A theoretical innovation of magnified cubic translation on β−ideals
This research investigates the impact of cubic magnified translation on β-ideals, providing a theoretical exploration that incorporates µ-multiplication and (a ̅,b)-translation. By employing advanced algebraic methodologies, we analyze the homomorphic relationships induced by cubic magnified transla...
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| Main Authors: | , , , , |
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| Format: | Article |
| Language: | English |
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Ayandegan Institute of Higher Education,
2024-06-01
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| Series: | Journal of Fuzzy Extension and Applications |
| Subjects: | |
| Online Access: | https://www.journal-fea.com/article_197677_03a298317706da86a1962cfcdbd2080b.pdf |
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| author | Vinod Raja Hemavathi Perumal Palanivel Kaliyaperumal Muralikrishna Prakasam Ramin Goudarzi Karim |
| author_facet | Vinod Raja Hemavathi Perumal Palanivel Kaliyaperumal Muralikrishna Prakasam Ramin Goudarzi Karim |
| author_sort | Vinod Raja |
| collection | DOAJ |
| description | This research investigates the impact of cubic magnified translation on β-ideals, providing a theoretical exploration that incorporates µ-multiplication and (a ̅,b)-translation. By employing advanced algebraic methodologies, we analyze the homomorphic relationships induced by cubic magnified translation within the context of beta ideals. Additionally, our study explores the implications of Cartesian product results on the algebraic structures involved in this transformative process. The findings contribute to the theoretical foundations of cubic magnified translation while highlighting its potential applications in diverse mathematical contexts. |
| format | Article |
| id | doaj-art-77a6367b88074b2082849c946d597009 |
| institution | Kabale University |
| issn | 2783-1442 2717-3453 |
| language | English |
| publishDate | 2024-06-01 |
| publisher | Ayandegan Institute of Higher Education, |
| record_format | Article |
| series | Journal of Fuzzy Extension and Applications |
| spelling | doaj-art-77a6367b88074b2082849c946d5970092025-01-30T15:07:06ZengAyandegan Institute of Higher Education,Journal of Fuzzy Extension and Applications2783-14422717-34532024-06-015227528710.22105/jfea.2024.445413.1388197677A theoretical innovation of magnified cubic translation on β−idealsVinod Raja0Hemavathi Perumal1Palanivel Kaliyaperumal2Muralikrishna Prakasam3Ramin Goudarzi Karim4Department of Mathematics, Prathyusha Engineering College (Autonomous), Aranvoyalkuppan, Thiruvallur-602025, India.Department of Mathematics, Saveetha School of Engineering, SIMATS, Thandalam-602105, India.Department of Mathematics, School of Advanced Sciences, Vellore Institute of Technology (VIT), Vellore 632014, Tamil Nadu.PG and Research Department of Mathematics, Muthurangam Government Arts College (Autonomus), Vellore-632002, Tamilnadu, India.Department of CIS, Stillman College, Tuscaloosa, Alabama, USA.This research investigates the impact of cubic magnified translation on β-ideals, providing a theoretical exploration that incorporates µ-multiplication and (a ̅,b)-translation. By employing advanced algebraic methodologies, we analyze the homomorphic relationships induced by cubic magnified translation within the context of beta ideals. Additionally, our study explores the implications of Cartesian product results on the algebraic structures involved in this transformative process. The findings contribute to the theoretical foundations of cubic magnified translation while highlighting its potential applications in diverse mathematical contexts.https://www.journal-fea.com/article_197677_03a298317706da86a1962cfcdbd2080b.pdfcubic setmultiplicationtranslationmagnified translationβ -idealscubic translationcubic multiplication |
| spellingShingle | Vinod Raja Hemavathi Perumal Palanivel Kaliyaperumal Muralikrishna Prakasam Ramin Goudarzi Karim A theoretical innovation of magnified cubic translation on β−ideals Journal of Fuzzy Extension and Applications cubic set multiplication translation magnified translation β -ideals cubic translation cubic multiplication |
| title | A theoretical innovation of magnified cubic translation on β−ideals |
| title_full | A theoretical innovation of magnified cubic translation on β−ideals |
| title_fullStr | A theoretical innovation of magnified cubic translation on β−ideals |
| title_full_unstemmed | A theoretical innovation of magnified cubic translation on β−ideals |
| title_short | A theoretical innovation of magnified cubic translation on β−ideals |
| title_sort | theoretical innovation of magnified cubic translation on β ideals |
| topic | cubic set multiplication translation magnified translation β -ideals cubic translation cubic multiplication |
| url | https://www.journal-fea.com/article_197677_03a298317706da86a1962cfcdbd2080b.pdf |
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