NOTE ON POINTWISE QUASI BI-SLANT SUBMERSIONS IN COMPLEX GEOMETRY

In this article, we acquaint with the notion of pointwise quasi bi-slant (PQBS, in brief) submersions in complex geometry. We present the concept of pointwise quasi bi-slant submersions from almost Hermitian manifolds onto Riemannian manifolds as a generalization of pointwise hemi-slant submersions and pointwise semislant submersions and specially, we study such submersions from K¨ahler manifolds onto Riemannian manifolds. We explore the geometry of leaves of distribution which are involved in discussed submersions and furnish with a characterization theorem for pointwise quasi bi-slant submersions with totally umbilical fibers.

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Publication Details

Journal
Facta Universitatis Series Mathematics and Informatics
Published
2025-08-03
DOI
https://doi.org/10.22190/fumi240612040k
Primary Topic
Computational Geometry and Mesh Generation
Type
article
Field-Weighted Citation Impact
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article

NOTE ON POINTWISE QUASI BI-SLANT SUBMERSIONS IN COMPLEX GEOMETRY

Rajendra Prasad, Punit Kumar Sıngh, Sushil Kumar
Facta Universitatis Series Mathematics and Informatics
Computational Geometry and Mesh Generation
article

NOTE ON POINTWISE QUASI BI-SLANT SUBMERSIONS IN COMPLEX GEOMETRY

Rajendra Prasad, Punit Kumar Sıngh, Sushil Kumar
article en

Abstract

In this article, we acquaint with the notion of pointwise quasi bi-slant (PQBS, in brief) submersions in complex geometry. We present the concept of pointwise quasi bi-slant submersions from almost Hermitian manifolds onto Riemannian manifolds as a generalization of pointwise hemi-slant submersions and pointwise semislant submersions and specially, we study such submersions from K¨ahler manifolds onto Riemannian manifolds. We explore the geometry of leaves of distribution which are involved in discussed submersions and furnish with a characterization theorem for pointwise quasi bi-slant submersions with totally umbilical fibers.

Facta Universitatis Series Mathematics and InformaticsVol. 40(3)
Openalex Percentile: Top 62%
Computational Geometry and Mesh Generation
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