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One abstraction that is often used to explain the Ford-Fulkerson method and its relatives is residual networks. A residual network Gf is defined with respect to an original flow network G, as well as a flow f, and is a way of representing the traversal rules used when looking for augmenting paths. In Gf there is an edge from u to v if (and only if) either (1) there is an unsaturated edge (that is, one with residual capacity) from u to v in G, or (2) there is a positive flow in G from v to u (which we are allowed to cancel). In other words, our special augmenting traversal in G now becomes a completely normal traversal in Gf . The algorithm terminates when there is no longer a path from the source to the sink in the residual network. While the idea is primarily a formal one, making it possible to use ordinary graph theory to reason about the augmentation, you could also implement it explicitly, if you wanted (Exercise 10-5), as a dynamic view of the actual graph. That would allow you to use existing implementations of BFS, and (as you ll see later) Bellman-Ford and Dijkstra directly on the residual network.

vb.net qr code reader

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See similar post: QR Code Scanner in ASP. Net [^]. Quote: QR Code Library 1.3[^] is a . NET component that can be used to encode and decode ...

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ESQLTRCPROF reports consist of a resource profile at session level, statistics at session level, statement level resource profiles, and statement level statistics for each statement encountered in the trace file. The report starts with the session level section entitled Resource Profile .

The goal is for a simple copyright notice to be displayed at the bottom of every page in the web site. As you might have guessed, you need to create a GSP fragment named _footer.gsp in the grails-app/views/common directory, then add the _footer.gsp template to the layout using the <g:render template="/common/footer" /> tag. You then need to style the footer by adding a <div> section to the main layout using a style class that you define in the main.css. Listing 5-1 shows what you need to do.

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Just like the zero-one flow gave rise to Menger s theorem, the more general flow problem gives us the max-flow min-cut theorem of Ford and Fulkerson, and we can prove it in a very similar fashion.3 If we assume that the only cuts we re talking about are s-t cuts and we let the capacity of a cut be the amount of flow that can be moved across it (that is, the sum of the forward-edge capacities), we can show that the following three statements are equivalent: We have found a flow of size k and there is a cut with capacity k. We have found the maximum flow. There are no augmenting paths.

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The resource profile for the trace file used in the previous case study is reproduced in the following code example. The R and db block gets figures that were calculated manually are identical to the figures reported by ESQLTRCPROF. The 7 ms of unknown time also matches the manual calculation. The report includes the difference between the maximum and minimum timestamp (tim) value found as max(tim)-min(tim) next to the response time. $ esqltrcprof.pl ten ora 6720 insert customer.pl.trc ORACLE version 10.2 trace file. Timings are in microseconds (1/1000000 sec) Warning: WAIT event 'log file sync' for cursor 0 at line 61 without prior PARSING IN CURSOR #0 - all waits for cursor 0 attributed to default unknown statement with hash value -1 Resource Profile ================ Response time: 11.391s; max(tim)-min(tim): 11.397s Total wait time: 9.898s ---------------------------Note: 'SQL*Net message from client' waits for more than 0.005s are considered think time Wait events and CPU usage: Duration Pct Count Average Wait Event/CPU Usage/Think Time -------- ------ ------------ ---------- ----------------------------------9.864s 86.59% 1 9.864075s think time 1.500s 13.17% 8 0.187500s total CPU 0.033s 0.29% 1 0.033297s db file sequential read 0.001s 0.01% 2 0.000400s SQL*Net message from client 0.000s 0.00% 1 0.000168s log file sync 0.000s 0.00% 3 0.000004s SQL*Net message to client -0.007s -0.06% unknown --------- ------- ----------------------------------------------------------11.391s 100.00% Total response time

Listing 5-1. The Footer Template (_footer.gsp)

vb.net qr code scanner

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