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- /*******************************************************************************
- +
- + LEDA 3.1c
- +
- +
- + _d.c
- +
- +
- + Copyright (c) 1994 by Max-Planck-Institut fuer Informatik
- + Im Stadtwald, 6600 Saarbruecken, FRG
- + All rights reserved.
- +
- *******************************************************************************/
-
-
-
- void DIJKSTRA(graph& G, node s,
- edge_array<int>& cost,
- node_array<int>& dist,
- node_array<edge>& pred,
- priority_queue<node,int>& PQ)
- {
- node_array<pq_item> I(G);
- node v;
-
- forall_nodes(v,G)
- { pred[v] = nil;
- dist[v] = MAXINT;
- }
-
- dist[s] = 0;
- I[s] = PQ.insert(s,0);
-
- while (! PQ.empty())
- { pq_item it = PQ.find_min();
- node u = PQ.key(it);
- int du = dist[u];
- edge e;
- forall_adj_edges(e,u)
- { v = G.target(e);
- int c = du + cost[e];
- if (c < dist[v])
- { if (dist[v] == MAXINT)
- I[v] = PQ.insert(v,c);
- else
- PQ.decrease_inf(I[v],c);
- dist[v] = c;
- pred[v] = e;
- }
- }
- PQ.del_item(it);
- }
- }
-
-
- void DIJKSTRA(graph& G, node s,
- edge_array<int>& cost,
- node_array<int>& dist,
- node_array<edge>& pred)
- {
- priority_queue<node,int> PQ;
-
- DIJKSTRA(G,s,cost,dist,pred,PQ);
-
- }
-