Results 191 to 200 of about 70,620 (207)
Some of the next articles are maybe not open access.
Trajectories on Geodesic Spheres in a Non-Flat Complex Space Form
Journal of Geometry, 2008In this paper we study some basic properties of trajectories for canonical magnetic fields induced by structure tensor on real hypersurfaces of types A0 and A1 in a complex space form. On each such real hypersurface, there are infinitely many canonical magnetic fields whose trajectories with null structure torsion are closed, and also infinitely many ...
openaire +1 more source
Purely Real Surfaces in Non-Flat Complex Space Forms Satisfying a Basic Equality
Results in Mathematics, 2009An isometric immersion $$\phi : M \rightarrow \tilde{M}$$ of a manifold M into a Kahler manifold is called purely real if the complex structure J on $$\tilde{M}$$ carries ...
Bang-Yen Chen, Adela Mihai, Ion Mihai
openaire +1 more source
LIE -DERIVATIVE OF STRUCTURE TENSOR FIELD ON REAL HYPERSURFACES IN A NON-FLAT COMPLEX SPACE FORM
JP Journal of Geometry and TopologyIn this paper, we characterize a real hypersurface in a non-flat complex space form whose structure tensor field and the Lie derivative in the direction of the Reeb vector field either commute or anti-commute.
Lim, Dong Ho, Kim, Hoonjoo
openaire +1 more source
Advances in Geometry, 2021
Abstract We aim to classify the real hypersurfaces M in a Kaehler complex space form Mn (c) satisfying the two conditions φ l =
openaire +1 more source
Abstract We aim to classify the real hypersurfaces M in a Kaehler complex space form Mn (c) satisfying the two conditions φ l =
openaire +1 more source
Glasgow Mathematical Journal, 2015
AbstractThe aim of the present paper is the classification of real hypersurfaces M equipped with the condition Al = lA, l = R(., ξ)ξ, restricted in a subspace of the tangent space TpM of M at a point p. This class is large and difficult to classify, therefore a second condition is imposed: (∇ξl)X = ω(X)ξ + ψ(X)lX, where ω(X), ψ(X) are 1-forms. The last
openaire +2 more sources
AbstractThe aim of the present paper is the classification of real hypersurfaces M equipped with the condition Al = lA, l = R(., ξ)ξ, restricted in a subspace of the tangent space TpM of M at a point p. This class is large and difficult to classify, therefore a second condition is imposed: (∇ξl)X = ω(X)ξ + ψ(X)lX, where ω(X), ψ(X) are 1-forms. The last
openaire +2 more sources
Canadian Mathematical Bulletin, 2016
AbstractOn a real hypersurfaceMin a non-flat complex space form there exist the Levi–Civita and thek-th generalized Tanaka–Webster connections. The aim of this paper is to study three dimensional real hypersurfaces in non-flat complex space forms, whose Lie derivative of the structure Jacobi operatorwith respect to the Levi–Civita connection coincides ...
George Kaimakamis +2 more
openaire +1 more source
AbstractOn a real hypersurfaceMin a non-flat complex space form there exist the Levi–Civita and thek-th generalized Tanaka–Webster connections. The aim of this paper is to study three dimensional real hypersurfaces in non-flat complex space forms, whose Lie derivative of the structure Jacobi operatorwith respect to the Levi–Civita connection coincides ...
George Kaimakamis +2 more
openaire +1 more source
Conformally flat, minimal, Lagrangian submanifolds in complex space forms
Science China Mathematics, 2022Miroslava Antic, Luc Vrancken
exaly
Dynamical Signature: Complex Manifolds, Gauge Fields and Non-Flat Tangent Space
Universe, 2022S Bondarenko
exaly
Far East Journal of Mathematical Sciences (FJMS), 2016
Dong Ho Lim, Woon Ha Sohn
openaire +1 more source
Dong Ho Lim, Woon Ha Sohn
openaire +1 more source
REAL HYPERSURFACES IN A NON-FLAT COMPLEX SPACE FORM IN TERMS OF THE OPERATOR OF LIE DERIVATIVE
Far East Journal of Mathematical Sciences (FJMS), 2016openaire +1 more source