We exhibit the relationship between the second fundamental form and the Levi form of a CR submanifold M (in the sense of A. Bejancu, [5]) in a Hermitian (e.g., Kählerian or locally conformal Kähler) manifold M^{2N} and start a study of the CR extension problem from M to M^{2N}
AbstractConsidering n-dimensional real submanifolds M of a complex space form (M¯n+p,g¯,J) which are...
Abstract. In this paper, we consider CR-submanifolds with the symmetric ∇σ which is a generalization...
A CR manifold, as first formulated in Kohn-Rossi [KR], is a smooth 2n − 1-dimensional real manifold ...
We exhibit the relationship between the second fundamental form and the Levi form of a CR submanifol...
This book gathers contributions by respected experts on the theory of isometric immersions between R...
The work is concerned with the tangent separation above two-dimensional oriented Riemannian manifold...
For CR-manifolds in C^4 with the Levi form at the origin of parabolic type we construct an analogue...
We discuss various analytical and geometrical aspects of the Levi form, which is associated with a C...
Suppose that M is an abstract smoothly bounded orientable CR manifold of dimension $2n-1$ with CR di...
The study of CR manifolds lies at the intersection of three main mathematical disciplines: partial d...
We prove a Frankel type theorem for CR submanifolds of Sasakian manifolds, under suitable hypothesis...
We apply E. Cartan’s method of equivalence to classify 7-dimensional, 2-nondegenerate CR manifolds M...
An m-dimensional locally conformal Kähler manifold (l.c.K-manifold) is characterized as a Hermitian ...
Tez (Yüksek Lisans) -- İstanbul Teknik Üniversitesi, Fen Bilimleri Enstitüsü, 2010Thesis (M.Sc.) -- ...
"Kobayashi [6] has shown that if an almost hermitian manifold $B$ admits a Riemannian submersion $¥p...
AbstractConsidering n-dimensional real submanifolds M of a complex space form (M¯n+p,g¯,J) which are...
Abstract. In this paper, we consider CR-submanifolds with the symmetric ∇σ which is a generalization...
A CR manifold, as first formulated in Kohn-Rossi [KR], is a smooth 2n − 1-dimensional real manifold ...
We exhibit the relationship between the second fundamental form and the Levi form of a CR submanifol...
This book gathers contributions by respected experts on the theory of isometric immersions between R...
The work is concerned with the tangent separation above two-dimensional oriented Riemannian manifold...
For CR-manifolds in C^4 with the Levi form at the origin of parabolic type we construct an analogue...
We discuss various analytical and geometrical aspects of the Levi form, which is associated with a C...
Suppose that M is an abstract smoothly bounded orientable CR manifold of dimension $2n-1$ with CR di...
The study of CR manifolds lies at the intersection of three main mathematical disciplines: partial d...
We prove a Frankel type theorem for CR submanifolds of Sasakian manifolds, under suitable hypothesis...
We apply E. Cartan’s method of equivalence to classify 7-dimensional, 2-nondegenerate CR manifolds M...
An m-dimensional locally conformal Kähler manifold (l.c.K-manifold) is characterized as a Hermitian ...
Tez (Yüksek Lisans) -- İstanbul Teknik Üniversitesi, Fen Bilimleri Enstitüsü, 2010Thesis (M.Sc.) -- ...
"Kobayashi [6] has shown that if an almost hermitian manifold $B$ admits a Riemannian submersion $¥p...
AbstractConsidering n-dimensional real submanifolds M of a complex space form (M¯n+p,g¯,J) which are...
Abstract. In this paper, we consider CR-submanifolds with the symmetric ∇σ which is a generalization...
A CR manifold, as first formulated in Kohn-Rossi [KR], is a smooth 2n − 1-dimensional real manifold ...