広島大学

Basic Information

Academic Degrees

• Tokyo Institute of Technology
• Tokyo Institute of Technology
• Tokyo Institute of Technology

Research Keywords

• Knot theory
• Low dimensional topology

Educational Activity

Course in Charge

1. 2024, Graduate Education (Master's Program) , Intensive, Introduction to Basic Science Researcher
2. 2024, Graduate Education (Master's Program) , 3Term, Introduction to topology
3. 2024, Undergraduate Education, 3Term, Algebra
4. 2024, Undergraduate Education, 3Term, Seminar in Mathematics I
5. 2024, Undergraduate Education, 4Term, Seminar in Mathematics II
6. 2024, Undergraduate Education, First Semester, Special Study of Mathematics and Informatics for Graduation
7. 2024, Undergraduate Education, Second Semester, Special Study of Mathematics and Informatics for Graduation
8. 2024, Graduate Education (Master's Program) , Academic Year, Geometric and Algebraic Analysis Seminar
9. 2024, Graduate Education (Master's Program) , Academic Year, Exercises in Mathematics
10. 2024, Graduate Education (Master's Program) , First Semester, Exercises in Mathematics A
11. 2024, Graduate Education (Master's Program) , Second Semester, Exercises in Mathematics B
12. 2024, Graduate Education (Master's Program) , Academic Year, Seminar in Mathematics

Research Activities

Academic Papers

1. 1 minute talk slide, Women in Mathematics, 202306
2. Goussarov-Polyak-Viro conjecture for degree three case, JOURNAL OF KNOT THEORY AND ITS RAMIFICATIONS, 31(05), 202204
   Link to Paper Search Results by DOI
3. Goussarov-Polyak-Viro's $n$-equivalence and the pure virtual braid group, Kobe J. Math., 38(1-2), 53-72, 202112
4. HL-homotopy of handlebody-links and Milnor's invariants, TOPOLOGY AND ITS APPLICATIONS, 221, 715-736, 201704
5. A relation between Milnor's mu-invariants and HOMFLYPT polynomials, JOURNAL OF KNOT THEORY AND ITS RAMIFICATIONS, 25(13), 201611
6. Milnor invariants of length 2k+2 for links with vanishing Milnor invariants of length <= k, TOPOLOGY AND ITS APPLICATIONS, 184, 87-100, 201504
7. Finite type invariants for cyclic equivalence classes of nanophrases, FUNDAMENTA MATHEMATICAE, 225, 211-228, 2014
8. The milnor μ̄ invariants and nanophrases, Journal of Knot Theory and its Ramifications, 22(2), 201302