我试图通过编写自定义DFS访问者(class TarjanVisitor : public default_dfs_visitor
)来尝试在BGL中实现桥接检测算法(tarjan),并且我使用顶点属性parent
跟踪节点是否到达。
然而,我似乎无法设置顶点'遍历过程中的属性,而不依赖于某些访客全局参考。
在我的特定情况下,我在tree_edge
中有以下内容:
debug_print("setting " << g[trgt].id << "'s parent to " << g[curr].id)
g[trgt].parent = g[curr].id;
debug_print(g[trgt].id << "'s parent is now " << g[trgt].parent)
(debug_print
只是一个我可以通过取消定义宏来关闭的打印件)
然后在discover_vertex
,我有
debug_print(g[u].id << "'s parent is " << g[u].parent)
assert(g[u].parent >= 0);
我通过将1设置为root并将parent
设置为自身来启动DFS遍历。
TarjanVisitor vis = TarjanVisitor();
g[vertex(1,g)].parent = 1;
depth_first_search(g,visitor(vis)
.root_vertex(vertex(1,g)) //note to self: DOT, not comma
);
这是我收到的(已清理的)调试输出:
discover_vertex: 1
1's parent is 1
examine_edge: 1 <-> 2
tree_edge: 1 <-> 2
setting 2's parent to 1
2's parent is now 1
discover_vertex: 2
2's parent is -1
Assertion `g[u].parent >= 0' failed.
Aborted (core dumped)
现在,如果不是使用传递给各个函数的图形,而是将对Graph的引用传递给访问者的构造函数并将该图形用作g
,则属性会按预期更新,所以我只能猜测问题是例如g
void tree_edge(Edge e, Graph g)
按值传递图表,忽略对其所做的任何更改。
更改为例如void tree_edge(Edge e, Graph& g)
将在boost::detail::depth_first_visit_impl
实例化过程中为我提供一个很长且绝对难以辨认的错误消息。
通过参考访问真的是唯一的出路吗?因为我有点拒绝相信我需要通过值将图形传递给所有函数只能不对它做任何事情。
答案 0 :(得分:0)
我只是脑波。你说你试过
void tree_edge(Edge e, Graph& g) { ...
如果图形是const,那当然不会起作用(这就像在BGL中实现dfs一样。
使它成为const引用!
<强> Live On Coliru 强>
#include <iostream>
#include <boost/graph/adjacency_list.hpp>
#include <boost/graph/depth_first_search.hpp>
using namespace boost;
struct MyVertex {};
struct MyEdge {};
using Graph = adjacency_list<vecS, vecS, directedS, MyVertex, MyEdge>;
struct my_visitor : default_dfs_visitor {
template <class Vertex, class Graph>
void initialize_vertex(Vertex u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Vertex, class Graph>
void start_vertex(Vertex u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Vertex, class Graph>
void discover_vertex(Vertex u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Edge, class Graph>
void examine_edge(Edge u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Edge, class Graph>
void tree_edge(Edge u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Edge, class Graph>
void back_edge(Edge u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Edge, class Graph>
void forward_or_cross_edge(Edge u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Edge, class Graph>
void finish_edge(Edge u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
template <class Vertex, class Graph>
void finish_vertex(Vertex u, const Graph& g) {
std::cout << __FUNCTION__ << "(" << u << ", g)\n";
(void) g;
}
};
#include <random>
#include <boost/graph/random.hpp>
int main() {
Graph g;
std::mt19937 prng {42};
generate_random_graph(g, 10, 20, prng);
my_visitor vis;
std::vector<default_color_type> colormap(num_vertices(g));
depth_first_search(g, vis, make_iterator_property_map(colormap.begin(), get(vertex_index, g)));
}
打印
initialize_vertex(0, g)
initialize_vertex(1, g)
initialize_vertex(2, g)
initialize_vertex(3, g)
initialize_vertex(4, g)
initialize_vertex(5, g)
initialize_vertex(6, g)
initialize_vertex(7, g)
initialize_vertex(8, g)
initialize_vertex(9, g)
start_vertex(0, g)
discover_vertex(0, g)
examine_edge((0,4), g)
tree_edge((0,4), g)
discover_vertex(4, g)
examine_edge((4,1), g)
tree_edge((4,1), g)
discover_vertex(1, g)
finish_vertex(1, g)
finish_vertex(4, g)
examine_edge((0,9), g)
tree_edge((0,9), g)
discover_vertex(9, g)
examine_edge((9,1), g)
forward_or_cross_edge((9,1), g)
examine_edge((9,2), g)
tree_edge((9,2), g)
discover_vertex(2, g)
finish_vertex(2, g)
examine_edge((9,1), g)
forward_or_cross_edge((9,1), g)
finish_vertex(9, g)
examine_edge((0,1), g)
forward_or_cross_edge((0,1), g)
examine_edge((0,4), g)
forward_or_cross_edge((0,4), g)
examine_edge((0,2), g)
forward_or_cross_edge((0,2), g)
finish_vertex(0, g)
start_vertex(3, g)
discover_vertex(3, g)
examine_edge((3,7), g)
tree_edge((3,7), g)
discover_vertex(7, g)
examine_edge((7,5), g)
tree_edge((7,5), g)
discover_vertex(5, g)
examine_edge((5,1), g)
forward_or_cross_edge((5,1), g)
examine_edge((5,6), g)
tree_edge((5,6), g)
discover_vertex(6, g)
examine_edge((6,1), g)
forward_or_cross_edge((6,1), g)
examine_edge((6,3), g)
back_edge((6,3), g)
examine_edge((6,5), g)
back_edge((6,5), g)
finish_vertex(6, g)
finish_vertex(5, g)
examine_edge((7,6), g)
forward_or_cross_edge((7,6), g)
examine_edge((7,8), g)
tree_edge((7,8), g)
discover_vertex(8, g)
examine_edge((8,3), g)
back_edge((8,3), g)
finish_vertex(8, g)
finish_vertex(7, g)
examine_edge((3,1), g)
forward_or_cross_edge((3,1), g)
finish_vertex(3, g)