1論

文・著

書リ

ス

ト

平成 27 年 1 月 12 日 (2015)

氏

名NAME

松下泰雄（まつした更新やすお）

Yasuo Matsushita( Given Family )
査

読付き研

究論

文リ

ス

ト

1. Y. Matsushita, On Euler characteristics of compact Einstein 4-manifolds of metric signature(+ + −−), Journal of Mathematical Physics 22 (1981), 979–82.
2. Y. Matsushita, Inequality for the Euler characteristic of compact Einstein 4-manifolds, Mathematica Japonica 26 (1981), 77–79.
3. Y. Matsushita, Thorpe-Hitchin inequality for compact Einstein 4-manifolds of metric signature (+ + −−) and the generalized Hirzebruch index formula, Journal of Mathematical
Physics 24 (1983), 36–40.
4. N. Katayama and Y. Matsushita, A problem on closed orbits in a cosmological model, Tensor(N.S.) 42 (1985), 174–178.
5. Y. Matsushita, Pseudo-Pontrjagin classes, Proceedings of the American Mathematical Society 93 (1985), 521–524.
6. Y. Matsushita, Pseudo-Chern classes of an almost pseudo-Hermitian manifold, Transactionsof the American Mathematical Society 301 (1987), 665–677.
7. Y. Matsushita, Fields of 2-planes on compact simply connected smooth 4-manifolds, Mathematische Annalen 208 (1988), 687–689.
8. Y. Matsushita, Fields of 2-planes and two kinds of almost complex structures on compact
4-dimensional manifolds, Mathematische Zeitschrift 207 (1991), 281–291.
9. Y. Matsushita, Some remarks on ﬁelds of 2-planes on compact smooth 4-manifolds, Advanced
Studies in Pure Mathematics 22 (1993), 153–167.
10. Y. Matsushita, Equivalence classes of ﬁelds of 2-planes and two kinds of almost complex
structures on compact 4-dimensional manifolds, manuscripta mathematica 88 (1995), 409–415.
11. A. Bonome, R. Castro, E. Garcı́a-Rı́o, Y. Matsushita and L. M. Hervella, Null holomorphically ﬂat indeﬁnite almost Hermitian maniﬂods, Illinois Journal of Mathematics 39 (1995),635–660.
12. A. Bonome, R. Castro, E. Garcı́a-Rı́o, Y. Matsushita and L. M. Hervella, Almost complex
manifolds with holomorphic distributions, Rendiconti di Mathematicas (Roma) 14 (1995),567–589.

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13. A. Bonome, R. Castro, E. Garcı́a-Rı́o, Y. Matsushita and L. M. Hervella, Kähler-Einstein
metrics on a K3 surface cannot be almost Kähler with respect to an opposite almost complexstructure, Kodai Mathematical Journal 18 (1995), 506–514.
14. Y. Matsushita, Pseudo-Chern classes and opposite Chern classe of indeﬁnite almost Hermitian manifolds, Acta Mathematica Hunguria 75 (1997), 299–16.
15. E. Garcı́a-Rı́o and Y. Matsushita, Isotropic Kähler structures on Engel 4-manifolds, Journalof Geometry and Physics 33 (2000), 288–294.
16. E. Garcı́a-Rı́o, R. Vázquez-Lorenzo and Y. Matsushita, Paraquaternionic Kähler Manifolds,
Rocky Mountain Journal of Mathematics 31 (2001), 237–260.
17. Y. Matsushita and P. R. Law, Hitchin-Thorpe Type Inequalities for Pseudo-Riemannian 4Manifolds of Metric Signature (+ + −−), Geometriae Dedicata 87 (2001), 65–89.
18. Y. Matsushita, Four-dimensional Walker metrics and symplectic structures, Journal of Geometry and Physics 52 (2004), 89–99.
19. M. Chaichi, E. Garcı́a-Rı́o and Y. Matsushita, Curvature properties of four-dimensional
Walker metrics, Classical and Quantum Gravity 22 (2005), 559-577.
20. Y. Matsushita, Walker 4-manifolds with proper almost complex structures, Journal of Geometry and Physics 55, (2005) 385 - 398.
21. Y. Matsushita, On Euler characteristics and Hirzebruch indices of four-dimensional almost
para-Hermitian manifolds, JP Journal of Geometry and Topology, 5, (2005) 115 - 120.
22. Y. Matsushita, The existence of indeﬁnite metrics of signature (+ + − −) and two kindsof almost complex structures in dimension four, Proceedings of The Seventh International
Workshop on Complex Structures and Vector Fields, Plovdiv, Bulgaria, August 31 - September 4, 2004. World Scientiﬁc 2005, “Contemporary Aspects of Complex Analysis, Diﬀerential
Geometry and Mathematical Physics,” World Scientiﬁc July 2005.
23. Iago Garcı́a-Ramı́rez, Eduardo Garcı́a-Rı́o and Y. Matsushita, Application of Bochner-Weizenbock
formulas to symplectic and complex pairs to be Kähler pairs in dimension four, Proceedings
in honor of Professor K. Sekigawa’s 60th birthday, “Topics in Almost Hermitian Geometry
and the Related Fields,” World Scientiﬁc July 2005.
24. A. Bonome, R. Castro, and L. M. Hervella and Y. Matsushita, Construction of Nordenstructures on neutral 4-manifolds, JP Journal of Geometry and Topology 5 (2) (2005), 121–140.
25. A. Bonome, R. Castro and L. M. Hervella and Y. Matsushita, Flat almost Norden metrics
with nonintegrable almost complex structures in dimension four, JP Journal of Geometry andTopology 5 (2) (2005), 141–153.
26. Y. Matsushita, Four-dimensional geometric structures and almost complex structures
General Procedure (Riemannian Version) — : I-R , JP Journal of Geometry and Topology
5 (2) (2005), 155–176.
27. Y. Matsushita, Four-dimensional geometric structures and almost complex structures— Nilmanifolds N il4 (Riemannian Version) — : II-R , JP Journal of Geometry and Topology 5 (2) (2005), 177–186.

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28. Y. Matsushita, Four-dimensional geometric structures and almost complex structures
General Procedure (Neutral Version) — : I-N , JP Journal of Geometry and Topology 5 (3)(2005), 251–274.
29. Y. Matsushita, Four-dimensional manifolds with two kinds of double almost Hermitian structures, JP Journal of Geometry and Topology 6 (1) (2006), 1–23.
30. Y. Matsushita, Four-dimensional geometric structures and almost complex structures
4— Riemannian Version —: III-R: JP Journal of Geometry and Topolsolvmanifolds Solm,nogy 6 (1) (2006), 25–33.
31. Y. Matsushita, S. Haze and P. R. Law, Almost Kähler-Einstein structures on 8-dimensional
Walker manifolds, Monatshefte für Mathematik 150 (2007), 41-48.
32. Y. Matsushita, Four-dimensional geometric structures and almost complex structures— Nilmanifolds N il4 (Neutral Version) — : II-N , JP Journal of Geometry and Topology 6(2) (2006), 183–195.
33. Y. Matsushita, Four-dimensional geometric structures and almost complex structures
4— solvmanifolds Solm,n(Neutral Version) —: III-N, JP Journal of Geometry and Topology
6 (2) (2006), 197–210.

34. Y. Matsushita, Four-dimensional geometric structures and almost complex structures— Product manifolds H 3 × E 1 (Riemannian Version) — : IV-R , JP Journal of Geometryand Topology 6 (1) (2006), 35–44.
35. Symplectic, Hermitian, Kähler and Einstein structures on Walker 4-manifolds (in collaboration with E. Garcı́a-Rı́o, S. Haze and N. Katayama), Journal of Geometry 90 (2008),
56-65.
36. J. Davidov, J.C.Dı́az-Ramos, E. Garcı́a-Rı́o, Y. Matsushita, O. Muškarov and R. VázquezLorenzo, Hermitian Walker 4-manifolds, Journal of Geometry and Physics 58 (3) (2008),
307–323.
37. P. R. Law and Y. Matsushita, A Spinor Approach to Walker Geometry, Communications inMathematical Physics 282 (2008), 577-623.
38. Y. Matsushita, Geometric structures in four-dimension and almost Hermitian structures in
AIP Conference Proceedings, Volume 1340, International Workshop on Complex Structures,
Integrability and Vector Fields (2011) 66-80.
39. P. R. Law and Y. Matsushita, Algebraically Special, Real Alpha-Geometries, Journal of Geometry and Physics, 61 (2011), 2064-2080.
40. P. R. Law and Y. Matsushita, Real AlphaBeta-Geometries and Walker Geometry, Journal ofGeometry and Physics, 65 (2013), 35-44.
(査読付き講演予稿集）
41. 「宇宙航行に対する一般相対論的補正 I 」第２５回宇宙科学技術連合会講演集
10 月

2D1 1981 年

442. 「宇宙航行に対する一般相対論的補正 II 」第２５回宇宙科学技術連合会講演集

2D9 1982 年

10 月
43. 「不規則なパターンの背景を持つ実画像からの標的検出」，（高橋信行，川畠康孝との共著）画像の認識・理解シンポジウム (MIRU2004)
http://ieeess.iic.hokudai.ac.jp/news/040106.html

著書

1. （専門書）松下泰雄・鎌田博行・中田文憲 共著、臨時別冊 数理科学

SGC ライブラリ 「4 次元微分幾何学への招待」2014 年 12 月 25 日発行

2. （解説）松下泰雄著、月刊

数理科学 2015 年 1 月号、コラム「拡張ミンコフスキー空間での時間」

pp.44-47.
3. （大学教科書）
松下泰雄著 「フーリエ解析=基礎と応用」培風館（ISBN 4-563-01109-6) (2001) (2013 年 10 月
第 14 刷)4. （解説）松下泰雄著 「ミンコフスキー空間」
国連世界物理年記念号『別冊・数理科学「相対論の歩み」』 2005 年 4 月』(pp.108-115) に掲載

5. （一般向け）
佐藤文隆・松下泰雄共著「波のしくみ」（ブルーバックス）講談社 2007