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20162024
most citedQuasi Generalized CR-lightlike submanifolds of indefinite nearly Sasakian manifolds

10 citations · 12 across the 12 of their papers we have counts for

collaborators

14 papers

math.DG2024

On the curvature symmetries in lightlike hypersurfaces of an indefinite Sasakian manifold

Samuel Ssekajja

In this note, we show that a lightlike hypersurface of an indefinite Sasakian manifold, which is tangent to structure vector field is not locally symmetric, semi-symmetric or semi-…

math.DG2024

On the structure vector field in lightlike hypersurfaces

Samuel Ssekajja

We study lightlike hypersurfaces of an indefinite almost contact metric-manifold . We prove that there are only two types of such hypersurfaces, known as ascreen and inasc…

math.DG2024

Non-existence of certain lightlike hypersurfaces of an indefinite Sasakian manifold

Samuel Ssekajja

Here, we consider a lightlike hypersurface, tangent to the structure vector field, of an indefinite Sasakian manifold. We prove that no such a hypersurface can either have parallel…

math.DG2023

On complex contact manifolds and their null submanifolds

Samuel Ssekajja, Ange Maloko

In the present paper, we study the geometry of certain classes of null submanifolds of indefinite complex contact manifolds. In particular, we show that quaternion null submanifold…

math.DG2020

On the geometry of null hypersurfaces of indefinite complex contact manifolds

Samuel Ssekajja

We study the geometry of null hypersurfaces in indefinite complex contact manifolds. We prove several classification results for a variety of well-known null hypersurfaces, includi…

math.DG2019

On contact screen conformal null submanifolds

Samuel Ssekajja

First, we prove that indefinite Sasakian manifolds do not admit any screen conformal -null submanifolds, tangent to the structure vector field. We, therefore, define a special c…

math.DG2019

A Ricci-type flow on globally null manifolds and its gradient estimates

Mohamed H. A. Hamed, Fortuné Massamba, Samuel Ssekajja

Locally, a screen integrable globally null manifold splits through a Riemannian leaf of its screen distribution and a null curve tangent to its radical distr…

math.DG2019★ 2 cited

New classes of null hypersurfaces in indefinite Sasakian space-forms

Samuel Ssekajja

We introduce two classes of null hypersurfaces of an indefinite Sasakian manifold, , tangent to the characteristic vector field , called; {\it c…

math.DG2019

Remarks on screen integrable null hypersurfaces in Lorentzian manifolds

Samuel Ssekajja

In the present paper, we show that the geometry of a screen integrable null hypersurface can be generated from an isometric immersion of a leaf of its screen distribution into the…

math.DG2016

On total mean curvatures of foliated half-lightlike submanifolds in semi-Riemannian manifolds

Fortuné Massamba, Samuel Ssekajja

We derive total mean curvature integration formulae of a three co-dimensional foliation on a screen integrable half-lightlike submanifold, in a semi-Rie…

math.DG2016

Higher order mean curvatures of SAC half-lightlike submanifolds of indefinite almost contact manifolds

Fortuné Massamba, Samuel Ssekajja

We introduce higher order mean curvatures of screen almost conformal (SAC) half-lightlike submanifolds of indefinite contact manifolds, admitting a semi-symmetric non-metric connec…

math.DG2016

A note on quasi generalized CR-lightlike geometry in indefinite nearly -Sasakian manifold

Fortuné Massamba, Samuel Ssekajja

The concept of quasi generalized CR-lightlike was first introduced by the authors in [18]. In this paper, we focus on ascreen and co-screen quasi generalized CR-lightlike submanifo…

math.DG2016★ 10 cited

Quasi Generalized CR-lightlike submanifolds of indefinite nearly Sasakian manifolds

Fortuné Massamba, Samuel Ssekajja

In this paper, we introduce and study a new class of CR-lightlike submanifold of an indefinite nearly Sasakian manifold, called Quasi Generalized Cauchy-Riemann (QGCR) lightlike su…

math.DG2016

Some remarks on quasi generalized CR-null geometry in indefinite nearly cosymplectic manifolds

Fortuné Massamba, Samuel Ssekajja

In [21], the authors initiated the study of quasi generalized CR (QGCR)-null submanifolds. In this paper, attention is drawn to some distributions on ascreen QGCR-null submanifolds…