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Curriculum Vitae




Name        : Yukiko Sakai
Sex         : Female
Nationality       : Japan
Place of birth    : Tokyo, Japan
Present Position : Associate Professor
           College of Liberal Arts and Sciences
           Kitasato University
e-mail address   : y-sakai (at) kitasato-u.ac.jp


Education

B. S.   Department of Mathematics,               Tohoku University 2005
M. S.    Department of Mathematics,               Tohoku University 2007
Ph. D.   Department of Pure and Applied Mathematics,  Waseda University 2010


Professional Experience

Apr. 2010 - Mar. 2013  Research Associate, Department of Pure and Applied Mathematics, Faculity of Science and Enginnering,
              Waseda University
Apr. 2013 - Mar. 2019  Junior Associate Professor, Department of Mathematics, College of Liberal Arts and Sciences,
              Kitasato University
Apr. 2019 - present    Associate Professor, Department of Mathematics, College of Liberal Arts and Sciences,
              Kitasato University


Papers

1. Yukiko Sakai,
Poncelet's theorem and curves of genus two with real multiplication of Δ=5,
J. Ramanujan Math. Soc., 24 (2009), 143-170.

2. Yukiko Sakai (with K. Hashimoto),
On a versal family of curves of genus two with √2-multiplication(Japanese),
RIMS Kôkyûroku Bessatsu B12 (2009), 249-261.

3. Yukiko Sakai (with K. Hashimoto),
General form of Humbert's modular equation for curves with real multiplication of Δ=5,
Proc. Japan Acad. Ser. A 85 (2009), 171-176.

4. Yukiko Sakai (with J. W. Hoffman, Z. Liang, X. Zhao),
Homotopy minimal period self-maps on flat manifolds,
Adv. Math, 248 (2013), 324-334.

5. Yukiko Sakai (with W. Haohao, J. W. Hoffman, Z. Liang),
Genus 3 curves whose Jacobians have endomorphisms by Q(ζ_7 +\bar{ζ_7} ),
J. Symbolic Comput.74 (2016), 561-577.

6. Yukiko Sakai (with J. W. Hoffman, D. Liang, Z. Liang, R. Okazaki, W. Haohao),
Genus 3 Curves Whose Jacobians Have Endomorphisms by Q(ζ_7 +\bar{ζ_7} ) II,
Tokyo J. Math., volume 42 (2019), 185-218.


Research Grants

2010 Waseda University Grant for Special Research Projects (2010A-870)


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