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Monday, January 1st, 2018, 9:30 AM,

报告人简介:
比利时Hasselt大学数学系教授、Hopf代数、量子群与非交换几何专家张印火教授。

报告内容简介:
We study the Green ring and the stable Green ring of a finite dimensional Hopf algebra by means of bilinear forms. We show that the Green ring of a Hopf algebra of finite representation type is a Frobenius algebra over $\mathbb{Z}$ with a dual basis associated to almost split sequences. On the stable Green ring we define a new bilinear form which is more accurate to determine the bi-Frobenius algebra structure on the stable Green ring. We show that the complexified stable Green algebra is a group-like algebra, and hence a bi-Frobenius algebra, if the bilinear form on the stable Green ring is non-degenerate.

主办单位:数学系 科技处

主持人:胡乃红 教授