Title:
CONFORMAL MAPPINGS OF GENERALIZED QUASI-EINSTEIN MANIFOLDS ADMITTING SPECIAL VECTOR FIELDS

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dc.contributor.authorSantu Dey
dc.contributor.authorBuddhadev Pal
dc.contributor.authorArindam Bhattacharyya
dc.date.accessioned2026-02-07T09:20:00Z
dc.date.issued2020
dc.description.abstractEinstein manifolds form a natural subclass of the class of quasi-Einstein manifolds and plays an important role in geometry as well as in general theory of relativity. In this work, we investigate conformal mappings of generalized quasi-Einstein manifolds. We consider a conformal mapping between two generalized quasi-Einstein manifolds Vn and¯Vn . We also find some properties of this transformation from Vn to¯Vn and some theorems are proved. Considering this mapping, we examine some properties of these manifolds. Af-ter that, we also study some special vector fields under this mapping on these manifolds and some theorems about them are proved. © 2020, Canadian University of Dubai. All rights reserved.
dc.identifier.doi10.56947/gjom.v9i1.449
dc.identifier.issn23094966
dc.identifier.urihttps://doi.org/10.56947/gjom.v9i1.449
dc.identifier.urihttps://dl.bhu.ac.in/bhuir/handle/123456789/35220
dc.publisherCanadian University of Dubai
dc.subjectCo-dazzi tensor
dc.subjectconcircular vector field
dc.subjectconformal mapping
dc.subjectconharmonic mapping
dc.subjectgeneralized quasi-Einstein manifolds
dc.titleCONFORMAL MAPPINGS OF GENERALIZED QUASI-EINSTEIN MANIFOLDS ADMITTING SPECIAL VECTOR FIELDS
dc.typePublication
dspace.entity.typeArticle

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