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ACPM.cs
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158 lines (142 loc) · 4.4 KB
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using System;
using System.Collections.Generic;
using System.Linq;
using System.Reflection.Metadata;
using System.Text;
using System.Threading.Tasks;
namespace KC
{
class ACPM
{
static Graphe g = new Graphe();
int root;
const int poids = 1;
List<(int, int)> A;
List<int> S;
bool spanning = false;
List<Noeud> n;
public ACPM()
{
//this.n = g.N();
this.root = Selection_Root();
Suppression();
//Edmonds();
}
int Selection_Root()
{
int temp = int.MinValue;
int racine = 0;
int t = 0;
for (int i = 0; i < n.Count; i++)
{
if (n[i].Degre > temp)
{
temp = n[i].Degre;
t = n[i].Sommet;
}
racine = t;
}
return racine;
}
void Suppression()
{
for (int j = 0; j < g.AreteList.Count; j++)
{
if (g.AreteList[j].Item2 == this.root)
{
g.AreteList.RemoveAt(j);
}
}
}
void Selection()
{
int p = int.MaxValue;
foreach (var s in g.Sommet)
{
foreach (var a in g.AreteList)
{
Noeud l1 = new Noeud(a.Item1);
Noeud l2 = new Noeud(a.Item2);
if (a.Item2 == s)
{
Lien l = new Lien(l1, l2);
if(l.Poids < p)
{
p = l.Poids;
}
}
g.AreteList.Remove((a.Item1, a.Item2));
}
}
}
bool Identification_Contraction_de_Cycle()
{
#region Identification de Cycle
bool c = false;
(int,int)[] A0 = new (int, int)[g.AreteList.Count];
g.AreteList.CopyTo(A0);
int[] S0 = new int[g.Sommet.Count];
g.Sommet.CopyTo(S0);
S = g.Sommet;
A = g.AreteList;
int vc = 0;
foreach (var s in S)
{
foreach (var a in A)
{
if (a.Item1 == s)
{
Noeud n1 = new Noeud(s);
if(g.Existence_Circuit(n1).Item1 == false)continue ;
else
{
c = true;
#region Contraction sortant
for (int i = 0; i < g.Existence_Circuit(n1).Item2.Count; i++)
{
int sommet = g.Existence_Circuit(n1).Item2[i];
S.Remove(sommet);
}
(int,int) e = (s, vc);
A.Add(e);
#endregion
}
}
if (a.Item2 == s)
{
Noeud n2 = new Noeud(s);
if (g.Existence_Circuit(n2).Item1 == false) continue;
else
{
c = true;
#region Contraction entrant
for (int i = 0; i < g.Existence_Circuit(n2).Item2.Count;i++)
{
int sommet = g.Existence_Circuit(n2).Item2[i];
S.Remove(sommet);
}
(int, int) e = (vc,s);
A.Add(e);
#endregion
}
}
}
}
#endregion
return c;
}
void Edmonds()
{
int e = 0;
foreach(var element in n)
{
while (e != n.D2)
{
Selection();
Identification_Contraction_de_Cycle();
e++;
}
}
}
}
}