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3.8.2.3. Localization algorithms Topology. Localization algorithms are used to infer the geographical position of a node by elaborating the signals received from position-aware nodes (beacons/landmarks). The precision of the estimation is usually strictly dependent upon the placement of the beacons. Therefore, the network topology may have effects on the performance of most localization algorithms. For example, in the case of range-free approaches, inhomogenous node density may lead to an incorrect distance estimate (Centroid, DV-Hop). Scalability. Localization algorithms are usually scalable with the network population. However, if the geographical extension of the network increases, a higher number of beacons may have to be deployed (APIT). Even if a multilateration approach is adopted, relaxing the need for direct beacon visibility, an increase in the average number of hops from the beacons leads to localization error accumulation (DV-Host, DV-Dist). The complexity of the localization algorithms, as well as the preciseness of the estimation usually increases with the number of beacons (AHLoS). To conclude, the localization algorithms, in general, might show scalability problems with the number of nodes that populate the network.

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The simulation results presented below are obtained by modeling the multiple coupled lumped distributed parameter networks representing the interconnections terminated in passive or active elements on the CAD program SPICE [14]. The

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In [123] Savvides et al propose a method called AHLoS (Ad Hoc Localization System) in which sensor nodes (called Medusa nodes) are equipped with arrays of ultrasound microphones, which enable measurements of acoustic time of ight In the rst phase of this algorithm, node 0 estimates the distance between itself and all transmitting, in-range landmarks i, i = 1, , N During the second phase the node 0 estimates its position by minimizing a mean-squared-error metric Each node applies multilateration when it receives information from at least three landmarks Once a node estimates its coordinates, it becomes a landmark in order to make the algorithm converge faster While location is estimated accurately in the nominal case, it is prone to error propagation if landmark positions are inaccurate Secondly, this method assumes an acoustic line-of-sight path, which may not be possible in some sensor network deployments.

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A similar method is proposed in [124] where N-Hop Multilateration is introduced This method estimates the coordinates of a node in a distributed way so that a node can use information provided by landmarks not directly in the range of the node In [125], Niculescu and Nath propose two range-based protocol alternatives to DV-Hop The rst one is called DV-Distance and is similar to DV-Hop but uses RSSI to measure range Provided there are accurate range estimates, DV-Distance yields more accurate location estimates compared to DV-Hop However, received power is not only a function of range, but also of path-loss exponent, shadowing and multipath fading, and so range estimation is not necessarily accurate The second range-based alternative to DV-Hop is based on the Euclidean distance between nodes.

There are several methods [33] for computing the similarity between cases: Numeric combination of feature vectors (properties, attributes), representing the known cases, using different combination rules. Similarity of structured representations, in which each case is represented as a structure, such as a directed graph, and thus the similarity measure takes into account the structure of the different attributes of the case and not only the attribute value. Goal-driven similarity assessment, in which the attributes of the cases that are to be compared with those of a new case depend on the goal sought. This

A node 0 computes its coordinates when it has the distance of at least two neighbors that know their distance from a landmark and between them With this information, node 0 infers its distance from the landmark, and hence its coordinates Simulations in [125] show that the two range-based solutions perform worse than the range-free method because of the error due to the measurements of the distance and the propagation of this error An alternative to the RSSI-based range estimate used in DV-distance algorithm is the AoA (Angle-of-Arrival) [126], and an improvement of this last algorithm is proposed in [127] in which an error propagation control technique based on a simpli ed Kalman lter is applied A solution similar to DV-Hop, called Hop-TERRAIN, is proposed by Savarese et al in [128].

In this localization algorithm, landmarks rst broadcast their information, and each node keeps a table with the distances in hops from each landmark Once a landmark receives a packet from another landmark, it calculates the average one-hop distance and oods this calculation through the network When the distance information reaches node 0, it infers a coarse position estimate via multilateration and then re nes its position estimate iteratively through 1-hop sharing of location information, for a xed number of iterations..

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