| Автор | Van Thuyet, Le |
| Дата выпуска | 1993 |
| dc.description | A ring R is called right co-FPF if every finitely generated cofaithful right R-module is a generator in mod-R. This definition can be carried over from rings to modules. We say that a finitely generated projective distinguished right R-module P is a co-FPF module (quasi-co-FPF module) if every P-finitely generated module, which finitely cogenerates P, generates σ[P] (P, respectively). We shall prove a result about the relationship between a co-FPF module and its endomorphism ring, and apply it to study some co-FPF rings. |
| Формат | application.pdf |
| Издатель | Cambridge University Press |
| Копирайт | Copyright © Australian Mathematical Society 1993 |
| Название | On co-FPF modules |
| Тип | research-article |
| DOI | 10.1017/S0004972700015689 |
| Electronic ISSN | 1755-1633 |
| Print ISSN | 0004-9727 |
| Журнал | Bulletin of the Australian Mathematical Society |
| Том | 48 |
| Первая страница | 257 |
| Последняя страница | 264 |
| Аффилиация | Van Thuyet Le; Hue Teachers' Training College |
| Выпуск | 2 |
