1 min. talks (Women in Mathematics)
概要
123
1 min. talks
9/a7B
15:10--16:10
9/aBB
15:10--16:10
1.
Ade Irma Suriajaya
1.
Karin Ikeda
2.
Yuko Yano
2.
Marie Watanabe
3.
4.
3.
4.
5.
6.
7.
8.
Motoko Kato
Haruka Watanabe
5.
Yuanyuan Bao
Sakie Suzuki
Hideko Hashiguchi
6.
Satoko Sugano
7.
8.
Rika Ishida
Makiko Sasada
Yuka Kotorii
Sin Yi TSANG
Ayako Kubota
Hoshi Tominaga
9. Shihoko Ishii
10. Nguyen Thi Hoai Linh
11. Yukari Ito
9. Misato Kudo
10. JuAe Song
11. Hiroko Manaka
12. Reiko Miyaoka
12. Futaba Sato
13. Akari Kameda
13. Haru Negami
14. Sonia Mahmoudi
15. Noe Kawamoto
14. Yumiko Ohno
15. ltsuki Nakamura
16. Miyuki Koiso
16. Maki Nakasuji
17. Nanao Kita
18. Reiko Toriumi
17. Akira Lee
18. Eiko Kin
19. Tomoko Takemura
19. Aoi Honda
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Nanjing (NUM)
➔
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Nagoya Univ.
➔
JSPS
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➔ Kyushu Univ. Math. Assist.
Prof.
RIKEN iTHEMS Visit. Sci.
Number TheoPy :J Analytic NumheP TheoPy
: the study of numbers (in}tegers) usi S_'sinalytk methods (complex+ Fourier analysis)
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* Riemann Hypothesis, Prime Number Theorem, Goldbachs Conjecture, Twin Primes, ...
More on: http://www2.math.kyushu-u.ac.jp/-adeirmasuriajaya/index.html
or https:// sites.google.com/site/adeirmasuriajaya/
Ade lnwa Suriajaya / Chacha {Kyushu Ut'liversity)
l
124
Research Interest: Probability Theory
Key words: Markov process, Brownian motion,
Diffusion process, Levy process, penalisation
Education & Career:
2005 PhD Sci., Ochanomizu University
2005 -- 2009 Postdoctoral Research Fellow (Ocha. U./Rits. U./RIMS)
2009 - 2012 Assistant Professor (Riis. U./Kyoto U.)
2012 --2018Associate Professor (Kyoto Sangyo U.)
2018 - 2022 Professor (Kyoto Sangyo U.)
2022 -- present Professor (Graduate School of Engineering Science, Osaka U.)
Yuko YANO (Osaka University)
2
I got my Ph.D degree from Murakami Lab at Tokyo Institute of Technology. Before current position, I worked
as postdoc in iBMath at the University of Tokyo and project assistant professor in Tohoku Forum for
Creativity at Tohoku University.
Research field : Low-dim topology, in particular knot theory.
Interested topics: Heegaard Floer homology, quantum invariant for knots.
Current research: Constructed a 3-manifold invariant using representations of Lie superalgebra gl(l, 1).
I have two children and one cat. I spend most of my vacation time with them.
Yuanyuan Bao (the University of Tokyo)
3
125
Life & Research interest
sakietotera.com
■
Nagoya--+ Kyoto--+ Fukuoka --+ Kyoto--+ Tokyo
■
Quantum topology (knots and 3-manifolds)
■
Students (countably many) sakietotera-lab.com
■
Teracoya sakietoteracoya.com
■
KIOCOT kiocot.tumblr.com
■
8 months old baby (on parental leave)
Sakie SUZUKI ~ Tokyo Tech
4
Harmonic map, Integrable systems, Uniton
· Factorization of harmonic maps¢: S2 ➔ Gr2 ((C 4 ) into unitons
Semi-symmetric space, Pseudo-symmetric* space
· Construction of new example of pseudo-symmetric space
some weakly condition of semi-symmetric and of locally-symmetric
*:
Mathematical education
· Study of students who do not major in mathematics
but do in engineering, computer science, and so on
· Education required during elementary school, junior high school
and senior high school
15% of students, 13% of professors are female
in Chiba Institute of Technology
Hideko HASHIGUCHI (Chiba Institute of Technology)
5
126
Position: Professor
Degree: Doctor of Science, in Gakushuin University
Specialized Field:
Real Analysis, Partial Differential Equations
Interest:
• Schrodinger type operators
• Generalized fractional integral operators
Satoko SUGANO (Kobe City College of Technology)
Matnematics fields snowvi ivi tne pro~ram.
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6
127
Self-introduction
I
·
.
. an d macroscopic. saa
\ ,l
"esearc h interest
: How can we connect m1croscop1cn
phenomena mathematically? How different?
\
Research keywords : probability theory, interacting particle systems,
hydrodynamic limits, integrable systems, group cohomology, Hodge
decomposition
I like discussions with people from different fields, both inside and outside
mathematics. It gives me a lot of inspiration.
♦
I also really like to share the fun of mathematics with others, and I hope to
do this in particular with more girls and women.
♦
I co-organize a monthly math colloquium, where after a broad overview talk
for a general mathematical audience, the speaker's personal journey as well
as DEi related discussion follows.
/
Makiko Sasada (University of Tokyo)
8
Study of singularities by means of the arc/jet schemes
0 Describe birational invariants of singularities in terms of the
arc/jet schemes without any conditions of characteristic of the
base field.
8 Describe the behaviors of the invariants in terms of the arc/jet
schemes without any conditions of characteristic of the base
field.
The University of Tokyo, Project professor,
□
t'.'il
Shihoko Ishii
..
=
~
9
128
Outline of Research
o Mathematical modeling in biology, ecology
iaoeterministic/Stochastic Lotka-Volterra predator-prey model
iastochastic forest model
iaAnimal swarming model
o Develop and utilize mathematical algorithms/tools to solve
theoretical and practical problems
6'l'
6'l'
6'l'
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Communication protocols over multi-agent systems
Numerical study on the quantum Rabi model
Mineralization process in porous media using random walk with
absorption
Accelerating material discovery using machine learning approach
Nguyen Thi Hoai Linh
Institute of Mathematics for Industry, Kyushu University, Japan
10
RESEARCH INTEREST
Algebraic Geometry>
Sln9wfarl~
> Resolution of Singularity and the McKay correspondence
SHORT BIOGRAPHY
PhD at U. Tokyo ➔ JSPS research fellow at RMS, Kyoto University,
➔ Assistant Professor at Tokyo Metropolitan University (2. cLlfdren!©©),
➔
Lecturer and Associate Professor at Nagoya
University ➔
Professor at Kavli IPMU from 2017.
MEMB£RSIIIP
• Mathematical Society of Japan •
Science Council of Japan from 2020
• WISE of AASSA from 2022 • EC of
AOW.M (Asia-Oceania Women in Mathematics) from 2022
OTHER ACTIVITIES
• Women'B lwncL at Nagoya and IPMU from 2003
• Exhibitions "Mathematics Museum· and writing
• Japanese subtitles on
Books
"Secrets of the surface" in 2020
Yukari Ito {Kavli IPMU, The University of Tokyo)
ll
129
••
•
•
•
I arn a retired mathematician majoring in Geometl'Yi.
I have three children and one granddaughter.
During my ten ears of raising children, I have had hard days.
•
Now it' s much better in many aspects!
Everyone enjoys her/his life as she/he likes, spends a life with/without family,
and women can do anything they like.
I' m proud of my work appeared in Annals of Math. (2013, 2016).
This is the solution to Yau' s 34th problem (1992) on the classification of certain 12-dimensional
figure in the 13-dimensional sphere, related to the exceptional Lie group G2 (Fig. by S. Fujimori).
light wave fronts
Reiko MIYAOKA (Tohoku University, Professor Emerita)
12
I am interested in Geometry
My study: "One-stroke drawing and the Moebius strip"
~ ➔ Knot theory
Akari KAM EDA (Nara Women's University)
13
130
Definition, Construction & Classification of Weaves
Self-introduction
-
-
- DC3 until 9/26
- Prof. M. Kotani
- JSPS DC2
Quadrivalent graph I': set of
colored straight lines in E2 .
Set of pairwise crossing sequences X: over
or under information to each vertex of I'
Untwisted weave
in ll(3 ~ IE 2 x I, with!~ [-1, I].
- From France
- 3 years in Japan
Keywords: weaving, knot theory, tilings of the plane, topological invariants
--+
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Infinite Diagram Dwo
Doubly Periodic Weave W
link diagram
on a torus
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'
Weaving Motif
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➔
knot theory
14
Dw
Sonia MAHMOUD! (Tohoku University)
NOE KAWAMOTO
1
D Supervizer : Professor Akira Sakai .
Iii Research interest :
► To study the s.d:li£~.Leb.~.~2!D.§D~.Jor the various statistica I
mechanical models.
· Self-avoiding walk,
• Lattice tree,
·
To use t h e ~ which is one of the methods to
investigate critica I phenomena.
II Current Paper :
► N.Kawamoto, A.Sakai. Spread-out limit of the critical points for
the lattice trees and lattice animals in dimensions d
arXive:2205.09451
1 Noe KAWAMOTO , 2nd year Ph.D. student
(Graduate School of Mathematics, Hokkaido university)
>
8.
15
131
Research field: Geometric variational problems
Research subjects: (Stability of) Mathematical models of
• Soap films (smooth minimal surfaces)
• Soap bubbles (smooth surfaces with constant mean curvature)
• Crystals (surfaces with constant anisotropic mean curvature
which have singular points !), etc.
■
Current Interest: Construction of new methods to study
variational problems for piecewise-smooth surfaces
Current Difficulty: balancing work and care of my husband. ...