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BKz5.cpp
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BKz5.cpp
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//
// Created by admin on 16/03/2017.
//
#include "BKz5.h"
void vectorDebug(vector<int> &d);
void setDebug(set<int> &d);
void quickSort(vector<int> &orders, vector<int> °rees, int l,int r);
void setPrint(set<int> x, string name);
void BKz5::pivotSelection2(set<int> &P,set <int> &X, vector<int> &P_Nu, int currentLB)
{
vector<int> r2c(graph.nodes, -1);
vector<int> c2r(P.size());
vector<int> color(P.size());
vector<node> &g = graph.g;
int index = 0;
vector<int>occupied(currentLB - 1);
vector<int>renumber(currentLB - 1);
#if BK4_DEBUG
cout << "Start PivotSelection2" << endl;
cout << "Current P:";
setDebug(P);
#endif
fill(color.begin(), color.end(), -1);
for(set<int>::iterator i = P.begin(); i != P.end(); i++){
int num = *i;
r2c[num] = index;
c2r[index] = num;
index++;
}
for(int i = 0; i < P.size(); i++) {
int rnum = c2r[i];
int selected = 0;
fill(occupied.begin(), occupied.end(), -1);
for (set<int>::iterator v = g[rnum].begin(); v != g[rnum].end(); v++) {
int cnum = r2c[*v];
if (cnum != -1 && color[cnum] != -1) occupied[color[cnum]] = occupied[color[cnum]] == -1 ? cnum : -2;
}
while (selected < currentLB - 1 && occupied[selected] != -1) selected++;
if (selected >= currentLB - 1)
{
bool successfulRenumber = false;
for(int newColor = 0; newColor < currentLB - 1; newColor++){
if (occupied[newColor] >= 0) {
fill(renumber.begin(), renumber.end(), true);
renumber[newColor] = false;
int cnum = occupied[newColor];
int rnum = c2r[cnum];
for (set<int>::iterator v = g[rnum].begin(); v != g[rnum].end(); v++) {
int cnumNei = r2c[*v];
if (cnumNei != -1 && color[cnumNei] != -1) renumber[color[cnumNei]] = false;
}
selected = 0;
while (selected < currentLB - 1 && !renumber[selected]) selected++;
if (selected < currentLB - 1) {
color[cnum] = selected;
color[i] = newColor;
successfulRenumber = true;
//cout << "successful ReColor!" << endl;
break;
}
}
}
if (!successfulRenumber) P_Nu.push_back(c2r[i]);
} else color[i] = selected;
}
#if BK5_DEBUG
cout << "Finish PivotSelection2" << endl;
#endif
}
void BKz5::BronKerboschz(set<int> P, set<int> X, int recursiveCallCount)
{
vector<node> &g = graph.g;
vector<bool> &live = graph.live;
#if DEBUG
cout << "level:" << recursiveCallCount << endl;
//setPrint(R,"R");
setPrint(P,"P");
setPrint(X,"X");
#endif
if (P.size() == 0 && X.size() == 0) {
printR(R);
return;
}
set<int> PuX;
vector<int> P_Nu;
PuX.clear();
P_Nu.clear();
if (P.size() + R.size() < lb) return;
if(P.size() != 0) {
/*
if(P.size() > 0.008 * initP && lb - recursiveCallCount >= 3)
{
pivotSelection2(P, X, P_Nu, lb - recursiveCallCount);
#if BK4_DEBUG
cout << "P_size:" << P.size() << " level:" << recursiveCallCount << endl;
#endif
}
else {
*/
set_union(P.begin(), P.end(), X.begin(), X.end(), inserter(PuX, PuX.end()));
set<int>::iterator puxt = PuX.begin();
set_difference(P.begin(), P.end(), g[*puxt].begin(), g[*puxt].end(), inserter(P_Nu, P_Nu.end()));
#if DEBUG
cout << "Current u:" << *puxt << endl;
setPrint(P_Nu,"P-N(u)");
#endif
}
for(vector<int>::iterator v = P_Nu.begin(); v != P_Nu.end(); v++){
set<int> v_; //create a singleton set {v}
if(live[*v]) {
v_.insert(*v);
#if DEBUG
cout << "current V:"<< *v << endl;
#endif
set<int> XuV;
set<int> PnNv;
set<int> XnNv;
set<int> P_v;
XuV.clear();
PnNv.clear();
XnNv.clear();
P_v.clear();
R.push_back(*v);
set_intersection(P.begin(), P.end(), g[*v].begin(), g[*v].end(), inserter(PnNv, PnNv.end()));
set_intersection(X.begin(), X.end(), g[*v].begin(), g[*v].end(), inserter(XnNv, XnNv.end()));
#if DEBUG
setPrint(PnNv, "new P");
setPrint(XnNv, "new X");
#endif
BronKerboschz(PnNv, XnNv, recursiveCallCount + 1);
R.pop_back();
int temp = *v;
X.insert(temp);
P.erase(temp);
}
}
}
void BKz5::solve() {
vector<bool> tempLive(graph.live);
vector<node> &g = graph.g;
queue<int> q;
int i = 0;
int sum = 0;
int lives = 0;
while(i < tempLive.size()) {
while (i < tempLive.size() && !tempLive[i]) i++;
if (i < tempLive.size()) {
q.push(i);
P.clear();
while (!q.empty()) {
int tmp = q.front();
q.pop();
if(tempLive[tmp]) {
P.insert(tmp);
tempLive[tmp] = false;
for (set<int>::iterator v = g[tmp].begin(); v != g[tmp].end(); v++) if (tempLive[*v]) q.push(*v);
}
}
X.clear();
initP = P.size();
if (P.size() >= lb) BronKerboschz(P, X, recursiveCount);
sum = sum + 1;
}
}
}