@ARTICLE{À venir, 

TITLE={[FORTHCOMING] Structures géométriques sur les variétés de Kenmotsu admettant une connexion semi-symétrique non métrique de type DM}, 
  
AUTHOR={El Moctar El Id Mohamed
, Abdoul Salam Diallo
, Mohammed Mohammed
, Mohamed H. A. Hamed
, Lessiad Ahmed Sid Ahmed, }, 
	
JOURNAL={Avancées en Mathématiques Pures et Appliquées}, 
	
VOLUME={}, 

NUMBER={Articles à paraître<br>}, 
	
YEAR={2026}, 

URL={https://openscience.fr/Structures-geometriques-sur-les-varietes-de-Kenmotsu-admettant-une-connexion}, 
	
DOI={À venir}, 
	
ISSN={1869-6090}, 
	
ABSTRACT={The study of manifolds equipped with special linear connections has become an important topic in contemporary Riemannian geometry. In this work, we investigate Kenmotsu manifolds endowed with a class of semi-symmetric non-metric connections that generalize several previously known connections in the literature. Particular attention is devoted to the geometric behavior of symmetric and skew-symmetric parallel tensor fields associated with such connections. We further examine the conditions under which these manifolds satisfy Ricci-symmetric, weakly symmetric, and weakly Ricci-symmetric properties. In addition, the existence and structure of Ricci solitons related to these non-metric connections are studied within the setting of Kenmotsu geometry.}}