2020
DOI: 10.1109/access.2020.2977949
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An Analytic Latency Model for a Next-Hop Data-Ferrying Swarm on Random Geometric Graphs

Abstract: Next-hop data-ferrying is a data-driven approach to ferrying data between graph components of a disconnected network. In contrast to pre-planned routing methods like the Traveling Salesman tour, only the next-hop is planned, allowing the ferry to be reactive to the data flows within the network. When multiple ferries are used, explicit coordination between them is difficult due to the data-driven approach of the algorithm, and the distributed and disconnected nature of the problem. However, coordinated behavio… Show more

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Cited by 3 publications
(3 citation statements)
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“…In this paper, we model MASs as simple finite undirected unweighted graphs determined by the vertex set V and the edge set E (i.e., G = (V,E)) [71,72]. We assume that both sets are of finite size and time-invariant in our experiments.…”
Section: Applied Mathematical Model Of Multi-agent Systemsmentioning
confidence: 99%
“…In this paper, we model MASs as simple finite undirected unweighted graphs determined by the vertex set V and the edge set E (i.e., G = (V,E)) [71,72]. We assume that both sets are of finite size and time-invariant in our experiments.…”
Section: Applied Mathematical Model Of Multi-agent Systemsmentioning
confidence: 99%
“…In this paper, MASs are modeled as simple finite undirected unweighted graphs labeled as G and determined by two time-invariant sets, namely the vertex set V and the edge set E (G = (V, E)) [43,44]. The vertex set V consists of all the graph vertices representing the agents in MAS.…”
Section: Mathematical Model Of Multi-agent Systemsmentioning
confidence: 99%
“…In this paper, we examine the chosen algorithms over RGGs, graphs that represent spatial MASs with n randomly deployed agents [43,44] (see Figure 4 for an example of RGGs (one of 100 RGGs applied in our research is shown in this figure to illustrate what the network topology of the used graphs looks like) and Table 1 containing the graph parameters (the average value of each parameter of 100 applied graphs is shown)). In these graphs, the agents are placed uniformly at random over a square area of finite size.…”
Section: Mathematical Model Of Multi-agent Systemsmentioning
confidence: 99%