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Details for article 3 of 24 found articles
| Title: |
Bezout Domains and Elliptic Curves |
| Author: |
Goldbring, Isaac Masdeu, Marc |
| Appeared in: |
Communications in algebra |
| Paging: | Volume 36 (2008) nr. 12 pages 4492-4499 |
| Year: |
2008-12 |
| Contents: |
Let k be a fixed algebraic closure of and k(t)ac a fixed algebraic closure of k(t). Let S ⊆ k[t]\ {0} be a multiplicative set. Let A = S-1(k[t]) and [image omitted] be the integral closure of A in k(t)ac. We use elliptic curves to develop a necessary condition on S for [image omitted] to be a Bezout domain. We give some examples of S which fail to satisfy this condition. As a consequence, we eliminate some candidates for a good Rumely domain of characteristic 0 with algebraic subring k. |
| Publisher: |
Taylor & Francis |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 3 of 24 found articles
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