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Embodied postural dynamics underlie behavioral diversity in a benthic sessile chordate. [PDF]
Tolstenkov O +2 more
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The Youth Risk Index: psychometrics, predicting the initiation of early adolescent substance use, and the breadth of liability detected. [PDF]
Ridenour TA +10 more
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Finding the most promising indications for novel treatments in oncology. [PDF]
Eckhoff M +16 more
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Ricci-like solitons with arbitrary potential are introduced and studied on Sasaki-like almost contact B-metric manifolds. It is proved that the Ricci tensor of such a soliton is the vertical component of both B-metrics multiplied by a constant. It is established that gradient almost Ricci-like solitons have constant soliton coefficients.
Mancho Manev, Manev Mancho
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Locally ϕ-symmetric normal almost contact metric manifolds of dimension 3
The object of the present work is to study a three-dimensional normal almost contact metric manifold which is locally ϕ-symmetric and whose Ricci tensor is η-parallel.
U C De, Ahmet Yıldız
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The components of the structure tensor of five-dimensional almost contact B-metric manifolds
Asian-European Journal of Mathematics, 2020Almost contact [Formula: see text]-metric manifolds of the dimension 5 are considered. Our aim is to determine the corresponding components of the structure tensor of these manifolds. Some known examples of almost contact [Formula: see text]-metric manifolds are commented.
Ivanova, Miroslava, Dospatliev, Lilko
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Curvature properties of normal almost contact manifolds with B-metric
Journal of Geometry, 2013Let \(M\) be a \((2n+1)\)-dimensional manifold equipped with an almost contact structure \((\varphi,\xi,\eta)\) and a pseudo-Riemannian metric \(g\) such that \( g(\varphi x,\varphi y ) = - g(x,y) + \eta(x)\eta(y) \) for vector fields \(x,y,z, \dots\) on \(M\), i.e., a \(B\)-metric.
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$$\mathcal {D}$$-Homothetic deformation on almost contact B-metric manifolds
Journal of Geometry, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Submanifolds of some almost contact manifolds with \(B\)-metric with codimension two. II
1998Summary: The authors study submanifolds of almost contact manifolds with \(B\)-metric of codimension 2, such that the vector field of the almost contact structure does not belong to the tangential space or to be normal space of the submanifold. Examples of such submanifolds are constructed.
Nakova, G., Gribachev, K.
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