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Let w(u, v) be the edge weight, adjusted according to the rules of augmenting path traversal (that is, it s unmodified along edges with residual capacity, and negated along backward edges with positive flow) Let us once again (that is, just like in Johnson s algorithm) set h(v) = d(s, v), where the distance is computed with respect to w We can then define an adjusted weight, which we can use for finding our next augmenting path: w (u, v) = w(u, v) + h(u) - h(v) Using the same reasoning as in 9, we see that this adjustment will preserve all the shortest paths, and in particular, the shortest augmenting paths from s to t Implementing the basic Busacker-Gowen algorithm is basically a question of replacing BFS with, for example, Bellman-Ford (see Listing 9-2) in the code for bfs_aug (Listing 10-3).

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01 02 03 04 05 06 <div id="menu"> <nobr> <g:if test="${session.user}"> <b>${session.user .firstName} ${session.user .lastName}</b> | <g:link controller="user" action="logout">Logout</g:link> </g:if>

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If you want to use Dijkstra s algorithm, you simply have to use the modified weights, as described earlier (Exercise 10-7) For an implementation based on Bellman-Ford, see Listing 10-5 (The implementation assumes that edge weights are given by a separate map, so W[u,v] is the weight, or cost, of the edge from u to v) Note that the flow labeling from the Ford-Fulkerson labeling approach has been merged with the relax operation of Bellman-Ford both are performed in the label function To do anything, you must both have found a better path and have some free capacity along the new edge If that is the case, both the distance estimate and the flow label are updated The running time of the Busacker-Gowen method depends on which shortest path algorithm you choose.

Controlfile Transaction Cross-Instance Call Invocation Distributed Transaction Direct Loader High Water Mark Segment High Water Mark Job Queue Job Scheduler Job Scheduler Job Scheduler Job Scheduler Job Scheduler Job Scheduler Job Scheduler Job Scheduler Job Scheduler Job Scheduler Sequence Cache Sort Segment

07 08 09 10 11

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We re no longer using the Edmonds-Karp-approach, so we re losing its running-time guarantees, but if we re using integral capacities and are looking for a flow of value k, we re guaranteed at most k iterations4 Assuming Dijkstra s algorithm, the total running time becomes O(km lg n) For the min-cost bipartite matching, k would be O(n), so we d get O(nm lg n) In a sense, this is a greedy algorithm, where we gradually build the flow, but add as little cost as possible in each step Intuitively, this seems like it should work, and indeed it does, but proving as much can be a bit challenging so much so, in fact, that I m not going into details here.

Synchronizes accesses to the control file Coordinates cross-instance function invocations Serializes tightly coupled distributed transaction branches Lock used to broker the high water mark during parallel inserts Lock used to broker the high water mark during parallel inserts Lock to prevent multiple instances from running a single job Lock to prevent job from running elsewhere Lock to recover jobs running on crashed RAC inst Lock on internal scheduler queue Scheduler non-global enqueues Lock obtained when cleaning up q memory Lock got when adding subscriber to event q Lock got when dropping subscriber to event q Lock got when doing window open/close Lock got during event notification Synchronizes accesses to the job cache Lock to ensure that only one process can replenish the sequence cache Ensures that sort segments created during parallel DML operations aren t prematurely cleaned up Synchronizes space management activities in dictionary-managed tablespaces

Listing 5-5 uses three Grails tags that you haven t seen yet: <g:if>,3 <g:else>,4 and <g:link>.5 The <g:if> and <g:else> tags work together to create if-then-else logic. The <g:link> tag creates a hypertext link (i.e., http://localhost:8080/collab-todo/user/logout). In lines 3 6, you check if the session has a User object. If the session has a User object, the user s name followed by a | and a Logout link is printed. Lines 7 9 shows the else condition of the if statement, which displays the Login link. Listing 5-6 shows how to add the topbar to the main layout.

If you want to read the proof (as well as more details on the running time), have a look at the chapter on circulations in Graphs, Networks and Algorithms, by Dieter Jungnickel5 You can find a simpler proof for the special case of min-cost bipartite matching in Algorithm Design, by Kleinberg and Tardos (see References in 1) Listing 10-5 The Busacker-Gowen Algorithm, Using Bellman-Ford for Augmentation def busacker_gowen(G, W, s, t): # Min-cost max-flow.

contention contention contention contention contention contention job run lock-synchronize job recov lock queue lock sch locl enqs q mem clnup lck evtsub add evtsub drop wdw op evt notify contention contention contention

Listing 5-6. Enhancing the Main Layout for the Topbar (main.gsp)

This is, of course, pseudopolynomial, so choose your capacities wisely. Also available online: http://books.google.com/books id=NvuFAglxaJkC&pg=PA299

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