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They concluded experimentally that the best strategy is to update when a certain prespecified number of links incident on a node have been established or broken since the last update [27] The basic update procedure is performed by each moving node whenever it observes that, due to its movement, an existing edge will be broken (that is, the distance between two nodes becomes >R) In order to minimize the number of location update messages, the message could be sent by only the node endpoint (of the broken edge) with greater speed Similarly, the same action may be taken when a new neighbor is detected New neighbor X may be detected after X transmitted its location update following an edge breakup with another node Thus, new neighbors that receive such messages may then react by informing X about their presence.



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Alternatively, the creation of a new link can be detected if two-hop information is available to nodes To decide whether an edge is made or broken, a node may use last available information about its direct neighbors and other nodes in the network However, when all nodes are moving in the same direction (as in military or rescue missions), such a procedure may result in unnecessary updates To reduce overhead in such scenarios, connection time is introduced as follows The availability of GPS enables nodes to estimate the connection time with other nodes, as proposed in [49, 51] The connection time is defined as the estimated duration of a connection between two neighboring nodes Neighboring nodes frequently update their location to each other, and this information may be used to estimate the direction and speed of their movements In turn, this suffices to estimate the connection time.

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Let A and B be the two neighboring nodes that move at speeds a and b, respectively Here, A and B are position vectors and a and b are directional vectors At time t, they move to new positions A = A + at and B = B + bt They will loose their connection when the distance between them becomes >R, where R is the radius of the corresponding unit graph (or the smaller of their transmission radii in case of minpower graphs) The time t at which the connection will be lost can be estimated by solving the quadratic equation |A B | = |B A + (b a)t| = R [49, 51] When the time expires, the edge is assumed to broken and a location update is sent to all neighbors.

In Figure 14.3 the graphics with attribute tags before they are all blocked are shown on the left, and the inserted block with the instance values on the right. If you want to change any of the default values once they have been entered, use EXPLODE then CHANGE or DDEDIT.

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Similar criteria can be used to estimate the time a connection will be made, and act accordingly The variants of this basic update may include adjusting transmission radius to tR for some value of t, to reach more or fewer neighbors Location updates are short messages,.

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Note that by the counting argument, there exists, for each n, at least one sequence x n such that K(x n |n) n. De nition We call an in nite string x incompressible if K(x1 x2 x3 xn |n) = 1. n n lim (14.51) (14.50)

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