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Devise a transition plan for new product introduction. On a quarterly basis, we conduct excess, expired, and obsolete reviews from which we develop a list of action items, a materials director at a midsize manufacturer of medical devices offered. In addition, material planners are in the loop of component change requests, and assist engineers in developing transition plans to minimize obsolescence. Although the value of its obsolete inventory has remained stationary when compared to previous years, he believed that progress has been made, as several new products have been launched over the past year and others have been discontinued. Slow, steady reduction despite long product support cycle. The materials director at a major computer/IT service provider has knocked about five points off the obsolete inventory level, but would like to drive it down further, faster. He explained that the service parts inventory reduction plans they have in place are working, as the number of new parts going obsolete is diminishing. However, he noted, given the long support cycle for our products, significant decreases are difficult to achieve. Identify it and get rid of it. In the tersest statement received, a purchasing manager at a small food distributor said, We identify this inventory, sell it at a reduced price, or donate it to get rid of it. Now we can use the picking slots for product that turns.

[62] proved that an -approximate Nash equilibrium can be computed 2 in time O(n /log n ) (that is, in strictly subexponential time) by examining all supports of size log n/ 2 It had been earlier pointed out [4] that no algorithm examining 1 supports smaller than about log n can achieve an approximation better than 4 , even for 3 zero-sum games In addition, it is easy to see that a 4 -approximation Nash equilibrium can be found (in polynomial time) by examining all supports of size 2 Two research teams, one consisting of Daskalakis et al [21] and the other of Kontogiannis et al [56], investigated very recently the approximability of Nash equilibria in two-player games, and established essentially identical, strong results Most remarkably, there is a simple, linear-time algorithm in the work by Daskalakis et al.

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[21], which builds heavily on a corresponding algorithm from the work by Kontogian1 nis et al [56]; it examines just two strategies per player and results in a 2 -approximate Nash equilibrium for any two-player game Daskalakis et al [21] also looked at the more demanding notion of well-supported approximate Nash equilibria introduced in the work by Daskalakis et al [20] and present an interesting reduction (of the same problem) to win lose games (that is, games with all utilities equal to 0 and 1) For this more demanding notion, Daskalakis et al showed that an approximation of 5 is 6 possible contingent upon a graph-theoretic conjecture Chen et al [13] establish strong inapproximability results for approximate Nash equilibria Their results imply that it is unlikely to obtain a fully polynomial-time approximation scheme for Nash equilibria (unless PPAD P) 1064 Correlated Equilibria.

Input pulses vsw 0; t and vex 0; t with nite rise and fall times can be produced by applying ideal square-wave and exponential pulses to the circuits shown in Fig. 3.7.4. By choosing the circuit parameters in Fig. 3.7.4, a variety of pulses can be obtained. The Fourier transforms of the input square-wave pulses are given by 1 e jot1 Vsw 0; f jo where o2 1 1 LC t2 L Z0 ! 1 1 jot2 o2 =o2 1 ! 3:7:16

All the functions described above involve data transfer between network elements and the O&M centre, or between the billing system and databases in the Home Location Register (HLR), Authentication Centre (AuC) and Equipment Identity Register (EIR) It is not strictly necessary to standardise these interfaces Mobile stations and networks need to interact with each other in a standardised manner world-wide to allow roaming, but O&M centres and billing systems are hidden in each network, and have no connection with foreign network elements Internal operations within each GSM system can be considered a matter of each individual operator The push to standardise O&M functions came from the network operators: they wanted the freedom to mix equipment of different vendors throughout their networks.

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