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Exercise 2.1 Describe the importance of the maritime clock in order to solve the longitude problem at sea. For instance, why were astronomical observations, such as those carried out by Galileo, not applicable What time does one have to keep once at sea and why How is this time information to be used Exercise 2.2 Considering a typical landmark-based positioning system, such as the one described in Fig. 2.3, de ne



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If instead > 0, Algorithm C is combined with either Algorithm A or D to derive an assignment Denote by f1 the assignment computed by Algorithm C for (G, w ) where w (v) = min{w(v), } This assignment has span at most cR Consider the remaining weight w after this assignment Clearly wmax = wmax We will denote by f2 the assignment for (G, w), and compute it in two different ways depending on a key property of w If there is a node v with w(v) = 0 at this stage, we have a bipartite graph left Then f2 is the assignment computed by Algorithm A for (G, w) This assignment has a span of at most c0wmax If all nodes have nonzero weight, then Algorithm D is used to compute f2, the assignment for (G, w).





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where k is a constant that does not depend on w. The problem of finding a minimum cost tile cover of (G, w) can be formulated as an integer program (IP) of the following form: Minimize t T c(t)y(t) subject to: w(v) t T t(v)y(t) y(t) 0 y integer

Often, you won t want to actually select the cells. Rather, you ll want to work with them in some way (for example, format them). The cell-selecting procedures can easily be adapted. The following procedure was adapted from SelectCurrentRegion. This procedure doesn t select cells; it creates a Range object and then applies formatting to the range. The other procedures in the example workbook can also be adapted in this manner.

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258 Techniques for Calculating Positions between the HDOP (horizontal, that is, two-dimensional or surface DOP ) and the VDOP (vertical, that is, relative to the altitude). Indeed, with respect to HDOP, satellites can be situated all around the receiver in front, behind, to the left, and to the right thus leading to very good HDOP. For the VDOP, things are totally different, as it is not possible to provide the receiver with a uniform distribution of satellites. It is not possible to receive signals from behind the receiver because of the Earth.17 Thus, the distribution is truncated to one half space (the upper one), reducing the achievable HDOP. This is one of the principle reasons for limited vertical accuracy in comparison with the achievable horizontal accuracy.18

It can be shown that in this case, = 2wmax, so this assignment also has a span of at most c0 /2 = c0wmax Thus, in either case, f2 has span at most c0wmax The two assignments f1 and f2 are then combined by adding cR + c0 to every channel in f2, and then merging the channel sets assigned by f1 and f2 at each node This gives a final assignment of span at most (cR c0) + c0wmax + c0 Using the lower bounds (52) and (53), it can be shown that the performance ratio of the algorithm is as claimed If c0 < 2c1, Algorithms B and C can be combined into a linear time approximation algorithm with performance ratio 1 + 1/(n 1), where n is the number of nodes in the cycle The combination algorithm is formed as follows.

The companion CD-ROM includes a file named win32api.txt, a text file that contains Windows API declarations and constants. You can open this file with a text editor and copy the appropriate declarations to a VBA module.

P (x). (11.109)

First, find the assignment f1 computed by Algorithm C for (G, w ) where w (v) = wmin for every node v Then, find the assignment f2 computed by Algorithm B for (G, w ) where w (v) = w(v) wmin Finally, combine the two assignments by adding cRwmin + c0 to each channel of f2 and then merging the channel sets assigned by f1 and f2 Using bound 16, it can be shown that the algorithm has performance ratio 1 + 1/(n 1) as claimed..

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