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of the largest vicinity and the total weight of the reporting centers Considering those two contradicting goals, they try to bound the size of the largest vicinity and to minimize the total weight of the reporting centers, which is reflected in their formal definition of the reporting centers problem The reporting centers problem is defined on a mobility graph in which the vertex corresponds to a cell, and two vertices are connected by an edge if and only if the corresponding cells overlap In addition, each vertex is assigned a weight to reflect the frequency that mobile subscribers update their locations at that cell They have shown that for an arbitrary topology of the cellular network, finding the optimal set of reporting centers is an NP-complete problem [16].

This hack includes a file, stripper.pl, that you want to put into the application bundle without any processing by Xcode or other tools. At runtime, the Perl interpreter that comes with OS X handles the script; but at build time, we just want Xcode to put the text file into the bundle and leave it alone.

EXERCISES 13.1. Describe a routing algorithm based on sector training [1] that will guarantee delivery in when there are empty sectors. 13.2. Derive a formula for the error involved when the position of an object is determined based on the angles measured from three given sensors [43]. Show that the error is minimized when the minimal angle in the triangle created by three measuring sensors is maximized. 13.3. Prove that the geocast_traversal_intersecting_faces algorithm guarantees delivery to all nodes inside the geocasting region, which is connected to the source [21,25]. 13.4. Design an algorithm for nding optimal ring sizes (for extending network lifetime) for reporting to a CH with data aggregation for the case of n rings [49]. 13.5. Design some protocols for moving the sink to a new position near the old position so that the overall energy consumption for reporting from last-hop sensors is reduced. Design another procedure for moving the sink to reduce the number of incoming reports that violate delay constraints [52]. 13.6. Design an energy-ef cient data-aggregation protocol for the following scenario. There are two types of sensors in a geocasting region, plus sensors outside the region. Some sensors inside the geocasting region are sensing and can perform data aggregation, while some other sensors are not sensing, but can only perform data aggregation, if needed. Sensors outside the geocasting region can only perform data aggregation, if needed, or can simply forward the traf c. 13.7. In a heterogeneous sensor network, there are two kinds of sensors. Some supersensors have high-energy resources and can communicate with each other and with the sink with much smaller delays than communication between regular sensors. Suppose that each node knows the distance to and label of the nearest

For the case of unweighted vertices, they have presented an optimal solution for ring graphs and near optimal solutions for various types of grid graphs, including the topology of the hexagonal cellular network For the case of weighted vertices, they have presented an optimal solution for tree graphs and a simple approximation algorithm for arbitrary graphs Although the results in [9] are excellent but theoretical, the results in [18] are more practical In [18], the authors use the topology of a hexagonal cellular network with weighted vertices They redefine the reporting centers problem, which is to select a subset of reporting cells to minimize the total signaling cost, which is the sum of both the location update and paging costs A procedure has been given to find an approximate solution to the reporting centers problem.

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Simulations have shown that their scheme performs better than the always-update scheme and the never-update scheme A per-user dynamic reporting cell strategy has been proposed in [12] Their strategy uses the direction information at the time of location update to derive optimal asymmetric reporting boundaries In addition, they have used the elapsed time since the last update to choose the cell order in which a mobile station is paged in the event of an incoming call Their ideas have been evaluated using a Markovian model over a linear topology Although it is listed here as a variant of the reporting cells approach, it also can be considered as a variant of the distance-based approach 253 Time-Based Location Update Strategies The simplest time-based location update strategy is described in [11] Given a time threshold T, a mobile station updates its location every T units of time.

Example 14.2.2 (Kolmogorov complexity of ) The rst n bits of can be calculated using a simple series expression. This program has a small constant length if the computer already knows n. Hence, K( 1 2 n |n) = c. (14.16)