Results 111 to 120 of about 136 (132)

Book Review: Geometry of CR-submanifolds [PDF]

Bulletin of the American Mathematical Society, 1987
openaire   +1 more source

CR submanifolds in holomorphic statistical manifolds

CR submanifolds in holomorphic statistical manifolds
(主査) 准教授 古畑 仁, 教授 泉屋 周一, 教授 大本 亨 理学院（数学専攻）
openaire  

Submersions of CR submanifolds

Submersions of CR submanifolds
openaire  

Some of the next articles are maybe not open access.

Related searches:

Submersions of CR Submanifolds

2016
O’Neill introduced the notion of Riemannian submersions (cf. O’Neill, Mich. Math. J. 13, 459–469, 1966, [28]). For the submersion \(\pi :M\longrightarrow N\) of a CR submanifold M of a Kaehler manifold \(\bar{M}\) onto an almost Hermitian manifold N, Kobayashi (cf. Kobayashi, Tohoku Math. J.
Mohammad Hasan Shahid, Falleh R. Al-Solamy, Mohammed Jamali   +2 more
openaire   +1 more source

Ideal CR Submanifolds

2016
This chapter surveys some of the known results on \(\delta \)-ideal CR submanifolds in complex space forms, the nearly Kahler 6-sphere and odd dimensional unit spheres. In addition, the relationship between \(\delta \)-ideal CR submanifolds and critical points of the \(\lambda \)-bienergy functional is mentioned.
openaire   +1 more source

Paraquaternionic CR-Submanifolds

2016
Paraquaternionic structures, at first known as quaternionic structures of second kind, are due to P. Libermann. Their study parallels that of quaternionic manifolds, yet relies on the algebra of paraquaternionic numbers. The counterpart in odd dimension of a paraquaternionic structure was introduced in 2006 by S. Ianus, R. Mazzocco and G.E.
openaire   +1 more source

Lorentzian geometry of CR submanifolds

Acta Applicandae Mathematicae, 1989
A. Bejancu defined CR submanifolds of differentiable manifolds with a (positive definite) Riemannian metric and almost Hermitian structure as a generalization of holomorphic submanifolds and totally real submanifolds. In this article, the notion of CR submanifold is extended to orientable Lorentz submanifolds of semi-Riemannian manifolds with an almost
openaire   +2 more sources

Lorentzian Geometry and CR-Submanifolds

2016
This paper contains an up-to-date information on the Lorentzian geometry of CR-submanifolds, contact CR-submanifolds and globally framed CR-submanifolds (M, g) of an indefinite semi-Riemannian manifold. In view of the large number of excellent paper appearing in this field, we focus on those key results whose Lorentzian geometry is different than their
openaire   +1 more source

CR Submanifolds

1983
Kentaro Yano, Masahiro Kon
openaire   +1 more source