Graduate School of Mathematics, Nagoya University JAPANESEENGLISH
ADDRESS: Furocho, Chikusaku, Nagoya, Japan / POSTAL CODE: 464-8602

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Update: 2026/01/21

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People

Faculty

Arano, Yuki Awata, Hidetoshi Bachmann, Henrik Bez, Neal
Chan, Aaron Fujiwara, Kazuhiro Furusho, Hidekazu Garrigue, Jacques
Hamanaka, Masashi Hayashi, Masahito Hayashi, Takahiro Hesselholt, Lars
Hirai, Hiroshi Hisamoto, Tomoyuki Hishida, Toshiaki Ishii, Akira
Izumi, Keisuke Jaerisch, Johannes Kanno, Hiroaki Kasuya, Hisashi
Kato, Jun Kawamura, Tomomi Kinoshita, Shinya Kita, Nanao
Kubo, Masashi Le Gall, François Matsuo, Shinichiroh Minami, Kazuhiko
Mori, Ryuhei Moriyoshi, Hitoshi Nagao, Taro Naito, Hisashi
Nakamura, Yusuke Nakanishi, Tomoki Nakashima, Makoto Nayatani, Shin
Ohira, Toru Ohkubo, Shun Ohta, Hiroshi Okada, Soichi
Osuga, Kento Sasahara, Yasuhiro Sato, Takeshi Shiromizu, Tetsuya
Sugimoto, Mitsuru Takahashi, Ryo Tanimoto, Sho Terasawa, Yutaka
Ueda, Yoshimichi Yanagida, Shintaro Yoshida, Nobuo
Yusuke Nakamura Associate Professor
OFFICE Rm 431 in Sci. Bldg. A
PHONE +81 (0)52-789-2815 (ext. 2815)
E-MAIL
WEBSITE [Other site] https://sites.google.com/site/ynakamuraagmath/
PROFILE [DOWNLOAD] nakamura_yusuke_en.pdf [PDF/67KB]
RESEARCH
  • algebraic geometry
  • birational geometry
  • minimal model theory
  • singularity theory
PAPERS
[1]Y. Nakamura, On semi-continuity problems for minimal log discrepancies. J. Reine Angew. Math. 711 (2016), 167–187.
[2]Y. Nakamura and M. Mustaţă, A boundedness conjecture for minimal log discrepancies on a fixed germ. Contemp. Math., 712 (2018), 287–306.
[3]Y. Gongyo, Y. Nakamura and H. Tanaka, Rational points on log Fano threefolds over a finite field. J. Eur. Math. Soc. (JEMS) 21 (2019), no. 12, 3759–3795.
PRIZES
2018, MSJ Takebe Katahiro Prize for Encouragement of Young Researchers (by MSJ)
“Studies of minimal log discrepancy and the minimal model theory over a finite field”
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Tomoki Nakanishi Professor
OFFICE Rm 406 in Math. Bldg.
PHONE +81 (0)52-789-5575 (ext. 5575)
E-MAIL
WEBSITE https://www.math.nagoya-u.ac.jp/~nakanisi/
PROFILE [DOWNLOAD] nakanishi_tomoki_en.pdf [PDF/76KB]
RESEARCH
  • quantum groups
  • integrable models
  • their interaction
PAPERS
[1]A. Kuniba and T. Nakanishi. The Bethe equation at $q=0$, the Möbius inversion formula, and weight multiplicities II. The $X_n$ case, J. Algebra 251 (2002), no. 2, 577–618.
[2]A. Kuniba, T. Nakanishi and Z. Tsuboi. The canonical solutions of the $Q$-systems and the Kirillov–Reshetikhin conjecture. Comm. Math. Phys. 227 (2002), no. 1, 155–190.
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Makoto Nakashima Associate Professor
OFFICE Rm 453 in Sci. Bldg. A
PHONE +81 (0)52-789-2421 (ext. 2421)
E-MAIL
WEBSITE https://www.math.nagoya-u.ac.jp/~nakamako/
PROFILE [DOWNLOAD] nakashima_makoto_en.pdf [PDF/88KB]
RESEARCH
  • probability
  • branching processes
  • interacting particle systems
PAPERS
[1]M. Nakashima. Branching random walks in random environment and super-Brownian motion in random environment. Ann. Inst. Henri Poincar Probab. Stat. 51 (2015), no. 4, 12511289.
[2]M. Nakashima. A remark on the bound for the free energy of directed polymers in random environment in $1+2$ dimension. J. Math. Phys. 55 (2014), no. 9
[3]M. Nakashima. Minimal position of branching random walks in random environment. J. Theoret. Probab. 26 (2013), no. 4, 11811217
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Shin Nayatani Professor
OFFICE Rm 429 in Sci. Bldg. A
PHONE +81 (0)52-789-2814 (ext. 2814)
E-MAIL
PROFILE [DOWNLOAD] nayatani_shin_en.pdf [PDF/87KB]
RESEARCH
  • conformal geometry
  • nonpositively curved spaces
  • rigidity of discrete groups
  • harmonic maps
  • buildings
PAPERS
[1]H. Izeki and S. Nayatani. Combinatorial harmonic maps and discrete-group actions on Hadamard spaces. Geom. Dedicata 114 (2005), 147–188.
[2]S. Nayatani. Patterson-Sullivan measure and conformally flat metrics. Math. Z. 225 (1997), no. 1, 115–131.
PRIZES
2004, MSJ Geometry Prize
“Construction of invariant metrics in the ideal boundaries of real and complex hyperbolic spaces”
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Toru Ohira Professor / Dean
OFFICE Rm 341 in Sci. Bldg. A
PHONE +81 (0)52-789-2824 (ext. 2824)
E-MAIL
WEBSITE [Other site] https://sites.google.com/site/ohiratorue/home/
PROFILE [DOWNLOAD] ohira_toru_en.pdf [PDF/89KB]
RESEARCH
  • delayed stochastic systems
  • chases and escapes
  • mathematical biology and physiology
PAPERS
[1]T. Ohira and A. Kamimura. Group chase and escape. New J. Phys. 12 (2010), 053013.
[2]T. Ohira and Y. Yamane. Delayed stochastic systems. Phys. Rev. E 61 (2000), 1247–1257.
[3]T. Ohira and Y. Sato. Resonance with noise and delay. Phys. Rev. Lett. 82 (1999), 2811–2815.
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Shun Ohkubo Lecturer
OFFICE Rm 351 in Sci. Bldg. A
PHONE +81 (0)52-789-2431 (ext. 2431)
E-MAIL
PROFILE [DOWNLOAD] ohkubo_shun_en.pdf [PDF/81KB]
RESEARCH
  • p-adic representation
  • p-adic differential equation
  • ramification theory
PAPERS
[1]S. Ohkubo. The $p$-adic monodromy theorem in the imperfect residue field case. Algebra Number Theory 7 (2013), no. 8, 1977–2037.
[2]S. Ohkubo. A note on logarithmic growth Newton polygons of $p$-adic differential equations. Int. Math. Res. Not. IMRN 2015, no. 10, 2671–2677.
[3]S. Ohkubo. On differential modules associated to de Rham representations in the imperfect residue field case. arXiv:1307.8110.
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Hiroshi Ohta Professor
OFFICE Rm 325 in Sci. Bldg. A
PHONE +81 (0)52-789-2543 (ext. 2543)
E-MAIL
PROFILE [DOWNLOAD] ohta_hiroshi_en.pdf [PDF/86KB]
RESEARCH
  • geometry
  • topology
  • gauge theory
  • symplectic geometry
  • Floer theory
  • mirror symmetry
PAPERS
[1]H. Ohta and K. Ono. Simple singularities and symplectic fillings. J. Differential Geom. 69 (2005), 1–42.
[2]H. Ohta and K. Ono. Symplectic fillings of the link of simple elliptic singularities. J. Reine Angew. Math. 565 (2003), 183–205.
[3]H. Ohta. Obstruction to and deformation of Lagrangian intersection Floer cohomology. in Proccedings of symplectic geometry and mirror symmetry, World Scientific, 2001, pp. 281–309.
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Soichi Okada Professor
OFFICE Rm 427 in Sci. Bldg. A
PHONE +81 (0)52-789-5596 (ext. 5596)
E-MAIL
PROFILE [DOWNLOAD] okada_soichi_en.pdf [PDF/87KB]
RESEARCH
  • algebraic and enumerative combinatorics
  • combinatorial representation theory
PAPERS
[1]S. Okada. Applications of minor summation formulas to rectangular-shaped representations of classical groups. J. Algebra 205 (1998), no. 2, 337–367.
[2]S. Okada. Algebras associated to the Young–Fibonacci lattice. Trans. Amer. Math. Soc. 346 (1994), no. 2, 549–568.
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