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Delineating the Central Anatolia Transition Zone (CATZ): Constraints from Integrated Geodetic (GNSS/InSAR) and Seismic Data. [PDF]
Sensors (Basel)Kutoğlu ŞH, Akgün E, Softa M.
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Coherent electrically-charged quantum black holes. [PDF]
Eur Phys J C Part FieldsAntonelli T +3 more
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Annotation-free 3D reconstruction and quantification of retinal microvasculature by RADAR. [PDF]
NPJ Digit MedZhang H +10 more
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Curvature Tensors and Curvature Conditions in Weyl Geometry
Curvature Tensors and Curvature Conditions in Weyl Geometryopenaire
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Concircular Curvature Tensor and Fluid Spacetimes
International Journal of Theoretical Physics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ahsan, Zafar, Siddiqui, Shah Alam
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Robust estimation of adaptive tensors of curvature by tensor voting
IEEE Transactions on Pattern Analysis and Machine Intelligence, 2005Although curvature estimation from a given mesh or regularly sampled point set is a well-studied problem, it is still challenging when the input consists of a cloud of unstructured points corrupted by misalignment error and outlier noise. Such input is ubiquitous in computer vision.
Tong, WS, Tang, CK
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2011
This chapter studies conformal curvature tensors of a pseudo-Riemannian metric g. These are defined in terms of the covariant derivatives of the curvature tensor of an ambient metric in normal form relative to g. Their transformation laws under conformal change are given in terms of the action of a subgroup of the conformal group O(p + 1, q + 1) on ...
Charles Fefferman, C. Robin Graham
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This chapter studies conformal curvature tensors of a pseudo-Riemannian metric g. These are defined in terms of the covariant derivatives of the curvature tensor of an ambient metric in normal form relative to g. Their transformation laws under conformal change are given in terms of the action of a subgroup of the conformal group O(p + 1, q + 1) on ...
Charles Fefferman, C. Robin Graham
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2013
Suppose we have a coordinate system \({x}^{\mu }\) in a region of an \(n\)-dimensional Riemann (or pseudo-Riemann) manifold [20]. Components of the metric tensor \(g_{\mu \nu }\) are given as functions of \({x}^{\mu }\). We want to calculate the Riemann curvature tensor \({R}^{\mu }\,_{\nu \alpha \beta }\) and related quantities (the Ricci tensor \(R_{\
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Suppose we have a coordinate system \({x}^{\mu }\) in a region of an \(n\)-dimensional Riemann (or pseudo-Riemann) manifold [20]. Components of the metric tensor \(g_{\mu \nu }\) are given as functions of \({x}^{\mu }\). We want to calculate the Riemann curvature tensor \({R}^{\mu }\,_{\nu \alpha \beta }\) and related quantities (the Ricci tensor \(R_{\
openaire +1 more source