Thursday 17 November 2016

Breadth First Search (BFS)

Breadth First Search (BFS)

#include<stdio.h>
#include<stdlib.h>
void bfs(int v);
int a[50][50], n, visited[50];
int q[20], front = -1,rear = -1;

void creategraph()
{
            int i, j;
            printf("\nEnter the number of vertices in graph:  ");
            scanf("%d",&n);
            printf("\nEnter the adjacency matrix:\n");
            for(i=1; i<=n; i++)
                        for(j=1;j<=n;j++)
                                                scanf("%d", &a[i][j]);
}

void bfs(int v)
{
            int i, cur;
            visited[v] = 1;
            q[++rear] = v;
            printf("\nNodes reachable from starting vertex %d are: ", v);
            while(front!=rear)
            {
                        cur = q[++front];
                        for(i=1;i<=n;i++)
                        {
                                    if((a[cur][i]==1)&&(visited[i]==0))
                                    {
                                        q[++rear]=i;
                                                visited[i]=1;
                                                printf("%d ", i);
                                    }
                        }
            }

}

int main()
{
            int ch, start, i, j;
            creategraph();

            for(i=1;i<=n;i++)
                        visited[i]=0;
            printf("\nEnter the starting vertex: ");
            scanf("%d", &start);
             bfs(start);
             for(i=1;i<=n;i++)
             {
                                    if(visited[i]==0)
                                                printf("\nThe vertex that is not reachable is %d" ,i);
             }
}


Output:
Enter the number of vertices in graph:  4
Enter the adjacency matrix:
0          1          0          1
0          0          1          0
0          0          0          1
0          0          0          0
Enter the starting vertex: 1
Nodes reachable from starting vertex 1 are: 2 4 3


Enter the number of vertices in graph:  4
Enter the adjacency matrix:
0          1          0          1
0          0          1          0
0          0          0          1
0          0          0          0
Enter the starting vertex: 2
Nodes reachable from starting vertex 2 are: 3 4
The vertex that is not reachable is 1

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