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RiemannInfer: improving transformer inference through Riemannian geometry. [PDF]
Mao R +5 more
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The G -invariant graph Laplacian Part I: Convergence rate and eigendecomposition. [PDF]
Rosen E +4 more
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Projections of SDEs onto submanifolds. [PDF]
Armstrong J, Brigo D, Ferrucci E.
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Hardy Spaces and Canonical Kernels on Quadric CR Manifolds. [PDF]
Boggess A, Brooks J, Raich A.
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Neurosymbolic AI as an antithesis to scaling laws. [PDF]
Velasquez A +7 more
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Lagrangian Relations and Quantum L ∞ Algebras. [PDF]
Jurčo B, Pulmann J, Zika M.
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Intermediate excited state relaxation dynamics of boron vacancy spin defects in hexagonal boron nitride. [PDF]
Konrad P +7 more
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Periodica Mathematica Hungarica, 2000
A diffeomorphism \(\delta:M\to M\) of a boundaryless \(k\)-dimensional submanifold \(M\) of a Euclidean space \(\mathbb{R}^n\) is called by the authors diametrical with respect to the center \(p\) if \(x\), \(p\) and \(\delta(x)\) \((x\in M)\) are distinct collinear points and \(T_x M=T_{\delta(x)} M\).
F. J. Craveiro de Carvalho, Bernd Wegner
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A diffeomorphism \(\delta:M\to M\) of a boundaryless \(k\)-dimensional submanifold \(M\) of a Euclidean space \(\mathbb{R}^n\) is called by the authors diametrical with respect to the center \(p\) if \(x\), \(p\) and \(\delta(x)\) \((x\in M)\) are distinct collinear points and \(T_x M=T_{\delta(x)} M\).
F. J. Craveiro de Carvalho, Bernd Wegner
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