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Finding dense and connected subgraphs in dual networks
2015 IEEE 31st International Conference on Data Engineering, 2015Finding dense subgraphs is an important problem that has recently attracted a lot of interests. Most of the existing work focuses on a single graph (or network1). In many real-life applications, however, there exist dual networks, in which one network represents the physical world and another network represents the conceptual world.
Yubao Wu +3 more
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Connectivity or Complementarity in the Dual System
Zeitschrift für Berufs- und Wirtschaftspädagogik, 2019The relationship between learing at school and in-company learning is essential to the understandig of apprenticeship, not only in the frame of the German dual system of vocational education. Around the year 2000 two theoretical approaches have been presented.
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Dual connections on a normalized hypersurface in an affinely connected space
Russian Mathematics, 2009We 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
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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Geodesics for Dual Connections and Means on Symmetric Cones
Integral Equations and Operator Theory, 2004The 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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Reduced SMA-M1 Connectivity in Older Than Younger Adults Measured Using Dual-Site TMS
European Journal of Neuroscience, 2021Ann-Maree Vallence, Brittany K Rurak
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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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QUIC Throughput and Fairness Over Dual Connectivity
Lecture Notes in Computer Science, 2021Andrei Gurtov +2 more
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