Lorentzian Para‐Kenmotsu Manifolds Within the Framework of ∗‐Conformal η‐Ricci Soliton.
Saved in:
| Title: | Lorentzian Para‐Kenmotsu Manifolds Within the Framework of ∗‐Conformal η‐Ricci Soliton. |
|---|---|
| Authors: | Kishor, Shyam1 (AUTHOR), Bhardwaj, Arun Kumar1 (AUTHOR), Mani, Naveen2 (AUTHOR), Shukla, Rahul3 (AUTHOR) rshukla@wsu.ac.za, Hazra, Arpan (AUTHOR) ahazra@wiley.com |
| Source: | Journal of Applied Mathematics. 7/21/2025, Vol. 2025, p1-8. 8p. |
| Subjects: | Manifolds (Mathematics), Conformal geometry, Lorentz theory, Curvature |
| 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. [ABSTRACT FROM AUTHOR] |
| Copyright of Journal of Applied Mathematics is the property of Wiley-Blackwell and its content may not be copied or emailed to multiple sites without the copyright holder's express written permission. Additionally, content may not be used with any artificial intelligence tools or machine learning technologies. However, users may print, download, or email articles for individual use. This abstract may be abridged. No warranty is given about the accuracy of the copy. Users should refer to the original published version of the material for the full abstract. (Copyright applies to all Abstracts.) | |
| Database: | Engineering Source |
|
Full text is not displayed to guests.
Login for full access.
|
|
| FullText | Links: – Type: pdflink Text: Availability: 1 |
|---|---|
| Header | DbId: egs DbLabel: Engineering Source An: 186809707 AccessLevel: 6 PubType: Academic Journal PubTypeId: academicJournal PreciseRelevancyScore: 0 |
| IllustrationInfo | |
| Items | – Name: Title Label: Title Group: Ti Data: Lorentzian Para‐Kenmotsu Manifolds Within the Framework of ∗‐Conformal η‐Ricci Soliton. – Name: Author Label: Authors Group: Au Data: <searchLink fieldCode="AR" term="%22Kishor%2C+Shyam%22">Kishor, Shyam</searchLink><relatesTo>1</relatesTo> (AUTHOR)<br /><searchLink fieldCode="AR" term="%22Bhardwaj%2C+Arun+Kumar%22">Bhardwaj, Arun Kumar</searchLink><relatesTo>1</relatesTo> (AUTHOR)<br /><searchLink fieldCode="AR" term="%22Mani%2C+Naveen%22">Mani, Naveen</searchLink><relatesTo>2</relatesTo> (AUTHOR)<br /><searchLink fieldCode="AR" term="%22Shukla%2C+Rahul%22">Shukla, Rahul</searchLink><relatesTo>3</relatesTo> (AUTHOR)<i> rshukla@wsu.ac.za</i><br /><searchLink fieldCode="AR" term="%22Hazra%2C+Arpan%22">Hazra, Arpan</searchLink> (AUTHOR)<i> ahazra@wiley.com</i> – Name: TitleSource Label: Source Group: Src Data: <searchLink fieldCode="JN" term="%22Journal+of+Applied+Mathematics%22">Journal of Applied Mathematics</searchLink>. 7/21/2025, Vol. 2025, p1-8. 8p. – Name: Subject Label: Subjects Group: Su Data: <searchLink fieldCode="DE" term="%22Manifolds+%28Mathematics%29%22">Manifolds (Mathematics)</searchLink><br /><searchLink fieldCode="DE" term="%22Conformal+geometry%22">Conformal geometry</searchLink><br /><searchLink fieldCode="DE" term="%22Lorentz+theory%22">Lorentz theory</searchLink><br /><searchLink fieldCode="DE" term="%22Curvature%22">Curvature</searchLink> – Name: Abstract Label: Abstract Group: Ab Data: 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. [ABSTRACT FROM AUTHOR] – Name: AbstractSuppliedCopyright Label: Group: Ab Data: <i>Copyright of Journal of Applied Mathematics is the property of Wiley-Blackwell and its content may not be copied or emailed to multiple sites without the copyright holder's express written permission. Additionally, content may not be used with any artificial intelligence tools or machine learning technologies. However, users may print, download, or email articles for individual use. This abstract may be abridged. No warranty is given about the accuracy of the copy. Users should refer to the original published version of the material for the full abstract.</i> (Copyright applies to all Abstracts.) |
| PLink | https://search.ebscohost.com/login.aspx?direct=true&site=eds-live&db=egs&AN=186809707 |
| RecordInfo | BibRecord: BibEntity: Identifiers: – Type: doi Value: 10.1155/jama/6684661 Languages: – Code: eng Text: English PhysicalDescription: Pagination: PageCount: 8 StartPage: 1 Subjects: – SubjectFull: Manifolds (Mathematics) Type: general – SubjectFull: Conformal geometry Type: general – SubjectFull: Lorentz theory Type: general – SubjectFull: Curvature Type: general Titles: – TitleFull: Lorentzian Para‐Kenmotsu Manifolds Within the Framework of ∗‐Conformal η‐Ricci Soliton. Type: main BibRelationships: HasContributorRelationships: – PersonEntity: Name: NameFull: Kishor, Shyam – PersonEntity: Name: NameFull: Bhardwaj, Arun Kumar – PersonEntity: Name: NameFull: Mani, Naveen – PersonEntity: Name: NameFull: Shukla, Rahul – PersonEntity: Name: NameFull: Hazra, Arpan IsPartOfRelationships: – BibEntity: Dates: – D: 21 M: 07 Text: 7/21/2025 Type: published Y: 2025 Identifiers: – Type: issn-print Value: 1110757X Numbering: – Type: volume Value: 2025 Titles: – TitleFull: Journal of Applied Mathematics Type: main |
| ResultId | 1 |
