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An important concept for directed acyclic graphs is the notion of a topological order of the nodes of the graph It can be used to test whether a directed graph is acyclic, since it only exists for acyclic graphs, and is often useful to fix the order in which the nodes of the graph are to be processed (cf the proof of Theorem 4120 in Section A3 in the appendix)..

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Roughgarden [85] had presented the LLF Stackelberg strategy for a leader in a Stackelberg game with an in nite number of followers, each routing its in nitesimal ow through machines of currently minimum delay (this is called the ow model in the work by Roughgarden [85]) An important question posed there was the computation of the least portion M that a leader must control in order to enforce the overall optimum cost on the system An algorithm that computes M was presented and its optimality was also shown [50] Most importantly, it was proved that the algorithm presented is optimal for any class of latency functions for which Nash and optimum assignments can be ef ciently computed This is one of a very few known cases where the computation of optimal Stackelberg strategies is reduced to the computation of (pure) Nash equilibria and optimal assignments 104.

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(DLL) on the same host, the DLL is loaded if necessary and the object request is implemented as a local method call. If the server object is located on the same host, but executes in a different process (EXE Server), C O M uses a light-weight remote procedure call mechanism, which performs marshalling and unmarshalling but does not use the network as a transport. Finally, if the server object is not available locally, C O M implements the object request using full-blown remote procedure calls. This is the most complicated case and deserves further discussion. Figure 4.7 shows the architecture of the distributed C O M that is used to implement object requests from remote hosts. The architecture is layered and the figure associates the components with layers of the ISO /O SI reference model.

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Brid O Conaill and David Frohlich, Timespace in the Workplace: Dealing with Interruptions, Proceedings of the CHI 95 Conference on Human Factors in Computing Systems (1995), available at http://acm.org/sigchi/chi95/proceedings/shortppr/boc_bdy.htm. This study found that most interruptions offered benefits for the person who was being interrupted, but about 40 percent of the time the interruptee would not return to what he or she was doing prior to the interruption.

2 Cost Sharing Mechanisms.

where PHS-DSCH and Pown are the Node B HS-DSCH transmit power and the total carrier transmit power, respectively. Thus, for a typical macro-cell edge with G 3 dB, 0.5, and Pown 12 W, we can calculate the minimum required HS-DSCH transmit power to achieve a certain minimum single-user HS-DSCH data rate at the cell edge. As an example, the HS-DSCH transmit power should equal 5.6 W if the required HS-DSCH throughput at the cell edge needs to be 200 kbps that is, corresponding to a required HS-DSCH SINR of 5 dB according to Figure 7.5. In the following we calculate the percentage of the cell area in which an HSDPA singleuser can be served with a given minimum data rate on the HS-DSCH. For these calculations, we assume a typical macro-cellular scenario with the following parameter settings:

passed through this classi er, while at the same time accepting nearly 100 percent of the positives It is desirable that each classi er eliminates at least 50 percent of the remaining negatives in the test set A geometric progression of elimination is created until a desired threshold of classi cation is attained The number of features in each classi er varies It typically increases with the number of classi ers added In Viola and Jones face nder cascade, the rst classi ers had 2, 10, 25, 25, and 50 features, respectively The number of features grew very rapidly afterward Typical numbers of features per classi er ranged in the hundreds The total number of features used was roughly 6000 in Viola and Jones application Figure 115 will help explain the design procedure of the cascaded design process.

where i 1 j mi + i 1. Therefore, with the service time distribution T f (t| 1 , 2 ), the transmittance Tij is Tij (s) = E[qij (T )e sT ] =

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