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Dual Semispray. Nonlinear Connections
2003The 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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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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Self-dual connections, torsion and Ashtekar’s variables
Journal of Mathematical Physics, 1992Two identities are derived in terms of an arbitrary self-dual connection and the associated spin connection which show that torsion contributes to the simple complex-valued structure of the Hamiltonian and vector constraints in Ashtekar’s formulation of canonical gravity.
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Multi-curvature forms and their applications to dual connections
SUT Journal of Mathematics (Formerly TRU Mathematics), 1991In 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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Dual connections in Finsler geometry
2008Summary: 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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Quaternion-Valued Twin-Multistate Hopfield Neural Networks With Dual Connections
IEEE Transactions on Neural Networks and Learning Systems, 2021Masaki Kobayashi
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From Dual Connections to Almost Contact Structures
Mathematics, 2022Emmanuel Gnandi, Stéphane Puechmorel
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Experimental and analytical investigations of enhanced semi-rigid connections with dual pipe dampers
Structures, 2021Adolfo Preciado
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