RIMS Kôkyûroku

No.1812

2012/05/16〜2012/05/18

大槻　知忠

Tomotada Ohtsuki

目　次

1. $\triangle$$Y$-exchanges and Conway-Gordon type theorems (Intelligence of Low-dimensional Topology)-------------------------------1

　　　　東京女子大学現代教養学部数理科学科　　　新國 亮　(Nikkuni,Ryo)

　

2. A note on the universal $sl_2$ invariant of Brunnian bottom tangles (Intelligence of Low-dimensional Topology)-------------------15

　　　　京都大学数理解析研究所　　　鈴木 咲衣　(Suzuki,Sakie)

　

3. Small dilatation pseudo-Anosov mapping classes (Intelligence of Low-dimensional Topology)----------------------------------------25

　　　　Department of Mathematics, Florida State University　　　広中 えり子　(Hironaka,Eriko)

　

4. Omae's knot and $12_{a990}$ are ribbon (Intelligence of Low-dimensional Topology)------------------------------------------------34

　　　　京都大学数理解析研究所 / 筑波大学数理物質系　　　安部 哲哉 / 丹下 基生　(Abe,Tetsuya / Tange,Motoo)

　

5. A knotted 2-dimensional foam with non-trivial cocycle invariant (Intelligence of Low-dimensional Topology)-----------------------43

　　　　University of South Alabama, Department of Mathematics and Statistics / 筑波大学数理物質系　　　Carter J. Scott / 石井 敦　(Carter,J. Scott / Ishii,Atsushi)

　

6. Experiments on the growth of groups (Intelligence of Low-dimensional Topology)---------------------------------------------------57

　　　　京都大学理学研究科　　　藤原 耕二　(Fujiwara,Koji)

　

7. Braids and branched coverings of dimension three (Intelligence of Low-dimensional Topology)--------------------------------------64

　　　　Department of Mathematics, University of South Alabama / 広島大学理学研究科　　　Carter J. Scott / 鎌田 聖一　(Carter,J. Scott / Kamada,Seiichi)

　

8. On the Alexander polynomials of links with symmetry (Intelligence of Low-dimensional Topology)-----------------------------------82

　　　　Department of Mathematics, College of Natural Sciences, Kyungpook National University / Department of Mathematics, College of Natural Sciences, Kyungpook National University　　　Bae,Yongju / Lee,In Sook

　

9. A $G$-family of quandles and handlebody-knots (Intelligence of Low-dimensional Topology)-----------------------------------------98

　　　　佐賀大学工学系研究科　　　岩切 雅英　(Iwakiri,Masahide)

　

10. INTERPRETATION OF RACK COLORING KNOT INVARIANTS IN TERMS OF QUANDLES (Intelligence of Low-dimensional Topology)----------------111

　　　　東京学芸大学 / 東京学芸大学　　　田中 心 / 谷口 裕麻　(TANAKA,KOKORO / TANIGUCHI,YUMA)

　

11. Problems on Low-dimensional Topology, 2012 (Intelligence of Low-dimensional Topology)------------------------------------------119

　　　　京都大学数理解析研究所　　　大槻 知忠[編]　(Ohtsuki,Tomotada)