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Dual connections on a normalized hypersurface in an affinely connected space

Russian Mathematics, 2009
We study dual connections induced by normalizations of submanifolds embedded into an affinely connected space A n,n .
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Dual Semispray. Nonlinear Connections

2003
The notion of semispray from the geometry of higher order Lagrange spaces has a dual correspondent in the geometrical theory of the Hamilton spaces of orderk.The same remark is true concerning the concept of nonlinear connection which is canonical related with that of semispray.
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Geodesics for Dual Connections and Means on Symmetric Cones

Integral Equations and Operator Theory, 2004
The authors defines general means on symmetric cones via operator monotone functions and studies the dual geometry of symmetric cones.
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Super Resolution Using Dual Path Connections

Proceedings of the 27th ACM International Conference on Multimedia, 2019
\beginabstract Deep convolutional neural networks (CNNs) have been demonstrated to be effective for singe-image super-resolution (SISR) recently. Inspired by Chen et al. \citechen2017dual, we propose a novel method for SISR by introducing dual path connections into a deep convolutional neural network, we call it SRDPN.
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Multi-curvature forms and their applications to dual connections

SUT Journal of Mathematics (Formerly TRU Mathematics), 1991
In a previous paper [Kodai Math. J. 11, No. 2, 205-223 (1988; Zbl 0661.53010)] the author generalized the Otsuki connection to that of \(O\)- derivative operators and introduced the multi-curvature form \(K\) for a triplet of \(O\)-derivative operators \(\nabla^ 1\), \(\nabla^ 2\), \(\nabla^ 3\).
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Quaternion-Valued Twin-Multistate Hopfield Neural Networks With Dual Connections

IEEE Transactions on Neural Networks and Learning Systems, 2021
Masaki Kobayashi
exaly  

Dual connections in Finsler geometry

2008
Summary: In the present paper, we generalize the notion of statistical structure and its dual connection in Riemannian geometry to Finsler geometry. We shall show that the Berwald connection \(D\) of a Finsler manifold is a statistical structure. In particular, as an application of this fact, we shall show that, if the \(hh\)-curvature of the Berwald ...
Nagano, T., Aikou, T.
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Dual Connectivity

2016
Erik Dahlman   +2 more
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