論文リスト
齋藤 政彦 (Masa-Hiko SAITO)

1. Indranil Biswas, Michi-Aki Inaba, Arata Komyo and Masa-Hiko Saito, On themoduli spaces of framed logarithmic connections on a Riemann Surface, C. R.
Math. Acad. Sci. Paris 359 (2021), 617–624.
DOI : https://doi.org/10.5802/crmath.199
2. Arata Komyo and Masa-Hiko Saito, Explicit description of jumping phenomena
on moduli spaces of parabolic connections and Hilbert schemes of points onsurfaces. Kyoto J. Math., 59(3):515–552, 2019. DOI:10.1215/21562261-2019-0016
3. Michi-aki Inaba and Masa-Hiko Saito, Moduli of regular singular parabolic
connections with given spectral type on smooth projective curves. J. Math. Soc.
Japan, 70(3):879–894, 2018. DOI:10.2969/jmsj/76597659
4. Frank Loray and Masa-Hiko Saito, Lagrangian ﬁbrations in duality on moduli
spaces of rank 2 logarithmic connections over the projective line. Int. Math. Res.
Not. IMRN, (4):995–1043, 2015. DOI: 10.1093/imrn/rnt232
5. Michi-aki Inaba and Masa-Hiko Saito, Moduli of unramiﬁed irregular singularparabolic connections on a smooth projective curve. Kyoto J. Math.,
53(2):433–482, 2013. DOI: 10.1215/21562261-2081261
6. Frank Loray, Masa-Hiko Saito, and Carlos Simpson, Foliations on the moduli
space of rank two connections on the projective line minus four points. In
Geometric and diﬀerential Galois theories, volume 27 of Sémin. Congr., pages
117–170. Soc. Math. France, Paris, 2013.
7. Masa-Hiko Saito: Diﬀerential equations of Painlevé type and Algebraic Geometry(JAPANESE), Sugaku 62 (2010), no. 4, 524–544 (齋藤政彦, 「パンルヴェ型微分方程式と代数幾何」, 『数学』第 62 巻 第 4 号, 524–544, 2010 年 10 月秋季号).
8. Marius van der Put and Masa-Hiko Saito, Moduli spaces for linear diﬀerential
equations and the Painlevé equations. Ann. Inst. Fourier (Grenoble),
59(7):2611–2667, 2009. DOI: 10.5802/aif.2502
9. Michi-aki Inaba, Katsunori Iwasaki, and Masa-Hiko Saito, Dynamics of the sixthPainlevé equation. In Théories asymptotiques et équations de Painlevé, volume 14of Sémin. Congr., pages 103–167. Soc. Math. France, Paris, 2006.

1

10. Michi-aki Inaba, Katsunori Iwasaki, and Masa-Hiko Saito, Moduli of stableparabolic connections, Riemann-Hilbert correspondence and geometry of Painlevé
equation of type VI. II. In Moduli spaces and arithmetic geometry, volume 45 ofAdv. Stud. Pure Math., pages 387–432. Math. Soc. Japan, Tokyo, 2006.
11. Michi-aki Inaba, Katsunori Iwasaki, and Masa-Hiko Saito, Moduli of stableparabolic connections, Riemann-Hilbert correspondence and geometry of Painlevé
equation of type VI. I. Publ. Res. Inst. Math. Sci., 42(4):987–1089, 2006.
DOI: 10.2977/prims/1166642194
12. Masa-Hiko Saito and Hitomi Terajima. Nodal curves and Riccati solutions ofPainlevé equations. J. Math. Kyoto Univ., 44(3):529–568, 2004.
13. Michi-aki Inaba, Katsunori Iwasaki, and Masa-Hiko Saito, Bäcklundtransformations of the sixth Painlevé equation in terms of Riemann-Hilbertcorrespondence. Int. Math. Res. Not., (1):1–30, 2004. DOI:
10.1155/S1073792804131310
14. Masa-Hiko Saito and Taro Takebe. Classiﬁcation of Okamoto-Painlevé pairs.
Kobe J. Math., 19(1-2):21–50, 2002.
15. Masa-Hiko Saito, Taro Takebe, and Hitomi Terajima. Deformation ofOkamoto-Painlevé pairs and Painlevé equations. J. Algebraic Geom.,11(2):311–362, 2002. DOI: 10.1090/S1056-3911-01-00316-2
16. V. Nguen Kkhak and Masa-Hiko Saito, On Mordell-Weil lattices fornonhyperelliptic ﬁbrations of surfaces with zero geometric genus and irregularity.
Izv. Ross. Akad. Nauk Ser. Mat., 66(4):137–154, 2002. translation in Izv. Math.
66 (2002), no. 4, 789–805. DOI: 10.1070/IM2002v066n04ABEH000397
17. Shinobu Hosono, Masa-Hiko Saito, and Atsushi Takahashi, Relative Lefschetz
action and BPS state counting. Internat. Math. Res. Notices, (15):783–816, 2001.
DOI: 10.1155/S107379280100040X
18. Masa-Hiko Saito, Deformation of Okamoto-Painlevé pairs and Painlevé equations.
In Proceedings of the Workshop “Algebraic Geometry and Integrable Systems
related to String Theory” (Kyoto, 2000), number 1232, pages 34–48, 2001.
19. Masa-Hiko Saito and Noriko Yui. The modularity conjecture for rigid Calabi-Yau
threefolds over Q. J. Math. Kyoto Univ., 41(2):403–419, 2001.
20. Masa-Hiko Saito and Hiroshi Umemura, Painlevé equations and deformations ofrational surfaces with rational double points. In Physics and combinatorics 1999
(Nagoya), pages 320–365. World Sci. Publ., River Edge, NJ, 2001.
DOI: 10.1142/9789812810199 0011
2

21. K. V. Nguen and Masa-Hiko Saito , On Mordell-Weil lattices of nonhyperelliptic
type. Dokl. Akad. Nauk, 364(5):596–598, 1999.
22. S. Hosono, Masa-Hiko Saito and A. Takahashi. Holomorphic anomaly equation
and BPS state counting of rational elliptic surface., Adv. Theor. Math. Phys.,3(1):177–208, 1999.
23. Masa-Hiko Saito, Prepotentials of Yukawa couplings of certain Calabi-Yau 3-folds
and mirror symmetry. In The arithmetic and geometry of algebraic cycles (Banﬀ,AB, 1998), volume 548 of NATO Sci. Ser. C Math. Phys. Sci., pages 385–425.
Kluwer Acad. Publ., Dordrecht, 2000.
24. Masa-Hiko Saito, On Shioda’s Mordell-Weil lattices of higher genus ﬁbrations. In
Proceedings of the Second Asian Mathematical Conference 1995 (NakhonRatchasima), pages 227–230. World Sci. Publ., River Edge, NJ, 1998.
25. Shinobu Hosono, Masa-Hiko Saito, and Jan Stienstra. On the mirror symmetry
conjecture for Schoen’s Calabi-Yau 3-folds. In Integrable systems and algebraic
geometry (Kobe/Kyoto, 1997), pages 194–235. World Sci. Publ., River Edge, NJ,
1998.
26. Shoetsu Ogata and Masa-Hiko Saito, Signature defects and eta functions ofdegenerations of abelian varieties. Japan. J. Math. (N.S.), 23(2):319–364, 1997.
27. Masa-Hiko Saito, On upperbounds of Mordell-Weil ranks of higher genus
ﬁbrations. In Algebraic cycles and related topics (Kitasakado, 1994), pages 37–42.
World Sci. Publ., River Edge, NJ, 1995.
28. Masa-Hiko Saito and Ken-Ichi Sakakibara. On Mordell-Weil lattices of highergenus ﬁbrations on rational surfaces. J. Math. Kyoto Univ., 34(4):859–871, 1994.
29. Masa-Hiko Saito, On Mordell-Weil groups of abelian schemes. Number 819, pages
106–119. 1993. International Symposium “Holomorphic Mappings, Diophantine
Geometry and Related Topics” (Kyoto, 1992).
30. Masa-Hiko Saito, Finiteness of Mordell-Weil groups of Kuga ﬁber spaces of abelianvarieties. Publ. Res. Inst. Math. Sci. 29, (1993), no. 1, 29–62.
31. Masa-Hiko Saito, Classiﬁcation of nonrigid families of abelian varieties. TohokuMath. J. (2), 45(2):159–189, 1993.
32. Masa-Hiko Saito and Steven Zucker. On the Torelli problem for ﬁber spaces. InComplex geometry and Lie theory (Sundance, UT, 1989), volume 53 of Proc.
Sympos. Pure Math., pages 269–282. Amer. Math. Soc., Providence, RI, 1991.
3

33. Masa-Hiko Saito and Steven Zucker. Classiﬁcation of nonrigid families of K3
surfaces and a ﬁniteness theorem of Arakelov type. Math. Ann., 289(1):1–31, 1991.
34. Masa-Hiko Saito, Generic Torelli theorem for hypersurfaces in compact irreducible
Hermitian symmetric spaces. In Algebraic geometry and commutative algebra, Vol.
II, pages 615–664. Kinokuniya, Tokyo, 1988.
35. David R. Morrison and Masa-Hiko Saito, Cremona transformations and degrees ofperiod maps for K3 surfaces with ordinary double points. In Algebraic geometry,Sendai, 1985, volume 10 of Adv. Stud. Pure Math., pages 477–513.
North-Holland, Amsterdam, 1987.
36. Masa-Hiko Saito, Yuji Shimizu, and Sampei Usui. Variation of mixed Hodgestructure and the Torelli problem. In Algebraic geometry, Sendai, 1985, volume 10of Adv. Stud. Pure Math., pages 649–693. North-Holland, Amsterdam, 1987.
37. Masa-Hiko Saito, Weak global Torelli theorem for certain weighted projective
hypersurfaces. Duke Math. J. 53 (1986), no. 1, 67–111.
38. Masa-Hiko Saito, Jacobian rings of hypersurfaces of compact irreducible
Hermitian symmetric spaces and generic Torelli theorem. Proc. Japan Acad. Ser.
A Math. Sci., 61(10):321–324, 1985.
39. Masa-Hiko Saito, Yuji Shimizu, and Sampei Usui. Supplement to: “Variation ofmixed Hodge structure arising from family of logarithmic deformations. II.
Classifying space” [Duke Math. J. 51 (1984), no. 4, 851–875; MR0771384(86h:14005)] by Usui. Duke Math. J., 52(2):529–534, 1985.
40. Masa-Hiko Saito, On the inﬁnitesimal Torelli problem of elliptic surfaces. J.
Math. Kyoto Univ., 23(3):441–460, 1983.

4