Connections and Curvature in sub-Riemannian geometry
For a subRiemannian manifold and a given Riemannian extension of the metric, we define a canonical global connection. This connection coincides with both the Levi-Civita connection on Riemannian manifolds and the Tanaka-Webster connection on strictly pseudoconvex CR manifolds.
Robert K. Hladky
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Universality in long-distance geometry and quantum complexity. [PDF]
Brown AR +3 more
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Riemannian Trust Region Method for Minimization of the Fourth Central Moment for Localized Molecular Orbitals. [PDF]
Sepehri A, Li RR, Hoffmann MR.
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Control of Nonholonomic Systems: from Sub-Riemannian Geometry to Motion Planning
F. Jean
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An Explainable Geometric-Weighted Graph Attention Network for Identifying Functional Networks Associated with Gait Impairment. [PDF]
Nerrise F +4 more
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Viscosity solutions to the ∞-Laplace equation in Grushin-type spaces
In this paper, we prove the existence and uniqueness of viscosity solutions to the infinite Laplace equation in Grushin-type spaces whose tangent spaces consist of arbitrary triangular vector fields.
Thomas Bieske, Zachary Forrest
doaj
Riemannian diffusion kernel-smoothed continuous structural connectivity on cortical surface. [PDF]
Wang L, Li D, Zhang Z.
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Enhancing classification of a large lower-limb motor imagery EEG dataset for BCI in knee pain patients. [PDF]
Zuo C +9 more
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Rao-Fisher information geometry and dynamics of the event-universe views distributions. [PDF]
Shor O, Benninger F, Khrennikov A.
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Comparison theorems on H-type sub-Riemannian manifolds. [PDF]
Baudoin F +3 more
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