تقرير
The graded structure of algebraic Cuntz-Pimsner rings
| العنوان: | The graded structure of algebraic Cuntz-Pimsner rings |
|---|---|
| المؤلفون: | Lännström, Daniel |
| سنة النشر: | 2019 |
| المجموعة: | Mathematics |
| مصطلحات موضوعية: | Mathematics - Rings and Algebras, Mathematics - Operator Algebras, 16D70, 16W50 |
| الوصف: | The algebraic Cuntz-Pimsner rings are naturally $\mathbb{Z}$-graded rings that generalize both Leavitt path algebras and unperforated $\mathbb{Z}$-graded Steinberg algebras. We classify strongly, epsilon-strongly and nearly epsilon-strongly graded algebraic Cuntz-Pimsner rings up to graded isomorphism. As an application, we characterize noetherian and artinian fractional skew monoid rings by a single corner automorphism. Comment: 27 pages |
| نوع الوثيقة: | Working Paper |
| URL الوصول: | http://arxiv.org/abs/1903.11855 |
| رقم الأكسشن: | edsarx.1903.11855 |
| قاعدة البيانات: | arXiv |
| الوصف غير متاح. |