本文实例为大家分享了C++简单实现Dijkstra算法的具体代码,供大家参考,具体内容如下 // Dijkstra.cpp : 定义控制台应用程序的入口点。// #include "stdafx.h"#include iostream#include stack#define MAX_V
本文实例为大家分享了C++简单实现Dijkstra算法的具体代码,供大家参考,具体内容如下
// Dijkstra.cpp : 定义控制台应用程序的入口点。 // #include "stdafx.h" #include <iostream> #include <stack> #define MAX_VALUE 1000 using namespace std; struct MGraph { int *edges[MAX_VALUE]; int iVertexCount, iEdageCount; }; void ReadDate(MGraph *mGraph, int *iBegin, int *iEnd); void Dijkstra(MGraph *mGraph, int *pArrDis, int *pArrPath, int iBegin); void PrintResult(int *pArrDis, int *pArrPath, int iBegin, int iEnd); int main() { int iBegin, iEnd; int *pArrPath = new int[MAX_VALUE]; int *pArrDis = new int[MAX_VALUE]; MGraph mGraph; for (int i = 0; i < MAX_VALUE; i++){ mGraph.edges[i] = new int[MAX_VALUE]; } ReadDate(&mGraph, &iBegin, &iEnd); Dijkstra(&mGraph, pArrDis, pArrPath, iBegin); PrintResult(pArrDis,pArrPath, iBegin, iEnd); system("pause"); return 0; } void ReadDate(MGraph *mGraph, int *iBegin, int *iEnd){ cout << "请输入顶点数量" << endl; cin >> mGraph->iVertexCount; cout << "请输入邻接矩阵数据:" << endl; for (int iRow = 1; iRow <= mGraph->iVertexCount; iRow++){ for (int iCol = 1; iCol <= mGraph->iVertexCount; iCol++){ cin >> mGraph->edges[iRow][iCol]; } } //cout << "请输入顶点数和边数" << endl; //cin >> mGraph->iVertexCount >> mGraph->iEdageCount; //for (int iRow = 1; iRow <= mGraph->iVertexCount; iRow++){ // for (int iCol = 1; iCol <= mGraph->iVertexCount; iCol++){ // mGraph->edges[iRow][iCol] = -1; // } //} //cout << "请输入连通边及权重" << endl; //int iRow, iCol, iWeight; //for (int i = 1; i <= mGraph->iEdageCount; i++){ // cin >> iRow >> iCol >> iWeight; // mGraph->edges[iRow][iCol] = iWeight; //} cout << "请输入查询的起点和终点" << endl; cin >> *iBegin >> *iEnd; } void Dijkstra(MGraph *mGraph, int *pArrDis, int *pArrPath, int iBegin){ int iMin; int bArrVisited[MAX_VALUE]; memset(bArrVisited, false, sizeof(bArrVisited)); for (int i = 1; i <= mGraph->iVertexCount; i++){ pArrPath[i] = -1; mGraph->edges[i][i] = 0; pArrDis[i] = mGraph->edges[iBegin][i] != -1 ? mGraph->edges[iBegin][i] : INT_MAX; } int iNewCost; int iSelected = iBegin; for (int i = 1; i <= mGraph->iVertexCount; i++){ int iPre = iSelected; iMin = INT_MAX; for (int j = 1; j <= mGraph->iVertexCount; j++){ if (!bArrVisited[j] && pArrDis[j] < iMin){ iMin = pArrDis[j]; iSelected = j; } } for (int j = 1; j <= mGraph->iVertexCount; j++){ iNewCost = pArrDis[iSelected] != -1 && mGraph->edges[iSelected][j] != -1 ? pArrDis[iSelected] + mGraph->edges[iSelected][j] : INT_MAX; if (!bArrVisited[j] && iNewCost < pArrDis[j]){ pArrPath[j] = iSelected; pArrDis[j] = iNewCost; //pArrPath[iSelected] = iSelected; } } //pArrPath[iSelected] = iPre; bArrVisited[iSelected] = true; } } void PrintResult(int *pArrDis, int *pArrPath, int iBegin, int iEnd){ cout << "从" << iBegin << "开始到" << iEnd << "的最短路径长度为"; cout << pArrDis[iEnd] << endl; cout << "所经过的最短路径节点为:"; stack<int> stackVertices; int k = iEnd; do{ k = pArrPath[k]; stackVertices.push(k); } while (k != pArrPath[k] && k != -1); cout << stackVertices.top()*-1; stackVertices.pop(); unsigned int nLength = stackVertices.size(); for (unsigned int nIndex = 0; nIndex < nLength; nIndex++) { cout << " -> " << stackVertices.top(); stackVertices.pop(); } cout << " -> " << iEnd << endl; }
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