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【北京理工大学】Positivity of chromatic symmetric functions of some trees

发布时间:2021年10月11日 13:44 浏览量:


报告题目:Positivity of chromatic symmetric functions of some trees

报告人:王国亮 教授北京理工大学

报告时间:2021 10 13 日(星期 09:30-10:30

报告地点:腾讯会议 ID996 548 347

校内联系人陈曦 84708351-8025

报告摘要: The 3+1 conjecture on the e-positivity of chromatic symmetric functions of certain graphs has been considered as one of the most interesting conjectures in algebraic combinatorics since its birth in 1993. This talk involves a brief introduction of progress towards some leading problems around this conjecture, as well as some unpublished results of our own on the e-positivity and Schur positivity of trees. I wish to focus on that for spider graphs of 3 legs, which is a boundary and essential case in a 2020 conjecture for the e-positivity of trees.

报告人简介:王国亮,北京理工大学教授、博导,主要研究方向是代数组合学。王国亮2010年毕业于南开大学组合数学中心,后于北京大学和以色列海法大学从事博士后工作,2014年入职北京理工大学,曾访问MIT一年,现主持国家自然科学基金面上项目,与人合作在《中国科学》等发表论文30余篇

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