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dijkstra.cpp
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198 lines (158 loc) · 3.92 KB
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// Working implementation of Dijkstra's Algorithm! (Naive one though... try to use heaps to speed up things!)
//Incase of changing the input file, change 'NUM_VERTICES' in the header
// For implemetation details: March 21st
// main.cpp
// Dijkstra's Algo
//
// Created by srinija on 9/11/14.
// Copyright (c) 2014 srinija. All rights reserved.
//
#include <iostream>
#include <fstream>
#include<sstream>
using namespace std;
//
// dijkstra.h
// Dijkstra's Algo
//
// Created by srinija on 9/11/14.
//
#ifndef __Dijkstra_s_Algo__dijkstra__
#define __Dijkstra_s_Algo__dijkstra__
#include <iostream>
class dijkstra{
static const int NUM_VERTICES=200;
private:
struct edge{
int vertex_no;
int le;
edge* next;
};
struct a{
int val;
int len;
};
edge* orig[NUM_VERTICES];
a conq[NUM_VERTICES];
int len_conq = 0;
bool vertex_in_conq(int v);
public:
dijkstra();
void add_edge (int v, int e, int length);
void find_paths();
void print_lengths();
};
#endif /* defined(__Dijkstra_s_Algo__dijkstra__) */
int main(int argc, const char * argv[])
{
dijkstra graph;
/*graph.add_edge(1, 2, 3);
graph.add_edge(1, 3, 5);
graph.add_edge(2, 3, 1);
graph.add_edge(2, 4, 2);
graph.add_edge(3, 4, 50);
graph.find_paths();
graph.print_lengths();*/
ifstream myfile ("testCaseDijkstraData.txt");
string line;
if (myfile.is_open())
{
string::size_type sz;
while ( getline (myfile,line) )
{
int v= stoi(line, &sz);
line=line.substr(sz);
while(line!="\t\r"&& line!="\r"&&line!="")
{
int e=stoi(line,&sz);
line=line.substr(sz);
int length=stoi(line.substr(1),&sz);
line=line.substr(sz+1);
graph.add_edge(v,e,length);
}
}
myfile.close();
}
else cout << "Unable to open file";
graph.find_paths();
graph.print_lengths();
}
//Implementation of the class
dijkstra::dijkstra() //As soon as the object is created,
{
for (int i=0;i<NUM_VERTICES;i++)
orig[i]=NULL;
for (int i=0;i<NUM_VERTICES;i++)
{
conq[i].val=0;
conq[i].len=0;
}
}
void dijkstra::add_edge(int v, int e,int length)
{
v--;
e--;
if (orig[v]==NULL)
{
orig[v]=new edge;
orig[v]->vertex_no=e;
orig[v]->le=length;
orig[v]->next=NULL;
}
else
{
edge* ptr=orig[v];
while (ptr->next!=NULL)
{
ptr=ptr->next;
}
ptr->next=new edge;
ptr->next->vertex_no=e;
ptr->next->le=length;
ptr->next->next=NULL;
}
}
void dijkstra::find_paths()
{
int min=INT_MAX;
int req_node=0;
conq[0].val=0;
conq[0].len=0;
len_conq++;
while (len_conq!=NUM_VERTICES)
{
min=INT_MAX;
for(int i=0; i<len_conq;i++)
{
int vertex= conq[i].val;
edge* ptr=orig[vertex];
while (ptr!=NULL)
{
if((ptr->le)+conq[i].len<min && !vertex_in_conq(ptr->vertex_no))
{
min=(ptr->le)+conq[i].len;
req_node=ptr->vertex_no;
}
ptr=ptr->next;
}
}
conq[len_conq].len=min;
conq[len_conq].val=req_node;
len_conq++;
}
}
bool dijkstra::vertex_in_conq(int v)
{
for(int i=0;i<len_conq;i++)
{
if(conq[i].val==v)
return true;
}
return false;
}
void dijkstra::print_lengths()
{
std::cout<<"Printing the lengths"<<std::endl;
for(int i=0; i<NUM_VERTICES; i++)
std::cout<<conq[i].val+1<<": "<<conq[i].len<<std::endl;
}