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Titlebook: Connectivity of Communication Networks; Guoqiang Mao Book 2017 Springer International Publishing AG 2017 Connectivity.Random Geometric Gra

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Connectivity of Two-Dimensional Small to Medium Sized Networks probabilities of .-hop connection or hop count statistics. We start with networks assuming the unit disk connection model and then move to networks assuming the random connection model and the log-normal connection model.
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Critical Density for Percolationn an upper and a lower bounds for the critical density. Then, we compare the bounds with other existing bounds in the literature under the unit disk connection model and the log-normal connection model, which are special cases of the random connection model. Percolation is an important subject in the study of connectivity of large random networks.
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Information Propagation in Two-Dimensional Dynamic Networkss such as the fraction of nodes that can receive the information and the delay of the information dissemination process. The accuracy of analytical results is verified using simulations driven by both the random direction mobility model and a real world trace.
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https://doi.org/10.1007/0-387-27475-8s such as the fraction of nodes that can receive the information and the delay of the information dissemination process. The accuracy of analytical results is verified using simulations driven by both the random direction mobility model and a real world trace.
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Large Network Models and Their Implications and on the vanishing of components of finite order . > 1 respectively, we demonstrate some subtle but important differences between the infinite network model and the dense and extended network models. Therefore, extra scrutiny has to be used in order for the results obtained from the infinite netw
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