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As usual, however, real life is not as simple as theory. Either or both of the parties may seek to improve its position by reference to the royalty rates of other existing licenses, the implicit assumption being that the rates in these other licenses are somehow relevant to the question of the appropriate rate for the license at issue. Thus, for example, licensors will generally point to the royalty rates in licenses they had previously granted under the same patents. This, in fact, has some relevancy. Either party may argue about typical or standard in the industry rates (the terms in quotations are often euphemisms for unverifiable ). This, in fact, is largely irrelevant. Licensees may occasionally point to the royalty rates in other licenses they have taken, or licenses they have granted. This, in fact, is completely irrelevant, if not totally inane.

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3.8.2.5. Navigation algorithms Topology. Information about the topology can be used to improve the accuracy of the localization algorithms, allowing for a better performance from the navigation algorithm. Localization has a more signi cant impact on the performance of the path computation and the following algorithm (PACFA) when comparing with others. Therefore, information about topology can improve the accuracy in the navigation in general, and especially with PACFA. Scalability. The navigation algorithms presented in this chapter use local information provided by the WSN and these algorithms have only been tested with one mobile node. Thus, scalability would depend on the capability of the communication protocol to support it. Furthermore, the use of a team of mobile nodes would involve other considerations such as the coordination among them for optimal covering of an area or collision avoidance. Those aspects could have a signi cant impact in the amount of information exchanged. Fault tolerance. The information provided by WSNs used in the navigation algorithms improve the fault tolerance with respect to mobile nodes that only use the information from sensors installed on-board. Localization. Localization of both the static nodes of the WSN and the mobile nodes is required for most of the navigation algorithms. The performance of the potential eld guiding (POFA) and probabilistic navigation (PRONA) algorithms is more robust to localization errors than PACFA. If the localization of the nodes is not provided a priori, the navigation algorithm should also involve a position estimation.

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k = 0 , 1 , . . . ,2B - 1)

Having demonstrated the usefulness of relational decomposition, the next question is whether any selection of a set of projections of a given relation provides a decomposition. Unfortunately this is not the case as is demonstrated in Figure 3.8. Whereas in Figure 3.5 we used the projections to the subspaces {A, B} and {B, C}, in this figure we replaced the projection to the subspace {A, B} by the projection to the subspace {A, C}. As in Figure 3.5 the cylindrical extensions of these two projections are determined and intersected, which yields the relation RABC shown in the bottom left of Figure 3.8. Obviously, this relation differs considerably from the original relation RABC , which is repeated in the top right of Figure 3.8: whereas RABC contains only 10 tuples, RABC contains 16 and therefore the two subspaces {A, C} and {B, C} are an especially bad choice. Note that from this example it is also immediately clear that the intersection of the cylindrical extension

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76 Base Technologies shaping the core index pro le, not as the conventional simple cylindrical waveguide (Fig. 3.2b), but using a more complex radial index pro le. This has the effect of moving the zero dispersion point away from the normal 1310 nm to some other wavelength. Several choices for the shift are shown in Figure 3.4a. One could pick 1550 nm or create some small offset from 1550 if it is desired to retain a small amount of chromatic dispersion to upset the phase relationships upon which four-wave mixing depends, the so-called nonzero dispersion-shifted ber (NZDSF). A third widely used approach is to insert a chirped ber Bragg grating (FBG) component into each ber somewhere before it reaches the receiver at the head end. An FBG is a segment of ber or waveguide a few centimeters long, along which has been fabricated a train of index variations whose spatial frequency sweeps across a certain range in a way exactly inverse to the dispersed waveform of Figure 3.4b. The transmission ber and the FBG constitute an example of the familiar matched lter pair. Such FBGs can be fabricated to almost exactly compensate chromatic dispersion at one wavelength and one distance. Therefore, at 1550 nm, for example, there must be one FBG part number for each of a number of transmission distances in the system.

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