Results 21 to 30 of about 166 (137)
Warped Product Pseudo-Slant Submanifolds of a Nearly Cosymplectic Manifold [PDF]
We study warped product pseudo-slant submanifolds of a nearly cosymplectic manifold. We obtain some characterization results on the existence or nonexistence of warped product pseudo-slant submanifolds of a nearly cosymplectic manifold in terms of the ...
Siraj Uddin +2 more
doaj +4 more sources
Geometric inequalities for warped product bi-slant submanifolds with a warping function. [PDF]
In this paper, we prove that the squared norm of the second fundamental form for bi-slant submanifolds with any codimension of nearly trans-Sasakian manifolds is bounded below by the gradient of a warping function and also find the conditions on which the equality holds. Some related examples are also provided.
Siddiqui AN, Shahid MH, Lee JW.
europepmc +5 more sources
Curvature Estimates for Submanifolds in Warped Products [PDF]
We give estimates on the intrinsic and the extrinsic curvature of manifolds that are isometrically immersed as cylindrically bounded submanifolds of warped products. We also address extensions of the results in the case of submanifolds of the total space of a Riemannian submersion.
Alías, L. J. +3 more
openaire +2 more sources
The graph illustrates brain changes in regional metabolic activity and connectivity in a cohort of mildly cognitively impaired patients. The depicted changes reflect patterns at 24 months relative to baseline and are determined by Bayesian Spatial Modeling of activation and connectivity (BSMac).
Daniel F. Drake +4 more
wiley +1 more source
On a certain type of warped-twisted product submanifolds
We introduce a certain type of warped-twisted product submanifolds which is called warped-twisted product hemislant submanifolds of the form $_{f_2}M^{\bot}\times_{f_1}M^{\theta}$ with warping function $f_2$ on $M^\theta$ and twisting function $f_1$, where $M^\bot$ is a totally real and $M^\theta$ is a slant submanifold of a globally conformal ...
Gerdan Aydin, Sibel, Tastan, Hakan Mete
openaire +3 more sources
Nonnegative scalar curvature on manifolds with at least two ends
Abstract Let M$M$ be an orientable connected n$n$‐dimensional manifold with n∈{6,7}$n\in \lbrace 6,7\rbrace$ and let Y⊂M$Y\subset M$ be a two‐sided closed connected incompressible hypersurface that does not admit a metric of positive scalar curvature (abbreviated by psc). Moreover, suppose that the universal covers of M$M$ and Y$Y$ are either both spin
Simone Cecchini +2 more
wiley +1 more source
Pointwise Hemislant Submanifolds in a Complex Space Form
In this paper, pointwise hemislant submanifolds were introduced in a Kahler manifold. The integrability conditions for the distributions which are involved in the definition of a pointwise hemislant submanifold were investigated. In addition, the necessary and sufficient conditions were given for a pointwise hemislant submanifold to be a pointwise ...
Noura Alhouiti, Antonio Masiello
wiley +1 more source
Warped Product Submanifolds in Locally Golden Riemannian Manifolds with a Slant Factor
In the present paper, we study some properties of warped product pointwise semi-slant and hemi-slant submanifolds in Golden Riemannian manifolds, and we construct examples in Euclidean spaces.
Cristina E. Hretcanu, Adara M. Blaga
doaj +1 more source
Review of the techniques used in motor‐cognitive human‐robot skill transfer
Abstract A conventional robot programming method extensively limits the reusability of skills in the developmental aspect. Engineers programme a robot in a targeted manner for the realisation of predefined skills. The low reusability of general‐purpose robot skills is mainly reflected in inability in novel and complex scenarios.
Yuan Guan, Ning Wang, Chenguang Yang
wiley +1 more source
Examples of noncompact nonpositively curved manifolds
Abstract We give a simple construction of new, complete, finite volume manifolds M of bounded, nonpositive curvature. These manifolds have ends that look like a mixture of locally symmetric ends of different ranks and their fundamental groups are not duality groups.
Grigori Avramidi +1 more
wiley +1 more source

