Some homological properties of Jordan plane
The Jordan plane can be seen as a quotient algebra, as a graded Ore extension and as a graded skew PBW extension. Using these interpretations, it is proved that the Jordan plane is an Artin-Schelter regular algebra and a skew Calabi-Yau algebra, in addition its Nakayama automorphis...
| Main Authors: | , |
|---|---|
| פורמט: | Online |
| שפה: | spa |
| יצא לאור: |
Universidad Pedagógica y Tecnológica de Colombia
2018
|
| נושאים: | |
| גישה מקוונת: | https://revistas.uptc.edu.co/index.php/ciencia_en_desarrollo/article/view/8140 |
| סיכום: | The Jordan plane can be seen as a quotient algebra, as a graded Ore extension and as a graded skew PBW extension. Using these interpretations, it is proved that the Jordan plane is an Artin-Schelter regular algebra and a skew Calabi-Yau algebra, in addition its Nakayama automorphism is explicitly calculated. |
|---|
