Results 211 to 220 of about 245,163 (269)
Systematic comparison of inverse Langevin function approximations in stochastic dumbbell dynamics. [PDF]
Cromer M, Vasquez PA.
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Neighborhood Shocks and Network Dynamics: An Instrumental Variable Approach to Measuring Triadic Closure in Daily Mobility Networks. [PDF]
Vachuska K, Adamson C.
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Physics-Informed Graph Learning for Spatially Contiguous and Capacity-Constrained Hospital Service Area Delineation. [PDF]
Liu L, Wang F.
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Hybrid Care Modifications in the Delivery of Nonpandemic Care During the COVID-19 Pandemic: Scoping Review. [PDF]
Sanchez Villalobos N +6 more
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Normalizing flow based neural processes for Alzheimer's disease progression prediction. [PDF]
Al-Anbari E +2 more
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Vector Flows and Integer Flows
SIAM Journal on Discrete Mathematics, 2015Summary: A vector \({S}^d\)-flow is a flow whose flow values are vectors in \(S^d\), where \(S^d\) is the set of all unit vectors in \(\mathbb{R}^{d+1}\). \textit{K. Jain} [``Unit vector flows'', in: Open Problem Garden. Praha: CSI of Charles University (2007); \url{http://www.openproblemgarden.org/op/unit_vector_flows}] and \textit{C.
Yi Wang +3 more
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Estimation of flows in flow networks
European Journal of Operational Research, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ron Zohar, Dan Geiger
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IEEE Transactions on Multimedia, 2011
Optical flow is a widely used technique for extracting flow information from video images. While it is useful for estimating temporary movement in video images, it only captures one aspect of extracting dominant flow information from a sequence of video images.
Yuya Yamashita +2 more
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Optical flow is a widely used technique for extracting flow information from video images. While it is useful for estimating temporary movement in video images, it only captures one aspect of extracting dominant flow information from a sequence of video images.
Yuya Yamashita +2 more
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Flow symmetry and algebraic flows
ZOR Zeitschrift f� Operations Research Methods and Models of Operations Research, 1993Lovász showed that a vector \(x\) defined on the arc set of a directed network \(D\) is a circulation iff for each pair of distinct vertices \(s\) and \(t\) the value of a maximum \((s,t)\)-flow in \(D\) with respect to capacities \(x\) equals the value of a maximum \((t,s)\)-flow in \(D\) with capacities \(x\) (``flow-symmetry''). In this paper, it is
Mark E. Hartmann, Michael H. Schneider
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