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djkMatrix.cpp
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193 lines (164 loc) · 3.86 KB
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#include <iostream>
#include <queue>
#include <stack>
#define endl "\n"
#define UNVISITED 0
#define VISITED 1
using namespace std;
typedef struct g{
int **matrix; // adjacency matrix
int numEdge; // number of edges
int n; // number of vertices
int *Mark; // auxiliary marking array
int *distance;
} G;
G* create_graph(const int n);
int n(G* g);
int e(G* g);
int first(G* g, int v);
int next(G* g, int v, int w);
void graphTraverse(G* g, string traverse);
void DFS(G* g, int v);
void BFS(G* g, int start);
void Dijkstra(G* g, int s, int* D);
void setEdge(G* g, int i, int j, int wt);
void delEdge(G* g, int i, int j);
bool isEdge(G* g, int i, int j);
int weight(G* g, int i, int j);
void setMark(G* g, int v, int val);
int getMark(G* g, int v);
void toposort(G* g, int v, stack<int> &s);
int main(void) {
return 0;
}
G* create_graph(int n) {
G* g = new G;
g->n = n;
g->Mark = new int[n];
g->distance = new int[n];
g->matrix = new int*[n];
for(int i = 0; i < n; i++) {
g->matrix[i] = new int;
g->distance[i] = -1;
}
g->numEdge = 0;
return g;
}
int n(G* g) {
return g->n;
}
int e(G* g) {
return g->numEdge;
}
int first(G* g, int v) {
for(int i = 0; i <= (n(g)-1); i++) {
if(g->matrix[v][i] != 0) {
return i;
}
}
return n(g);
}
int next(G* g, int v, int w) {
for(int i = w + 1; i <= (n(g)-1); i++) {
if(g->matrix[v][i] != 0) {
return i;
}
}
return n(g);
}
void graphTraverse(G* g, string traverse) {
for(int v = 0; v <= (n(g)-1); v++) {
setMark(g, v, UNVISITED);
}
int c;
cin >> c;
for(int v = c; v <= (n(g)-1); v++) {
if(getMark(g, v) == UNVISITED) {
if(traverse == "BFS") {
BFS(g, v);
}
else if(traverse == "DFS") {
DFS(g, v);
}
else if(traverse == "toposort") {
//toposort(g, v, s);
}
}
}
}
void DFS(G* g, int v) {
cout << v << " "; //preVisit(g, v); do something before visiting the vertex
setMark(g, v, VISITED);
int w = first(g, v);
while(w < n(g)) {
if(getMark(g, w) == UNVISITED) {
DFS(g, w);
}
w = next(g, v, w);
}
//posVisit(g, v); do something after visiting the vertex
}
void BFS(G* g, int start) {
queue<int> Q;
Q.push(start);
g->distance[start] = 0;
setMark(g, start, VISITED);
while(Q.size() > 0) {
int v = Q.front();
Q.pop();
//cout << v << " "; //preVisit(g, v); do something before visiting the vertex
int w = first(g, v);
while(w < n(g)) {
if(getMark(g, w) == UNVISITED) {
setMark(g, w, VISITED);
Q.push(w);
g->distance[w] = g->distance[v] + 1;
}
w = next(g, v, w);
}
//posVisit(g, v); do something after visiting the vertex
}
}
void Dijkstra(G* g, int s, int* D) {
for(int i = 0; i <= (n(g)-1); i++) {
}
}
void setEdge(G* g, int i, int j, int wt) {
if(wt == 0) {
return;
}
if(g->matrix[i][j] == 0) {
g->numEdge++;
}
g->matrix[i][j] = wt;
//g->matrix[j][i] = wt; only for undirected graphs
}
void delEdge(G* g, int i, int j) {
if(g->matrix[i][j] != 0) {
g->numEdge--;
}
g->matrix[i][j] = 0;
}
bool isEdge(G* g, int i, int j) {
return true;
}
int weight(G* g, int i, int j) {
return g->matrix[i][j];
}
void setMark(G* g, int v, int val) {
g->Mark[v] = val;
}
int getMark(G* g, int v) {
return g->Mark[v];
}
void toposort(G* g, int v, stack<int> &s) {
setMark(g, v, VISITED);
int w = first(g, v);
while(w < n(g)) {
if(getMark(g, w) == UNVISITED) {
toposort(g, w, s);
}
w = next(g, v, w);
}
s.push(v);
}