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Uniform Rank in Differential Operator Rings by Andrés Rubiano is a document available to read on EtoBox.
What is Uniform Rank in Differential Operator Rings about?
This paper investigates the uniform and reduced ranks of generalized differential operator rings over a ring R, establishing conditions under which these ranks are preserved. It proves that for certain classes of rings, including noetherian Q-algebras, the uniform rank of the differential operator ring matches that of the base ring. Additionally, the authors introduce the concept of Poincare-Birkhoff-Witt extensions and demonstrate that induced modules over these extensions retain the same reduced rank as t
- Author
- Andrés Rubiano
- Language
- EN