Titlebook: Contact Geometry of Slant Submanifolds; Bang-Yen Chen,Mohammad Hasan Shahid,Falleh Al-Sola Book 2022 The Editor(s) (if applicable) and The

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Markus Gerber,Jean-Daniel PascheB. Y. Chen’s concept of a slant submanifold can be translated into the context of contact metric geometry in a very natural fashion. In this chapter, we shall discuss the basic facts concerning this variant of the theory.

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Dorothea Maria Stock,Philipp ErpfIn this survey paper, we provide an overview of the geometry of slant submanifolds in pointwise Kenmotsu space forms, with a focus on the curvature properties that set basic relationships between the main intrinsic and extrinsic invariants of submanifolds.

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Gestaltungskonzepte der UnternehmensführungIn this survey paper, we present a brief summary concerning the slant geometry for submanifolds in metric .-manifolds, together with some applications. The notion of .-structure was introduced by K.

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Techniken der UnternehmensführungThe purpose of this chapter is to study the geometry of various kinds of slant submanifolds in almost contact metric 3-structure manifolds.

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https://doi.org/10.1007/978-3-658-41053-7Chen-Ricci inequality involving Ricci curvature and the squared mean curvature of different kinds of (slant) submanifolds of a conformal Sasakian space form tangent to the structure vector field of the ambient manifold are presented. Equality cases are also discussed.

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,?kobilanzierung von mineralisiertem Schaum,A differentiable map . between Riemannian manifolds . and . is called a Riemannian submersion if . is onto and it satisfies .for . vector fields tangent to ., where . denotes the derivative map.