Results 111 to 120 of about 24,392 (153)

Evaluation of Selected Quality Characteristics of Thin-Walled Models Manufactured Using Powder Bed Fusion Technology. [PDF]

Materials (Basel)
Kozior T, Bochnia J, Jurago A, Jędrzejewski P, Adamczyk M.   +4 more
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Modular geodesics and wedge domains in non-compactly causal symmetric spaces. [PDF]

Ann Glob Anal Geom (Dordr)
Morinelli V, Neeb KH, Ólafsson G.
europepmc   +1 more source

Advances in High-Temperature Sensor Technologies: Material System, Sensing Principles, Drift Compensation, and Encapsulation Reliability. [PDF]

ACS Omega
Huang X, Wang H, Song B, Mao Y, Zhao ZJ, Yu B, Qian L.   +6 more
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A Novel and Powerful Dual-Stream Multi-Level Graph Convolution Network for Emotion Recognition. [PDF]

Sensors (Basel)
Hou G, Yu Q, Chen G, Chen F.
europepmc   +1 more source

Ricci Curvature Tensor-Based Volumetric Segmentation. [PDF]

Int J Comput Vis
Huang J, Chen K, Alpers A, Lei N.
europepmc   +1 more source

Identification of Spared and Proportionally Controllable Hand Motor Dimensions in Motor Complete Spinal Cord Injuries Using Latent Manifold Analysis

Sîmpetru RC, Souza de Oliveira D, Ponfick M, Del Vecchio A.   +3 more
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Innovating beyond electrophysiology through multimodal neural interfaces. [PDF]

Nat Rev Electr Eng
Ramezani M, Ren Y, Cubukcu E, Kuzum D.
europepmc   +1 more source

ON THE CONFORMAL INVARIANT AND ITS VANISHING OF A CODIM 3-QUATERNIONIC CARNOT-CARATHEODORY STRUCTURE ON (4n+3)-DIMENSIONAL MANIFOLDS (Hyperbolic Spaces and Discrete Groups II)

ON THE CONFORMAL INVARIANT AND ITS VANISHING OF A CODIM 3-QUATERNIONIC CARNOT-CARATHEODORY STRUCTURE ON (4n+3)-DIMENSIONAL MANIFOLDS (Hyperbolic Spaces and Discrete Groups II)
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Einstein-Weyl structures on compact conformal manifolds

The Quarterly Journal of Mathematics, 1999
A Weyl structure on a differentiable manifold \(M\) is a pair \(([g],D)\), where \([g]\) is a conformal structure and \(D\) is a torsion-free affine connection on \(M\) such that \(Dg=\theta\otimes g\) for a certain 1-form \(\theta\) (depending on \(g\)).
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