Holomorphically projective mappings and their generalizations

Author:

Mikeŝ J.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability

Reference155 articles.

1. N. I. Baranov and V. A. Kiosak,Special Vector Fields in Kählerian Spaces [in Russian], Odessa State Pedag. Inst. Press, Odessa (1989).

2. Sh. Baczo and L. Verhocki, “E 1-planar mappings of spaces of affine connection without torsion,”Publ. Math.,37, Nos. 1–2, 131–136 (1990).

3. D. V. Beklemishev, “Differential geometry of spaces with an almost complex structure,” In:Itogi Nauki. Geometria, 1963, All-Union Institute for Scientific and Technical Information, Moscow (1965), pp. 165–212.

4. V. E. Berezovsky, “A new form of fundamental equations of almos geodesic mappings of the type $$\tilde \pi _1 $$ of affine-connected spaces,” In:Coll. Sci. Confer. Young Scientists Odessa State Univ., Odessa, May 16–17, 1985. Ser. Math. [in Russian], Odessa Univ., Odessa (1986), pp. 2–8.

5. V. E. Berezovsky, “Almost geodesic mappings of affine-connected spaces of the first type preservingn-orthogonal systems of hypersurfaces,” In:Abstr. Regional Conf, Young Scientists [in Russian], Uman (1990), pp. 1–2.

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