Springer Proceedings in Mathematics and Statistics, pages 19-31

Conformal $$\eta $$-Einstein Soliton on $$(LCS)_{n}$$-Manifold

Srabani Debnath 1
1
 
Department of Mathematics, Budge Budge College, Kolkata, India
Publication typeBook Chapter
Publication date2025-02-01
SJR0.168
CiteScore0.5
Impact factor
ISSN21941009, 21941017
Abstract
The object of the present paper is to study conformal $$\eta $$ -Einstein soliton in the framework of $$(LCS)_{n}$$ -manifold. First we establish the existence of conformal $$\eta $$ -Einstein soliton on $$(LCS)_{n}$$ -manifold. Then we obtain some results on $$(LCS)_{n}$$ -manifold admitting conformal $$\eta $$ -Einstein soliton where the Ricci tensor is cyclic parallel and Codazzi type. We have also considered the soliton where the manifold is Ricci symmetric.
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