Results 41 to 50 of about 378,438 (215)
Dirac Structures on Banach Lie Algebroids
In the original definition due to A. Weinstein and T. Courant a Dirac structure is a subbundle of the big tangent bundle T M ⊕ T* M that is equal to its ortho-complement with respect to the so-called neutral metric on the big tangent bundle.
Vulcu Vlad-Augustin
doaj +1 more source
On the Classifying of the Tangent Sphere Bundle with Almost Contact B-Metric Structure
One of the classical fundamental motifs in differential geometry of manifolds is the notion of the almost contact structure. As a counterpart of the almost contact metric structure, the notion of the almost contact B-metric structure has been an ...
Esmaeil Peyghan, Farshad Firuzi
doaj
A Kähler Einstein structure on the tangent bundle of a space form
We obtain a Kähler Einstein structure on the tangent bundle of a Riemannian manifold of constant negative curvature. Moreover, the holomorphic sectional curvature of this Kähler Einstein structure is constant.
Vasile Oproiu
doaj +1 more source
Natural Paracontact Magnetic Trajectories on Unit Tangent Bundles
In this paper, we study natural paracontact magnetic trajectories in the unit tangent bundle, i.e., those that are associated to g-natural paracontact metric structures.
Mohamed Tahar Kadaoui Abbassi +1 more
doaj +1 more source
Quasi-Statistical Schouten–van Kampen Connections on the Tangent Bundle
We determine the general natural metrics G on the total space TM of the tangent bundle of a Riemannian manifold (M,g) such that the Schouten–van Kampen connection ∇¯ associated to the Levi-Civita connection of G is (quasi-)statistical.
Simona-Luiza Druta-Romaniuc
doaj +1 more source
Simplicity of Tangent bundles on the moduli spaces of symplectic and orthogonal bundles over a curve
The variety of minimal rational tangents associated to Hecke curves was used by J.-M. Hwang [8] to prove the simplicity of the tangent bundle on the moduli of vector bundles over a curve.
Choe, Insong +2 more
doaj +1 more source
Lagrange geometry on tangent manifolds
Lagrange geometry is the geometry of the tensor field defined by the fiberwise Hessian of a nondegenerate Lagrangian function on the total space of a tangent bundle. Finsler geometry is the geometrically most interesting case of Lagrange geometry.
Izu Vaisman
doaj +1 more source
Para-hyperhermitian structures on tangent bundles; pp. 165–173 [PDF]
In this paper we construct a family of almost para-hyperhermitian structures on the tangent bundle of an almost para-hermitian manifold and study its integrability. Also, the necessary and sufficient conditions are provided for these structures to become
Gabriel Eduard Vîlcu
doaj +1 more source
Remarks on η-Einstein unit tangent bundles
15 ...
Chai, Y. D. +3 more
openaire +2 more sources
Pluriclosed flow on generalized Kähler manifolds with split tangent bundle [PDF]
We show that the pluriclosed flow preserves generalized Kähler structures with the extra condition [J_{+},J_{-}]=0 , a condition referred to as “split tangent bundle.” Moreover, we show that in this case the flow reduces to a nonconvex fully
J. Streets
semanticscholar +1 more source

