论文标题
在某些以其多项式H-身份区分的H-Galois对象上
On some H-Galois objects which are distinguished by their polynomial H-identities
论文作者
论文摘要
当k是特征0和h的代数闭合场时，是一种非毛刺单一霍普夫代数时，我们表明，H上H上的所有Galois对象都通过其多项式H-身份确定为H-复制代数同构，并以Kassel扩展了先前的结果。
When k is an algebraically closed field of characteristic 0 and H is a non-semisimple monomial Hopf algebra, we show that all Galois objects over H are determined up to H-comodule algebra isomorphism by their polynomial H-identities, extending a previous result by Kassel.
