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Hopf modules in yetter-drinfeld categories

 

作者: Yukio Doi,  

 

期刊: Communications in Algebra  (Taylor Available online 1998)
卷期: Volume 26, issue 9  

页码: 3057-3070

 

ISSN:0092-7872

 

年代: 1998

 

DOI:10.1080/00927879808826327

 

出版商: Gordon and Breach Science Publishers Ltd.

 

数据来源: Taylor

 

摘要:

Throughout this paperLdenotes a Hopf algebra over the ground fieldkwith a bijective antipodeSL, andHdenotes a Hopf algebra in the Yetter-Drinfeld categoryWe prove the fundamental theorem for rightH-Hopf modules in. We also show that ifHis finite dimensional, itsk-dualH*has a rightH-Hopf module structure which is not analogous to usual one. As an application we give a direct proof of the [FMS] result: ifHis finite-dimensional, then it is a Frobeniusk-algebra. We also imply the [FMS] description of the dual bases forH

 

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