field under addition and multiplication of the binomial coefficients in combinatorial geometric series. The combinatorial geometric series is derived from the multiple summations of geometric series. The coefficient for each term in combinatorial geometric series refers to a binomial coefficient. This idea can enable the scientific researchers to solve the real life problems.This paper discusses a commutative group, ring, and field under addition and multiplication of the binomial coefficients in combinatorial geometric series. The combinatorial geometric series is derived from the multiple summations of geometric series. The coefficient for each term in combinatorial geometric series refers to a binomial coefficient. This idea can enable the scientific researchers to solve the real life problems.Universidade Federal de Viçosa - UFV2022-11-23info:eu-repo/semantics/articleinfo:eu-repo/semantics/publishedVersionArtigo, Manuscrito, Eventosapplication/pdfhttps://periodicos.ufv.br/jcec/article/view/1485910.18540/jcecvl8iss11pp14859-01iThe Journal of Engineering and Exact Sciences; Vol. 8 No. 11 (2022); 14859-01iThe Journal of Engineering and Exact Sciences; Vol. 8 Núm. 11 (2022); 14859-01iThe Journal of Engineering and Exact Sciences; v. 8 n. 11 (2022); 14859-01i2527-1075reponame:The Journal of Engineering and Exact Sciencesinstname:Universidade Federal de Viçosa (UFV)instacron:UFVenghttps://periodicos.ufv.br/jcec/article/view/14859/7650Copyright (c) 2023 The Journal of Engineering and Exact Scienceshttps://creativecommons.org/licenses/by/4.0info:eu-repo/semantics/openAccessAnnamalai, ChinnarajiSiqueira, Antonio Marcos de Oliveira2023-02-23T13:29:33Zoai:ojs.periodicos.ufv.br:article/14859Revistahttp://www.seer.ufv.br/seer/rbeq2/index.php/req2/oai2527-10752527-1075opendoar:2023-02-23T13:29:33The Journal of Engineering and Exact Sciences - Universidade Federal de Viçosa (UFV)false
dc.title.none.fl_str_mv Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
title Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
spellingShingle Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
Annamalai, Chinnaraji
Computation, Binomial Coefficient, Skew Field
Computation, Binomial Coefficient, Skew Field
title_short Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
title_full Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
title_fullStr Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
title_full_unstemmed Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
title_sort Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
author Annamalai, Chinnaraji
author_facet Annamalai, Chinnaraji
Siqueira, Antonio Marcos de Oliveira
author_role author
author2 Siqueira, Antonio Marcos de Oliveira
author2_role author
dc.contributor.author.fl_str_mv Annamalai, Chinnaraji
Siqueira, Antonio Marcos de Oliveira
dc.subject.por.fl_str_mv Computation, Binomial Coefficient, Skew Field
Computation, Binomial Coefficient, Skew Field
topic Computation, Binomial Coefficient, Skew Field
Computation, Binomial Coefficient, Skew Field
description This paper discusses a commutative group, ring, and field under addition and multiplication of the binomial coefficients in combinatorial geometric series. The combinatorial geometric series is derived from the multiple summations of geometric series. The coefficient for each term in combinatorial geometric series refers to a binomial coefficient. This idea can enable the scientific researchers to solve the real life problems.
publishDate 2022
dc.date.none.fl_str_mv 2022-11-23
dc.type.driver.fl_str_mv info:eu-repo/semantics/article
info:eu-repo/semantics/publishedVersion
Artigo, Manuscrito, Eventos
format article
status_str publishedVersion
dc.identifier.uri.fl_str_mv https://periodicos.ufv.br/jcec/article/view/14859
10.18540/jcecvl8iss11pp14859-01i
url https://periodicos.ufv.br/jcec/article/view/14859
identifier_str_mv 10.18540/jcecvl8iss11pp14859-01i
dc.language.iso.fl_str_mv eng
language eng
dc.relation.none.fl_str_mv https://periodicos.ufv.br/jcec/article/view/14859/7650
dc.rights.driver.fl_str_mv Copyright (c) 2023 The Journal of Engineering and Exact Sciences
https://creativecommons.org/licenses/by/4.0
info:eu-repo/semantics/openAccess
rights_invalid_str_mv Copyright (c) 2023 The Journal of Engineering and Exact Sciences
https://creativecommons.org/licenses/by/4.0
eu_rights_str_mv openAccess
dc.format.none.fl_str_mv application/pdf
dc.publisher.none.fl_str_mv Universidade Federal de Viçosa - UFV
publisher.none.fl_str_mv Universidade Federal de Viçosa - UFV
dc.source.none.fl_str_mv The Journal of Engineering and Exact Sciences; Vol. 8 No. 11 (2022); 14859-01i
The Journal of Engineering and Exact Sciences; Vol. 8 Núm. 11 (2022); 14859-01i
The Journal of Engineering and Exact Sciences; v. 8 n. 11 (2022); 14859-01i
2527-1075
reponame:The Journal of Engineering and Exact Sciences
instname:Universidade Federal de Viçosa (UFV)
instacron:UFV
instname_str Universidade Federal de Viçosa (UFV)
instacron_str UFV
institution UFV
reponame_str The Journal of Engineering and Exact Sciences
collection The Journal of Engineering and Exact Sciences
repository.name.fl_str_mv The Journal of Engineering and Exact Sciences - Universidade Federal de Viçosa (UFV)
repository.mail.fl_str_mv
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