Ricci solitons on a family of four-dimensional Walker manifolds

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Published May 19, 2026

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Mamadou Ciss
Université Alioune Diop, UFR SATIC, Département de Mathématiques, Équipe de Recherche en Analyse Non Linéaire et Géométrie (ANLG), B. P. 30, Bambey, Sénégal
Abdourahmane Diatta
Université Assane Seck, UFR Sciences et Technologies, Département de Mathématiques, B. P. 523, Ziguinchor, Sénégal
Abdoul Salam Diallo
Université Alioune Diop, UFR SATIC, Département de Mathématiques, Équipe de Recherche en Analyse Non Linéaire et Géométrie (ANLG), B. P. 30, Bambey, Sénégal

Abstract

In this paper, we investigate the curvature properties of a family of four-dimensional Walker manifolds. We establish the existence of non-trivial Ricci solitons on this family of manifolds and provide explicit examples to illustrate the results.

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How to Cite
Ciss, M., Diatta, A., & Diallo, A. (2026). Ricci solitons on a family of four-dimensional Walker manifolds. Acta Mathematica Universitatis Comenianae, 95(2), 109-120. Retrieved from http://www.iam.fmph.uniba.sk/amuc/ojs/index.php/amuc/article/view/2349/1103
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Vol 95 No 2 (2026): AMUC
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Articles