TL;DR
This paper explores a generalized class of conformal bi-slant submersions from almost Hermitian manifolds to Riemannian manifolds, analyzing their geometric properties and conditions for geodesicity.
Contribution
It introduces a unified framework for various conformal submersions and investigates their integrability and geodesic conditions.
Findings
Derived necessary and sufficient conditions for total geodesicity.
Analyzed integrability of distributions in conformal bi-slant submersions.
Unified several types of conformal submersions under a common framework.
Abstract
We study conformal bi-slant submersions from almost Hermitian manifolds onto Riemannian manifolds as a generalized of conformal anti-invariant, conformal semi-invariant, conformal semi-slant, conformal slant and conformal hemi-slant submersions. We investigated the integrability of distributions and obtain necessary and sufficient conditions for the maps to have totally geodesic fibers. Also we studied the total geodesicity of such maps.
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