FINITE GRAPHS AND CONFIGURATIONS OF POINTS
We generalize the Atiyah problem on configurations and the related Atiyah--Sutcliffe conjectures 1 and 2 using finite graphs, configurations of points and tensors. Our conjectures are intriguing geometric inequalities, defined using the pairwise directions of the configuration of points, just as in the original problem. The generalization of the Atiyah
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Respondent‐driven sampling and the homophily configuration graph
Respondent‐Driven Sampling (RDS) is a popular method for surveying hard‐to‐reach populations, especially in the public health domain. Adjusting for the complex sampling mechanism of the RDS procedure is challenging. We propose a new model for the RDS mechanism motivated by a graph model, which we call the Homophily Configuration Graph. Under this model,
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Efficient service mesh traffic management for cloud-native applications. [PDF]
Ahmed R, Ren S, Kim E, Lee C.
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Numerical investigation of co-flow jet integration to enhance the aerodynamic efficiency of airfoils used in wind turbine applications. [PDF]
Farghaly MB +3 more
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The Polytope Formalism: application to molecular constitution and the prospect of a complete description of Chemical Space. [PDF]
Canfield PJ, Crossley MJ.
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A self-evolution cyber attack scheme generation system for cybersecurity evaluation. [PDF]
Yang M +6 more
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Digitizing Micromaser Steady States: Entropy, Information Graphs, and Multipartite Correlations in Qubit Registers. [PDF]
Németh I, Zsóka S, Bencze A.
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A comprehensive framework for legal dispute analysis integrating prompt engineering and multi-dimensional knowledge graphs. [PDF]
Zhang M +5 more
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Generating Planar Trajectories for Neptunian System Exploration Using Motion Primitives. [PDF]
Miceli GE, Bosanac N.
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Graph-theoretic analyses of saturation fraction of repulsive dopants in solid solutions. [PDF]
Kubo A, Abe Y.
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