Lorentzian Para‐Kenmotsu Manifolds Within the Framework of ∗‐Conformal η ‐Ricci Soliton

The present article intends to study the ∗‐conformal η ‐Ricci soliton on n ‐LPK ( n ‐dimensional Lorentzian para‐Kenmotsu) manifolds with curvature constraints. On n ‐LPK, we derive certain results of ∗‐conformal η ‐Ricci soliton satisfying the Codazzi‐type equation, R ( ξ , L ) · S = 0, the project...

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Published inJournal of applied mathematics Vol. 2025; no. 1
Main Authors Kishor, Shyam, Bhardwaj, Arun Kumar, Mani, Naveen, Shukla, Rahul
Format Journal Article
LanguageEnglish
Published New York John Wiley & Sons, Inc 01.01.2025
Wiley
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ISSN1110-757X
1687-0042
DOI10.1155/jama/6684661

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Abstract The present article intends to study the ∗‐conformal η ‐Ricci soliton on n ‐LPK ( n ‐dimensional Lorentzian para‐Kenmotsu) manifolds with curvature constraints. On n ‐LPK, we derive certain results of ∗‐conformal η ‐Ricci soliton satisfying the Codazzi‐type equation, R ( ξ , L ) · S = 0, the projective flatness of the n ‐LPK manifold. At last, we conclude with an n ‐LPK manifold with conformal η ‐Ricci solitons using a suitable example.
AbstractList The present article intends to study the ∗‐conformal η ‐Ricci soliton on n ‐LPK ( n ‐dimensional Lorentzian para‐Kenmotsu) manifolds with curvature constraints. On n ‐LPK, we derive certain results of ∗‐conformal η ‐Ricci soliton satisfying the Codazzi‐type equation, R ( ξ , L ) · S = 0, the projective flatness of the n ‐LPK manifold. At last, we conclude with an n ‐LPK manifold with conformal η ‐Ricci solitons using a suitable example.
The present article intends to study the ∗-conformal η-Ricci soliton on n-LPK (n-dimensional Lorentzian para-Kenmotsu) manifolds with curvature constraints. On n-LPK, we derive certain results of ∗-conformal η-Ricci soliton satisfying the Codazzi-type equation, Rξ,L·S=0, the projective flatness of the n-LPK manifold. At last, we conclude with an n-LPK manifold with conformal η-Ricci solitons using a suitable example.
The present article intends to study the ∗-conformal η -Ricci soliton on n-LPK (n-dimensional Lorentzian para-Kenmotsu) manifolds with curvature constraints. On n-LPK, we derive certain results of ∗-conformal η -Ricci soliton satisfying the Codazzi-type equation, R(ξ ,L)·S=0, the projective flatness of the n-LPK manifold. At last, we conclude with an n-LPK manifold with conformal η -Ricci solitons using a suitable example.
Audience Academic
Author Shukla, Rahul
Kishor, Shyam
Bhardwaj, Arun Kumar
Mani, Naveen
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10.1002/mma.9519
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Copyright © 2025 Shyam Kishor et al. Journal of Applied Mathematics published by John Wiley & Sons Ltd. This is an open access article under the terms of the Creative Commons Attribution License (the “License”), which permits use, distribution and reproduction in any medium, provided the original work is properly cited. Notwithstanding the ProQuest Terms and Conditions, you may use this content in accordance with the terms of the License. https://creativecommons.org/licenses/by/4.0
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RelatedPersons Einstein, Albert
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Snippet The present article intends to study the ∗‐conformal η ‐Ricci soliton on n ‐LPK ( n ‐dimensional Lorentzian para‐Kenmotsu) manifolds with curvature...
The present article intends to study the ∗-conformal η -Ricci soliton on n-LPK (n-dimensional Lorentzian para-Kenmotsu) manifolds with curvature constraints....
The present article intends to study the ∗-conformal η-Ricci soliton on n-LPK (n-dimensional Lorentzian para-Kenmotsu) manifolds with curvature constraints. On...
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Title Lorentzian Para‐Kenmotsu Manifolds Within the Framework of ∗‐Conformal η ‐Ricci Soliton
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