De Finetti theorems for a Boolean analogue of easy quantum groups

We show an organized form of quantum de Finetti theorem for Boolean independence. We define a Boolean analogue of easy quantum groups for the categories of interval partitions, which is a family of sequences of quantum semigroups. We construct the Haar states on those quantum semigroups. The proof of our de Finetti theorem is based on the analysis of the Haar states. [Modified]Definition of the Boolean quantum semigroups on categories of interval partitions [Delete]Classification of categories of interval partitions [Add]Proof of the positiveness of the Haar functionals (in particular they are Haar states)Comment: 26 page

自己集合性分子糊による遺伝子操作を用いない細胞表面修飾法

付記する学位プログラム名: 充実した健康長寿社会を築く総合医療開発リーダー育成プログラム京都大学新制・課程博士博士(医科学)甲第23116号医科博第127号新制||医科||8(附属図書館)京都大学大学院医学研究科医科学専攻(主査)教授 藤田 恭之, 教授 渡邊 直樹, 教授 岩田 想学位規則第4条第1項該当Doctor of Medical ScienceKyoto UniversityDFA

フォークナーの作品に見る階級意識 : 人種とお金が織りなす南部格差社会

広島大学(Hiroshima University)博士(文学)Doctor of Philosophydoctora

Plato's Later Dialectic

This thesis proposes a new interpretation on what is called the method of collection and division prominent in Plato's certain later dialogues