2019
DOI: 10.17654/gt022020105
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Warped Product Skew Semi-Invariant Submanifolds of Nearly Cosymplectic Manifolds

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“…Conversely we assume that N is a pointwise hemi-slant submanifold of Ñ such that (21) holds. Taking the inner product of (21) with Y 2 , we can say from Theorem 3.12 that the integral manifold N 1ϕ of D ϕ is totally geodesic foliation in N. Thus, by Corollary 3.9 the distribution D ⊥ is integrable if and only if…”
Section: An Optimal Inequalitymentioning
confidence: 95%
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“…Conversely we assume that N is a pointwise hemi-slant submanifold of Ñ such that (21) holds. Taking the inner product of (21) with Y 2 , we can say from Theorem 3.12 that the integral manifold N 1ϕ of D ϕ is totally geodesic foliation in N. Thus, by Corollary 3.9 the distribution D ⊥ is integrable if and only if…”
Section: An Optimal Inequalitymentioning
confidence: 95%
“…Let us consider that N is a pointwise hemi-slant warped product submanifold of a para-Kaehler manifold Ñ. Then, Lemma 4.5, we have (21). We know that h is a function on N 2 , therefore setting τ = ln h implies that Y 3 (τ) = 0.…”
Section: An Optimal Inequalitymentioning
confidence: 99%