List of achievements
Shintarô Kuroki

1. Theses(1) Shintarô Kuroki: Classification of Transformation groups, Ph.D Thesis in Osaka City University,
pp90 (2006).
(2) Shintarô Kuroki: Research on Toric Topology, Postdoctor Research Working Report in Fudan
University, pp131 (2009).

2. Accepted papers and proceedings (refereed)(3) Shintarô Kuroki: On the construction of smooth SL(m, H) × SL(n, H)-actions on S 4(m+n)−1 , Bull.
Yamagata U., Yamagata, Japan (Natural Science) Vol. 15, No. 3 Feb., 49–59 (2003).
(4) Shintarô Kuroki: On SL(3, R)-action on 4-sphere, J. of Fundamental and Applied Math. 11, no.
5, 99–105 (2005)., translation in J. of Math. Sci. (N.Y.) 146, no. 1, 5518–5522 (2007).
(5) Shintarô Kuroki: Classification of compact transformation groups on complex quadrics with codimension one orbits, Osaka J. Math. Vol. 46, no. 1, 21–85 (2009).
(6) Shintarô Kuroki: Characterization of homogeneous torus manifolds, Osaka J. Math. Vol. 47, no.
1, 285–299 (2010).
(7) Shintarô Kuroki: Operations on three dimensional small covers, Chin. Ann. Math. 31 B (3), 393–410 (2010).
(8) Shintarô Kuroki: On projective bundles over small covers (a survey), GROUP ACTIONS AND HOMOGENEOUS SPACES. Proceedings of the International Conference Bratislava Topology Symposium ”Group Actions and Homogeneous Spaces”, September 7-11, 2009, Comenius University,
Bratislava, Slovakia, 2009, 43–60 (2010).
(9) Shintarô Kuroki: Classification of torus manifolds with codimension one extended actions, to appear
in Transformation Groups; OCAMI Preprint Series 10-16.

3. Preprints
3.1. Submitted.
(10) Suyoung Choi and Shintarô Kuroki: Topological classification of torus manifolds which have codimension one extended actions, OCAMI Preprint Series 09-9.
(11) Shintarô Kuroki: Equivariant cohomology distinguishes geometric structures of toric hyperKählermanifolds, OCAMI Preprint Series 10-18.
13.2. In preparation.
(12) Shintarô Kuroki Cohomological rigidity of toric hyperKähler manifolds.
(13) Shintarô Kuroki and Zhi Lü: On projective bundles over small covers.
(14) Shintarô Kuroki: Hypertorus graphs and graph equivariant cohomologies.
(15) Shintarô Kuroki: On topological generalization of hypertoric manifolds.
(16) Shintarô Kuroki: GKM manifolds with large symmetries and their GKM graphs.
(17) Shintarô Kuroki and DongYoup Suh: (Equivariant) cohomological rigidity of 6-dimensional CP towers with GKM torus action.
4. Non-refereed papers and proceedings(18) Shintarô Kuroki: Classification of compact transformation groups on complex quadrics with codimension one orbits, RIMS kokyuroku 1343, 10–24 (2003).
(19) Shintarô Kuroki: On the SL(3, R)-action on 4-sphere, RIMS kokyuroku 1393, 79–81 (2004).
(20) Shintarô Kuroki: Classification of compact transformation groups on complex quadrics with codimension one orbits (Japanese), the 2nd Kinosaki sinjin seminar proceedings 256–261 (2005).
(21) Shintarô Kuroki: Hypertorus graph and its equivariant cohomology (Japanese), RIMS kokyuroku
1517, 120–135 (2006).
(22) Shintarô Kuroki: Classification of compact group actions on torus manifolds which have codimension 0 or 1 orbits (Japanese), Hokkaido university Technical report series in Math., Series #117
The 3rd COE Conference for Young Researchers -CCYR3-, 177–184 (2007).
(23) Shintarô Kuroki: On transformation groups which act on torus manifolds, Proc. of 34th Symposiumon Transformation Groups, 10–26 (2007).
(24) Shintarô Kuroki: On transformation groups which act on torus manifolds (Japanese), RIMS kokyuroku
1540, 67–78 (2007).
(25) Shintarô Kuroki: On 8-manifolds with SU (3)-actions, RIMS kokyuroku 1569, 81–93 (2007).
(26) Shintarô Kuroki: Remarks on McGavran’s paper and Nishimura’s result, Trends in Math. Vol. 10No. 1, 77–79 (2008).
(27) Shintarô Kuroki: Equivariant cohomology determines hypertoric manifold, RIMS kokyuroku 1670,
107–116 (2009).
(28) Shintarô Kuroki: Introduction to GKM theory, Trends in Math. Vol. 11 No. 2, 85–102 (2009).
(29) Shintarô Kuroki: On group actions with codimension one orbits (Japanese), Proceedings of 57th
Topology Symposium, 13–22 (2010).
(30) Shintarô Kuroki: GKM graphs induced by GKM manifolds with SU (ℓ + 1)-symmetries, Trends inMath. Vol. 12 No. 1, 103–113 (2010).
(31) Shintarô Kuroki: A topological definition of hypertoric manifolds and its equivariant cohomology,Trends in Math. Vol. 12 No. 1, 135–138 (2010).
5. Others(32) Ikumitsu Nagasaki and Shintarô Kuroki (editors): RIMS kokyuroku 1569 “The theory of transformation groups and its applications”, RIMS, Kyoto University, pp179 (2007).
(33) (a) Shintarô Kuroki: Classification of quasitoric manifolds with codimension one extended actions;
OCAMI Preprint Series 09-4, pp31 (2009).
(b) Shintarô Kuroki: Classification of torus manifolds with codimension one extended actions;
OCAMI Preprint Series 09-5, pp46 (2009).
(In these papers, I gave an alternative proof to the main results in the paper (9).)

2