RIMS Kôkyûroku
No.2004
Intelligence of Low-dimensional Topology
RIMS Œ€‹†W‰ο•ρW
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2016/05/18`2016/05/20
‘ε’΁@’m’‰
Tomotada Ohtsuki
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–ځ@ŽŸ
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1. Heegaard Floer homology for embedded bipartite graphs (Intelligence of Low-dimensional Topology)----------------------------------1
@@@@“Œ‹ž‘εŠw‘εŠw‰@”—‰ΘŠwŒ€‹†‰Θ@@@ιΈ ‰€‰€@(Bao,Yuanyuan)
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2. A family of the Seiberg-Witten equations and configurations of embedded surfaces in 4-manifolds (Intelligence of Low-dimensional Topology)---13
@@@@“Œ‹ž‘εŠw‘εŠw‰@”—‰ΘŠwŒ€‹†‰Θ@@@‘–μ –k“l@(Konno,Hokuto)
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3. Morse-Novikov numbers of 2-knots and surface-links (Intelligence of Low-dimensional Topology)------------------------------------23
@@@@“Œ‹žH‹Ζ‘εŠw—Šw‰@ / Laboratoire Mathematiques Jean Leray UMR 6629, Faculte des Sciences, U. Nantes@@@‰““‘ ‹vŒ° / Pajitnov Andrei@(Endo,Hisaaki / Pajitnov,Andrei)
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4. Surface-links which bound immersed handlebodies (Intelligence of Low-dimensional Topology)---------------------------------------30
@@@@‘εγŽs—§‘εŠw”ŠwŒ€‹†Š@@@‰Ν‘Ί ŒšŒα@(Kawamura,Kengo)
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5. On handlebody-links and Milnor's link-homotopy invariants (Intelligence of Low-dimensional Topology)-----------------------------38
@@@@“Œ‹ž‘εŠw‘εŠw‰@”—‰ΘŠwŒ€‹†‰Θ@@@¬’Ή‹ —S@(Kotorii,Yuka)
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6. HOLOMORPHIC CURVE TECHNIQUE IN SYMPLECTIC GEOMETRY (Intelligence of Low-dimensional Topology)------------------------------------47
@@@@‹ž“s‘εŠw”—‰πΝŒ€‹†Š@@@¬–μ ŒO@(Ono,Kaoru)
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7. Introduction to Heegaard Floer homology (Intelligence of Low-dimensional Topology)-----------------------------------------------57
@@@@’}”g‘εŠw”—•¨ŽΏŒn@@@’O‰Ί ŠξΆ@(Tange,Motoo)
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8. Surface-links and marked graph diagrams (Intelligence of Low-dimensional Topology)-----------------------------------------------77
@@@@Department of Mathematics, Pusan National University@@@Lee,Sang Youl
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9. Quandle cocycle invariants of cabled surface knots (Intelligence of Low-dimensional Topology)------------------------------------89
@@@@‹ž“s‘εŠw”—‰πΝŒ€‹†Š@@@Ξμ Ÿ–€@(Ishikawa,Katsumi)
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10. An explicit relation between knot groups in lens spaces and those in $S^{3}$ (Intelligence of Low-dimensional Topology)--------101
@@@@“Œ‹ž‘εŠw‘εŠw‰@”—‰ΘŠwŒ€‹†‰Θ@@@–μθ —Y‘Ύ@(Nozaki,Yuta)
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11. On annulus twists (Intelligence of Low-dimensional Topology)-------------------------------------------------------------------108
@@@@‘εγŽs—§‘εŠw”ŠwŒ€‹†Š@@@ˆΐ•” “NΖ@(Abe,Tetsuya)
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12. Problems on Low-dimensional Topology, 2016 (Intelligence of Low-dimensional Topology)------------------------------------------115
@@@@‹ž“s‘εŠw”—‰πΝŒ€‹†Š@@@‘ε’Ξ ’m’‰@(Ohtsuki,Tomotada[edited by])
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