RICCI SOLITONS AND RICCI BI-CONFORMAL VECTOR FIELDS ON THE MODEL SPACE $Sol^{4}_{0}$

In this paper, we classify the Ricci solitons and the Ricci bi-conformal vector fields on model space $Sol^{4}_{0}$. We also show which of them are gradient vector fields and which one of those are Killing vector fields.

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Publication Details

Journal
Facta Universitatis Series Mathematics and Informatics
Published
2025-08-03
DOI
https://doi.org/10.22190/fumi240731045s
Citations
1
Primary Topic
Spectral Theory in Mathematical Physics
Type
article
Field-Weighted Citation Impact
3.69
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article

RICCI SOLITONS AND RICCI BI-CONFORMAL VECTOR FIELDS ON THE MODEL SPACE $Sol^{4}_{0}$

Shahroud Azami, Mahin Sohrabpour
1 citations
Facta Universitatis Series Mathematics and Informatics
Spectral Theory in Mathematical Physics
3.69
article

RICCI SOLITONS AND RICCI BI-CONFORMAL VECTOR FIELDS ON THE MODEL SPACE $Sol^{4}_{0}$

Shahroud Azami, Mahin Sohrabpour
article en
1 citations

Abstract

In this paper, we classify the Ricci solitons and the Ricci bi-conformal vector fields on model space $Sol^{4}_{0}$. We also show which of them are gradient vector fields and which one of those are Killing vector fields.

Facta Universitatis Series Mathematics and InformaticsVol. 40(3)
Openalex Percentile: Top 8%
Spectral Theory in Mathematical Physics
3.69
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RICCI SOLITONS AND RICCI BI-CONFORMAL VECTOR FIELDS ON THE MODEL SPACE $Sol^{4}_{0}$ — Shahroud Azami, Mahin Sohrabpour · Facta Universitatis Series Mathematics and Informatics (2025) | TGRS Research Map | TGRS