Specialities

Geometry

Speciality Keywords

Low Dimensional Topology, Knot Theory

Research Themes

Books

Papers

• 　The Ma-Qiu index and the Nakanishi index for a fibered knot are equal, and $¥omega$-solvability　Teruhisa Kadokami　Journal of Knot Theory and its Ramifications　32　3　2350022　2023
• 　Seifert surgery on knots via Reidemeister torsion and Casson-Walker-Lescop invariant III　Teruhisa Kadokami, Noriko Maruyama, Tsuyoshi Sakai　Topology and Its Applications　241　78-81　2018
• 　Seifert surgery on knots via Reidemeister torsion and Casson-Walker-Lescop invariant II　Teruhisa Kadokami, Noriko Maruyama, Tsuyoshi Sakai　Osaka Journal of Mathematics　53　767-773　2016
• 　Prime component-preservingly amphicheiral link with odd minimal crossing number　Teruhisa Kadokami, Yoji Kobatake　Osaka Journal of Mathematics　53　439-462　2016
• 　Seifert surgery on knots via Reidemeister torsion and Casson-Walker-Lescop invariant　Teruhisa Kadokami, Noriko Maruyama, Tuyoshi Sakai　Topology and Its Applications　188　64-73　2015

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Conference Presentations

• The Ma-Qiu index and the Nakanishi index for a fibered knot are equal, and $¥omega$-solvability(conference：Mathematical Society of Japan)(2023/03/16)
• The Ma-Qiu index and the Nakanishi index for a fibered knot are equal, and $¥omega$-solvability(conference：The 18th East Asian School of Knots and Related Topics)(2023/02/06)
• The Ma-Qiu index and the Nakanishi index for a fibered knot are equal, and $¥omega$-solvability(conference：Mathematical Science of Knots V)(2022/12/23)
• The Ma-Qiu index and the Nakanishi index for a fibered knot are equal, and $¥omega$-solvability(2022/12/17)
• The Ma-Qiu index and the Nakanishi index for a fibered knot are equal, and $¥omega$-solvability(2022/10/24)

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Others

Arts and Fieldwork

Patent

Theme to the desired joint research

Grant-in-Aid for Scientific Research

○「アレクサンダー不変量の様々な応用」(2021-2023)　
○「アレクサンダー多項式の応用」(2017-2019)　

Competitive research funding,Contribution

Collaborative research,Consignment study

Classes (Bachelors)

○Theory of Complex Analysis and Exercise(2023)
○Theory of Differential Equations and Exercise(2023)
○Basic Literacy for Mathematics and Physics(2023)
○Differential and Integral Calculus 1B(2023)
○Differential and Integral Calculus 1A(2023)

Classes (Graduate Schools)

○Low dimensional topology(2023)
○Engineering and Topology B(2023)
○Engineering and Topology A(2023)