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flowmap: construct a max-volume max-flow min-cut, not just any one.
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@ -51,7 +51,8 @@
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// 3. The paper ambiguously states: "Moreover, we can find such a cut (X′′, X̅′′) by performing a depth first search starting at the source s,
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// and including in X′′ all the nodes which are reachable from s." This actually refers to a specific kind of search, mincut computation.
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// Mincut computation involves computing the set of nodes reachable from s by an undirected path with no full (i.e. zero capacity) forward
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// edges or empty (i.e. no flow) backward edges.
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// edges or empty (i.e. no flow) backward edges. In addition, the depth first search is required to compute a max-volume max-flow min-cut
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// specifically, because a max-flow min-cut is not, in general, unique.
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#include "kernel/yosys.h"
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#include "kernel/sigtools.h"
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@ -356,10 +357,12 @@ struct FlowGraph
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NodePrime source_prime = {source, true};
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NodePrime sink_prime = {sink, false};
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pool<NodePrime> worklist = {source_prime}, visited;
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pool<NodePrime> visited;
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vector<NodePrime> worklist = {source_prime};
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while (!worklist.empty())
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{
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auto node_prime = worklist.pop();
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auto node_prime = worklist.back();
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worklist.pop_back();
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if (visited[node_prime])
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continue;
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visited.insert(node_prime);
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@ -372,18 +375,18 @@ struct FlowGraph
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if (!node_prime.is_bottom) // top
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{
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if (node_flow[node_prime.node] < MAX_NODE_FLOW)
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worklist.insert(node_prime.as_bottom());
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worklist.push_back(node_prime.as_bottom());
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for (auto node_pred : edges_bw[node_prime.node])
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if (edge_flow[{node_pred, node_prime.node}] > 0)
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worklist.insert(NodePrime::bottom(node_pred));
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worklist.push_back(NodePrime::bottom(node_pred));
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}
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else // bottom
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{
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if (node_flow[node_prime.node] > 0)
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worklist.insert(node_prime.as_top());
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worklist.push_back(node_prime.as_top());
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for (auto node_succ : edges_fw[node_prime.node])
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if (true /* edge_flow[...] < ∞ */)
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worklist.insert(NodePrime::top(node_succ));
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worklist.push_back(NodePrime::top(node_succ));
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}
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}
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