Characterizations for totally geodesic submanifolds of a $ K $-paracontact manifold
Copyright policy )Characterizations for totally geodesic submanifolds of a $ K $-paracontact manifold
The aim of the present paper is to study pseudoparallel invariant submanifolds of a K-paracontact metric manifold. We consider pseudoparallel, Ricci-generalized pseudoparallel and 2-Ricci generalized pseudo parallel invariant submanifolds of a K-paracontact manifold and we obtain new results. We think contributes to providing some new and interesting results in the area of geometric structures on manifolds geometry.
- Aksaray University Turkey
- Cumhuriyet University Turkey
K-Paracontact Manifold, Pseudoparallel, Ricci-generalized pseudoparallel, 2-pseudoparallel submanifolds, Global submanifolds, Ricci-generalized pseudoparallel, Pseudoparallel, Ricci-generalized Pseudoparallel, pseudoparallel, 2-pseudoparallel Submanifolds, ricci-generalized pseudoparallel, K-paracontact Manifold, K-Paracontact Manifold, pseudoparallel submanifolds, QA1-939, General geometric structures on manifolds (almost complex, almost product structures, etc.), Contact manifolds (general theory), 2-pseudoparallel submanifolds, \(K\)-paracontact manifold, k-paracontact manifold, Mathematics
K-Paracontact Manifold, Pseudoparallel, Ricci-generalized pseudoparallel, 2-pseudoparallel submanifolds, Global submanifolds, Ricci-generalized pseudoparallel, Pseudoparallel, Ricci-generalized Pseudoparallel, pseudoparallel, 2-pseudoparallel Submanifolds, ricci-generalized pseudoparallel, K-paracontact Manifold, K-Paracontact Manifold, pseudoparallel submanifolds, QA1-939, General geometric structures on manifolds (almost complex, almost product structures, etc.), Contact manifolds (general theory), 2-pseudoparallel submanifolds, \(K\)-paracontact manifold, k-paracontact manifold, Mathematics
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