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Vn (N ) = Cf + Vn 1 (N + 1), Vn (N + 1) = 0 + Vn 1 (1) We have applied the standard value-iteration algorithm to the numerical data from Table 641 For each stationary policy the associated Markov chain {Xn } is aperiodic Taking V0 (i) = 0 for all i and the accuracy number = 10 3 , the algorithm is stopped after n = 28 iterations with the stationary policy R(n) = (0, 0, 0, 1, 2, 2) together with the lower and upper lower bounds mn = 04336 and Mn = 04340 The average cost of policy R(n) is estimated by 1 (mn + Mn ) = 2 04338 and this cost cannot deviate more than 01% from the theoretically minimal average cost In fact policy R(n) is optimal as we know from previous results obtained by policy iteration To get a feeling of how strongly the required number of iterations depends on , we applied standard value-iteration for = 10 2 and = 10 4 as well For these choices of the accuracy number , standard valueiteration required 21 and 35 iterations respectively Example 661 A nite-capacity queue with deterministic arrivals Consider a single-server queueing system having a nite waiting room for K customers (including any customer in service) The arrival rocess of customers is deterministic Every D time units a customer arrives A customer nding a full waiting room upon arrival is lost The service times of the customers are independent random variables having an Erlang (r, ) distribution What is the long-run fraction of customers who are lost Taking the constant interarrival time as time unit, the fraction of lost customers can be seen as an average cost per time unit when a cost of 1 is incurred each time an arriving customer nds the waiting room full The queueing process embedded at the arrival epochs can be described by a Markov process by noting that the Erlang (r, ) distributed service time can be seen as the sum of r independent phases each having an exponential distribution with mean 1/ A customer is served by serving its phases one at a time The queueing problem can now be converted into a Markov decision model with a single action in each state The state of the system is observed at the arrival epochs and the set of possible states of the system is given by I = {0, 1, , Kr} State i corresponds to the situation that i uncompleted service phases are present just prior to the arrival of a new customer In each state i there is a single action to be denoted by a = 0 The action a = 0 in state i corresponds to the acceptance of the newly arriving customer when i Kr r and corresponds to the rejection of the customer otherwise The one-step costs ci (a) are given by ci (a) = 0 1 if i Kr r, if i > Kr r.

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LAND WIRELESS LINKS. Qr Barcode barcode library on . Therefore, an effective service of subscribers cannot e achieved in more than 40% of the university area. Therefore, we proposed another arrangement of three sectoral antennas, on the basis of our stochastic approach and the corresponding algorithm described in 10, according to which speci c tilts and heights of two sectoral antennas, and power distribution within each sector, were found according to strict analysis of topographic map of the university area. Now, using the same three more strictly assembled sectors, according to the theoretical prediction, based only on topography of the tested area and the data of antennas, more than 90% of radio coverage was obtained (see Fig. 11.33) to allow each subscriber located in the university area a stable and effective radio service. We notice that because the obtained data corresponds to the technical requirements of our customers, we cannot present here full information about our derivations according to proposed algorithm. The result is evident: about 93% of the university area is now covered. The corresponding decrease of the overall loss is now about 30 40 dBm compared with that obtained by the use of three nonarranged sectoral antennas (see Fig. 11.32). This example shows that using the proposed theoretical algorithm on how to predict link budget for various built-up areas, described for different scenarios occurred in the urban scene, each designer of cellular networks can achieve the effective arrangement of antennas in such a manner to give full radio coverage to the area of service with minimum path loss for the corresponding users located in this area. approach and the corresponding algorithm described in 10 .Related: Data Matrix Generator ASP.NET , ITF-14 Printing .NET WinForms , Create EAN 128 .NET WinForms

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systematic approach, 335 transport layer problem, 332 Power control algorithm, 328, 334, 335, 339 owchart, 328 Power-controlled dual channel (PCDC), 324, 339 Power controlled multiple access protocol (PCMA), 322 323 Power control problem, 326 Power-ef cient topology, 341, 343 control 343 344 control algorithm, 347 Power anagement system, 344 347 mechanism, 344 protocols, 344 Power-saving MAP, 361 HCCA service, 361 Power-saving mode, 12 Power-saving protocols, 369 Power-saving station, 360 POWMAC protocol, 325 Proactive routing algorithms, 6 Proactive routing protocols, 299 AODV, 299 Probabilistic random walk, 68, 70 bar grapgh, 70 Probabilistic routing protocol using history of encounters and transitivity (PROPHET), 231 Probe-ACK packet, 196 Protocol model, 191 Pseudo-coordinates, See Beacon vectors Pseudo-geometric routing, 27, 28 algorithm, 26 Pseudo-geometric space, 26 Public key infrastructure (PKI), 446 q-k relationship, 422 Quadratically constrained programming problem, 338 Quality of service (QoS), 408 constraints, 370 parameters, 4 Radio-location techniques, 32 Radio beacon, 24 Radio signals 30, 34 Radio wire MicrelNet, 42 Random access MAC protocols, 319.

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