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As the moving node passes by along a straight line, the distance between the moving node and the sensor node d(t) is d(t)=sqrt{(L_{0}-vt)^{2}+d_{0}^{2}}.
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Assuming that the initial distance between the static sensor node and the moving track is d 0=100 m, the effective interval is L 0=625 m, and the velocity of the moving node is v=20 m/s; thus, the time interval of the transmission is T s =62.5 s.
To understand the relationship between the number of moving nodes and execution rounds of Algorithm 1, we show in Fig. 4 how the execution rounds vary with different number of moving nodes where moving time is 80 s and other parameters are set as before.
We use the Relative Velocity Metric (RVM) to indicate the relative mobility between two moving nodes: text{RVM}(i,j =logfrac{v_{text{max}}}{v_{text{max}}-v_{i,j}^{text{rel}}}.
This variable nature of the topology can be apprehended only by network updates of the link state between moving nodes, thus creating substantial communication overhead along the link.
The probability of completing a transmission of a data packet between two moving nodes is derived by Cho and Hayes [10].
Moving node.
Fig. 3 The relation between energy consumption and the number of moving nodes.
Fig. 7 The relation between energy consumption and the number of nodes, the number of moving nodes.
Fig. 8 The relation between energy consumption and the number of nodes and the number of moving nodes.
Fig. 5 The relation between energy consumption and moving time, the number of moving nodes.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com