Abstract
Regarding polynomial functions on a subset S of a non-commutative
ring R, that is, functions induced by polynomials in R[x] (whose variable commutes with the coeffcients), we show connections between, on one hand, sets S such that the integer-valued polynomials on S form a ring, and, on the other hand, sets S such that the set of polynomials in R[x] that are zero on S is an ideal of R[x].
ring R, that is, functions induced by polynomials in R[x] (whose variable commutes with the coeffcients), we show connections between, on one hand, sets S such that the integer-valued polynomials on S form a ring, and, on the other hand, sets S such that the set of polynomials in R[x] that are zero on S is an ideal of R[x].
Originalsprache | englisch |
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Titel | Proceedings of the international confreence on mathematics Dec 18-22, 2018, at Ton Duc Thang University (TDTU) |
Herausgeber (Verlag) | EDP Sciences |
Seitenumfang | 8 |
Publikationsstatus | Veröffentlicht - 18 Dez. 2018 |
Veranstaltung | International Conference on Mathematics 2018, Recent advances in Algebra, Numerical Analysis, Applied Analysis and Statistics - Ton Duc Thang University (TDTU), Ho Chi Minh City, Vietnam Dauer: 18 Dez. 2018 → 20 Dez. 2018 https://icm2018.tdtu.edu.vn/ http://icm2018.tdtu.edu.vn/ |
Publikationsreihe
Name | ITM Web of Conferences |
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Herausgeber (Verlag) | EDP Sciences |
Nummer | 18 |
Band | 2018 |
ISSN (elektronisch) | 2271-2097 |
Konferenz
Konferenz | International Conference on Mathematics 2018, Recent advances in Algebra, Numerical Analysis, Applied Analysis and Statistics |
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Land/Gebiet | Vietnam |
Ort | Ho Chi Minh City |
Zeitraum | 18/12/18 → 20/12/18 |
Internetadresse |
ASJC Scopus subject areas
- Algebra und Zahlentheorie
Fields of Expertise
- Information, Communication & Computing