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Takamatsu, Kichiro

Some properties of 6-dimensional K-spaces. (English) Zbl 0222.53036

Kōdai Math. Semin. Rep. 23, 215-232 (1971).
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Cited in 11 Documents

MSC:

53C25 Special Riemannian manifolds (Einstein, Sasakian, etc.)
53C55 Global differential geometry of Hermitian and Kählerian manifolds
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\textit{K. Takamatsu}, Kōdai Math. Semin. Rep. 23, 215--232 (1971; Zbl 0222.53036)
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References:

[1] GRAY, A., Vector cross products on manifolds. Trans. Amer. Math. Soc. 141 (1969), 465-504. · Zbl 0182.24603
[2] LICHNEROWICZ, A., Some problems on transformations of Riemanman and Kahle an manifolds. Mimeographyed Notes, Princeton (1956).
[3] OBATA, M., Riemanman manifolds admitting a solution of a certain system o differential equations. Proc. of the United States-Japan Sem. in Diff. Geom., Kyoto Japan (1965), 101-114. · Zbl 0144.20903
[4] SAWAKI, S., On Matsushima’s theorem in a compact Einstein K-space. Thok Math. J. 13 (1961), 455-465. · Zbl 0109.40405
[5] SAWAKI, S., AND K. TAKAMATSU, On extended almost analytic vectors and tensor in almost complex manifolds. Sci. Rep. Niigata Univ. 4 (1967), 17-29. · Zbl 0351.53027
[6] SAWAKI, S., AND H. TAKAGI, On certain conditions for a  -space to be isometri to a sphere. Kdai Math. Sem. Rep. 20 (1968), 198-208. · Zbl 0163.43602
[7] TACHIBANA, S., On almost-analytic vectors in certain almost-Hermitian manifolds Tohoku Math. J. 11 (1959), 351-363. · Zbl 0145.42002
[8] TACHIBANA, S., On automorphisms of conformally flat ^-spaces, J. Math. Soc Japan 13 (1961), 183-188. · Zbl 0100.18201
[9] TACHIBANA, S., On infinitesimal conformal and protective transformations ofcom pact K-space. Thoku Math. J. 13 (1961), 386-392. · Zbl 0112.13902
[10] TAKAMATSU, K., On a decomposition of an almost-analytic vector in a K-spac with constant scalar curvature. Tohoku Math. J. 16 (1964), 72-80. · Zbl 0121.16802
[11] TAKAMATSU, K., On a decompositionof an extended contravaant almost analyti vector in a compact K-space with constant scalar curvature. Kdai Math. Sem. Rep.20 (1968), 186-197. · Zbl 0159.24002
[12] YANO, K., AND I. MOGI, On real representations of Kahlean manifolds. Ann. o Math. 61 (1955), 170-189. · Zbl 0064.16302
[13] YANO, K., The theory of Lie derivatives and its applications. Amsterdam (1957) · Zbl 0077.15802
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