c++模板排序问题项目,求大佬怎么搞

这是连接(里面包含课本,附加代码和题目),麻烦按照要求模板完成在linux跑,谢谢

链接: https://pan.baidu.com/s/1XS8wB-8vT0rOcKqU6iZpWw 提取码: 7i3x

下面是翻译,附加有原文,谢谢

学习成果:这项作业的目的是使用和比较各种 排序算法。 在本作业中,您将比较各种排序算法。您还将 修改算法,以便将Comparator类用于比较。你会 然后进一步尝试算法变化。 提供的代码文件: 1. Sort.h(第7章) 2. test_sorting_algorithms.cc 问题1(65分) ***步骤1 ***(10分) 您应该编写一个小的函数来验证集合是否已排序。 template <类型名可比较,类型名比较器> bool VerifyOrder(const vector <Comparable>&input,Comparator less_than) 当且仅当输入按以下顺序排序时,上述函数才应返回true: 比较器。例如,为了检查整数向量(vector <int> input_vector)按从小到大的顺序排序,您需要调用: VerifyOrder(input_vector,less <int> {}); 如果要检查向量是否从大到小排序,则需要调用 VerifyOrder(input_vector,更大的<int> {}); 此函数应放在test_sorting_algorithms.cc中 2个 所有可交付成果均在文件末尾进行了描述。 接下来,您应该编写两个函数,一个函数生成一个随机向量,另一个函数 生成排序的向量。排序后的向量应生成一个递增或递增的向量 根据布尔的small_to_larger减小值。您将同时使用这两种方式 自己的测试目的。 功能签名应如下。 1)vector <int> GenerateRandomVector(size_t size_of_vector) 2)vector <int> GenerateSortedVector(size_t size_of_vector,布尔 small_to_larger) 接下来,编写一个函数来计算给定开始时间和停止时间的持续时间 纳秒。提示:看看在中提供给您的TestTiming函数 test_sorting_algorithms.cc: 功能签名应如下。 自动ComputeDuration(chrono :: high_resolution_clock :: time_point start_time, chrono :: high_resolution_clock :: time_point end_time) 这些函数应该放在test_sorting_algorithms.cc中 本文档末尾介绍了所有可交付成果。 ***步骤2 ***(55分) 现在,您将修改Sort.h中提供的几种排序算法。您将修改: heapsort,quicksort和mergesort。 您应该修改这些算法,以便它们各自使用比较器。 输入。 这些种类的签名应为: 模板<类型名可比,类型名比较器> void HeapSort(vector <Comparable>&a,比较器less_than) 模板<类型名可比,类型名比较器> 无效的QuickSort(vector <Comparable>&a,比较器less_than) 模板<类型名可比,类型名比较器> MergeSort(vector <Comparable>&a,比较器less_than) 您将必须修改多个功能,辅助程序和包装器才能完全做到这一点 运行无误。 这些函数应修改并保留在Sort.h中 3 本文档末尾介绍了所有可交付成果。 ***步骤3 ***(点数将从步骤2中得出) 现在,完成了这两个步骤,您将继续进行测试。 现在,您应该在test_sorting_algorithms.cc中创建一个驱动程序,它将 使用不同的输入来测试每个修改后的排序。 该程序将按以下方式执行: ./test_sorting_algorithms <输入类型> <输入大小> <比较类型> 其中<input_type>可以是随机的,sorted_small_to_large或 sorted_large_to_small,<input_size>是输入的元素数,并且 <comparison_type>小于或大于。 例如,您应该能够运行 ./test_sorting_algorithms随机数减少20000 上面应该产生一个20000整数的随机向量,并应用所有三种算法 使用less <int> {}比较器。 您还可以运行: ./test_sorting_algorithms排序大10000 上面的代码将按此顺序产生包含1到10000的整数的向量,并且 将使用Greater <int> {}比较器测试这三种算法。 该驱动程序应在testSortingWrapper()函数内部实现。 驱动程序输出的格式显示在文件底部。 注意:呈现的格式是应如何测试功能的示例。它服务 作为理解不同类别在运行时如何变化的良好基础 输入类型。实施此方法不会受到约束(或对方法的评分准确) 步骤,但这样做可以帮助您和我们验证工作的准确性。 (您仍然必须 创建一个驱动程序,其功能类似于所述驱动程序,但不会自动进行分级 格式,将对其进行手动查看。) 4 问题2(20分) 在这个问题中,您将实现快速排序算法的变体。你会 研究以下枢轴选择程序。 1. a)中位数三个(已在第2部分中实现) 2. b)中间枢轴(总是选择数组中的中间项) 3. c)第一个枢轴(始终选择数组中的第一个项目)尽管文件中已经实现了三位数的中值,但是您将使用它进行比较 在这个问题上更进一步。 以下两个快速排序实现,中间枢轴和第一个枢轴,应具有 具有以下签名的包装,然后调用完整的实现。 //中间枢轴包装器 模板<类型名可比,类型名比较器> 无效的QuickSort2(vector <Comparable>&a,比较器less_than) //第一个枢轴包装器 模板<类型名可比,类型名比较器> void QuickSort3(vector <Comparable>&a,比较器less_than) 注意:这些只是包装器,您必须编写实际的quicksort 这些函数调用的另一个函数中的功能(类似于原始quicksort 假如)。 为了测试这些功能,您将添加到驱动程序的输出中 在步骤3中进行了说明。完整格式如下所示。 可交付成果:您应提交以下文件: ●README.SORTING文件 ●Sort.h(已修改) ○所有种类的修改和添加都应保留在此文件中。 ●test_sorting_algorithms.cc(已修改) ○VerifyOrder() ○GenerateRandomVector() ○GenerateSortedVector() ○ComputeDuration() ○sortTestingWrapper() 注意:大量的这项作业将手动检查和评分。我们将奔跑 您在自动分级机中的排序和实现的功能,但排序修改将是 手动验证。 5 驱动程式格式化 完整的驱动程序格式应如下:(示例显示为函数调用 ./test_sorting_algorithms随机数少20000)注意:数字输出 “ Verified”旁边是函数VerifyOrder()的布尔输出。如果说 值为0,您的排序未按预期工作。 运行排序算法:随机数减少20000 堆排序 运行时:<X> ns 已验证:1 合并排序 运行时:<X> ns 已验证:1 快速排序 运行时:<X> ns 已验证:1 测试Quicksort Pivot实施 中位数三 运行时:<X> ns 已验证:1 中间 运行时:<X> ns 已验证:1 第一的 运行时:<X> ns 已验证:1

// main.cpp

#include "Sort.h"
#include <chrono>
#include <iostream>
#include <fstream>
#include <functional>
#include <string>
#include <vector>
#include <algorithm>
//////////////////////
// the limits of type
#include <limits>
namespace tools {
	bool less(int left, int right){
		return left <= right;
	}
	bool greater(int left, int right){
		return left >= right;
	}
}
namespace judge{
	bool less(const vector<int> &input){
		int judge = numeric_limits<int>::min();
		for (size_t i = 0; i < input.size(); i++){
			if (judge <= input[i]){
				judge = input[i];
				continue;
			}
			else{
				return false;
			}
		}
		return true;
	}

	bool greater(const vector<int> &input){
		int judge = numeric_limits<int>::max();
		for (size_t i = 0; i < input.size(); i++){
			if (judge >= input[i]){
				judge = input[i];
				continue;
			}
			else{
				return false;
			}
		}
		return true;
	}
}
using namespace std;

// Test function that shows how you can time a piece of code.
// Just times a simple loop.


void TestingTiming() {
	cout << "Testing Timing" << endl;
	const auto begin = chrono::high_resolution_clock::now();
	// Time this piece of code.
	int sum = 0;
	for (int i = 1; i < 10000; ++i) sum++;
	// End of piece of code to time.
	const auto end = chrono::high_resolution_clock::now();
	cout << chrono::duration_cast<chrono::nanoseconds>(end - begin).count() << "ns" << endl;
	cout << chrono::duration_cast<chrono::milliseconds>(end - begin).count() << "ms" << endl;

}

// Generates and returns random vector of size @size_of_vector.
vector<int> GenerateRandomVector(size_t size_of_vector) {
	// Use rand() to generate random integer
	// Add code
	srand(time(0));
	vector<int> res;
	for (size_t i = 0; i < size_of_vector; i++){
		res.push_back(rand() % numeric_limits < int > ::max() + 1);
	}
	return res;
}

// Generate and returns sorted vector of size @size_of_vector
// If smaller_to_larger is true, returns vector sorted from small to large
// Otherwise returns vector sorted from large to small
vector<int> GenerateSortedVector(size_t size_of_vector, bool smaller_to_larger) {
	// Add code
	vector<int> res;
	if (smaller_to_larger){
		for (size_t i = 0; i < size_of_vector; i++){
			res.push_back(i);
		}
	}
	else{
		for (size_t i = size_of_vector; i > 0; i--){
			res.push_back(i);
		}
	}
	return res;
}


// Verifies that a vector is sorted given a comparator
template <typename Comparable, typename Comparator>
bool VerifyOrder(const vector<Comparable> &input, Comparator less_than) {
	// Add code
	// to judge if the input is order by asc or desc
	bool flag = less_than(input);
	cout << "Verified:" << flag << endl;
	return flag;

}

// Computes duration given a start time and a stop time in nano seconds
long long ComputeDuration(chrono::high_resolution_clock::time_point start_time, chrono::high_resolution_clock::time_point end_time) {
	// Add code
	long long res = 0;
	res = chrono::duration_cast<chrono::nanoseconds>(end_time - start_time).count();
	return res;

}

// Wrapper function to test the different sorting algorithms
int testSortingWrapper(int argc, char **argv) {
	//const string input_type = string(argv[1]);
	//const int input_size = stoi(string(argv[2]));
	//const string comparison_type = string(argv[3]);

	string input_type = "random";
	int input_size = stoi("25");
	string comparison_type = "less";

	if (input_type != "random" && input_type != "sorted_small_to_large" && input_type != "sorted_large_to_small") {
		cout << "Invalid input type" << endl;
		return 0;
	}
	if (input_size <= 0) {
		cout << "Invalid size" << endl;
		return 0;
	}
	if (comparison_type != "less" && comparison_type != "greater") {
		cout << "Invalid comparison type" << endl;
		return 0;
	}

	// This block of code to be removed for your final submission.
	// removed
	// TestingTiming();
	//sort();

	cout << "Running sorting algorithms: " << input_type << " " << input_size << " numbers " << comparison_type << endl;
	vector<int> input_vector;
	if (input_type == "random") {
		// Generate random vector
		input_vector = GenerateRandomVector(input_size);
	}
	else {
		// Generate sorted vector.
		if (input_type == "sorted_small_to_large"){
			input_vector = GenerateSortedVector(input_size, true);
		}
		else{
			input_vector = GenerateSortedVector(input_size, false);
		}
		
	}
	
	// Call quicksort / heapsort / mergesort using appropriate input.
	// ...
	// if comparison type is "less" then call 
	// MergeSort(input_vector, less<int>{})
	// otherwise call
	// MergeSort(input_vector, greater<int>{})
	// ...

	if (comparison_type == "less"){
		cout << "HeapSort" << endl;
		auto begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		heapsort(input_vector, tools::less);
		
		// End of piece of code to time.
		auto end = chrono::high_resolution_clock::now();
		VerifyOrder(input_vector, judge::less);
		cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;

		cout << "MergeSort" << endl;
		begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		mergeSort(input_vector, tools::less);
		
		VerifyOrder(input_vector, judge::less);
		// End of piece of code to time.
		end = chrono::high_resolution_clock::now();
		cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;


		cout << "QuickSort" << endl;
		begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		quicksort(input_vector, tools::less);
		VerifyOrder(input_vector, judge::less);
		// End of piece of code to time.
		  end = chrono::high_resolution_clock::now();
		  cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;

		  input_vector = GenerateSortedVector(input_size, true);
		  cout << "QuickSort2" << endl;
		  begin = chrono::high_resolution_clock::now();
		  // Time this piece of code.
		  quickSort2(input_vector, tools::less);
		  VerifyOrder(input_vector, judge::less);
		  // End of piece of code to time.
		  end = chrono::high_resolution_clock::now();
		  cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;
		

		  input_vector = GenerateSortedVector(input_size, true);
		  cout << "QuickSort3" << endl;
		  begin = chrono::high_resolution_clock::now();
		  // Time this piece of code.
		  quicksort3(input_vector, tools::less);
		  VerifyOrder(input_vector, judge::less);
		  // End of piece of code to time.
		  end = chrono::high_resolution_clock::now();
		  cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;
	}else{
		cout << "HeapSort" << endl << endl;;
		 auto begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		 heapsort(input_vector, tools::greater);
		 VerifyOrder(input_vector, judge::greater);
		// End of piece of code to time.
		 auto end = chrono::high_resolution_clock::now();
		 cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;


		 cout << "MergeSort" << endl << endl;;
		begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		mergeSort(input_vector, tools::greater);
		VerifyOrder(input_vector, judge::greater);
		// End of piece of code to time.
		end = chrono::high_resolution_clock::now();
		cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;

		cout << "QuickSort" << endl << endl;
		begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		quicksort(input_vector, tools::greater);
		VerifyOrder(input_vector, judge::greater);
		// End of piece of code to time.
		end = chrono::high_resolution_clock::now();
		cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;
	

		input_vector = GenerateSortedVector(input_size, false);
		cout << "QuickSort2" << endl;
		begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		quickSort2(input_vector, tools::less);
		VerifyOrder(input_vector, judge::less);
		// End of piece of code to time.
		end = chrono::high_resolution_clock::now();
		cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;


		input_vector = GenerateSortedVector(input_size, false);
		cout << "QuickSort3" << endl;
		begin = chrono::high_resolution_clock::now();
		// Time this piece of code.
		quicksort3(input_vector, tools::less);
		VerifyOrder(input_vector, judge::less);
		// End of piece of code to time.
		end = chrono::high_resolution_clock::now();
		cout << "Runtime: <" << ComputeDuration(begin, end) << "> ns" << endl;
	}


	// Call quicksort with median of three as pivot / middle as pivot / first as pivot using appropriate input.
	// ...
	// if comparison type is "less" then call 
	// QuickSort(input_vector, less<int>{})
	// otherwise call
	// QuickSort(input_vector, greater<int>{})
	// ...
	return 0;
}

// Do not change anything below

int main(int argc, char **argv) {
	if (argc != 4) {
		cout << "Usage: " << argv[0] << "<input_type> <input_size> <comparison_type>" << endl;
		return 0;
	}
	
	testSortingWrapper(argc, argv);
	return 0;
}
//int main(int argc) {
//	/*if (argc != 4) {
//		cout << "Usage: " << argv[0] << "<input_type> <input_size> <comparison_type>" << endl;
//		return 0;
//	}*/
//	testSortingWrapper(argc, NULL);
//	return 0;
//}
// sort.h

#ifndef SORT_H
#define SORT_H

/**
* Several sorting routines.
* Arrays are rearranged with smallest item first.
*/

#include <vector>
#include <functional>
using namespace std;



/**
* Simple insertion sort.
*/
template <typename Comparable, typename Comparator>
void insertionSort(vector<Comparable> & a, Comparator less_than)
{
	for (int p = 1; p < a.size(); ++p)
	{
		Comparable tmp = std::move(a[p]);
		int j;
		for (j = p; j > 0 && less_than(tmp,a[j - 1]); --j)
			a[j] = std::move(a[j - 1]);
		a[j] = std::move(tmp);
	}
}


/**
* Internal insertion sort routine for subarrays
* that is used by quicksort.
* a is an array of Comparable items.
* left is the left-most index of the subarray.
* right is the right-most index of the subarray.
*/
template <typename Comparable, typename Comparator>
void insertionSort(vector<Comparable> & a, int left, int right, Comparator less_than)
{
	for (int p = left + 1; p <= right; ++p)
	{
		Comparable tmp = std::move(a[p]);
		int j;
		for (j = p; j > left && less_than(tmp, a[j - 1]); --j)
			a[j] = std::move(a[j - 1]);
		a[j] = std::move(tmp);
	}
}



/**
* Shellsort, using Shell's (poor) increments.
*/
template <typename Comparable>
void shellsort(vector<Comparable> & a)
{
	for (int gap = a.size() / 2; gap > 0; gap /= 2)
		for (int i = gap; i < a.size(); ++i)
		{
			Comparable tmp = std::move(a[i]);
			int j = i;

			for (; j >= gap && tmp < a[j - gap]; j -= gap)
				a[j] = std::move(a[j - gap]);
			a[j] = std::move(tmp);
		}
}

/**
* Standard heapsort.
*/
template <typename Comparable, typename Comparator>
void heapsort(vector<Comparable> & a, Comparator less_than)
{
	for (int i = a.size() / 2 - 1; i >= 0; --i)  /* buildHeap */
		percDown(a, i, a.size(), less_than);
	for (int j = a.size() - 1; j > 0; --j)
	{
		std::swap(a[0], a[j]);               /* deleteMax */
		percDown(a, 0, j, less_than);
	}
}

/**
* Internal method for heapsort.
* i is the index of an item in the heap.
* Returns the index of the left child.
*/
inline int leftChild(int i)
{
	return 2 * i + 1;
}

/**
* Internal method for heapsort that is used in
* deleteMax and buildHeap.
* i is the position from which to percolate down.
* n is the logical size of the binary heap.
*/
template <typename Comparable, typename Comparator>
void percDown(vector<Comparable> & a, int i, int n, Comparator less_than)
{
	int child;
	Comparable tmp;

	for (tmp = std::move(a[i]); leftChild(i) < n; i = child)
	{
		child = leftChild(i);
		if (child != n - 1 && less_than(a[child] , a[child + 1]))
			++child;
		if (less_than(tmp , a[child]))
			a[i] = std::move(a[child]);
		else
			break;
	}
	a[i] = std::move(tmp);
}

/**
* Internal method that makes recursive calls.
* a is an array of Comparable items.
* tmpArray is an array to place the merged result.
* left is the left-most index of the subarray.
* right is the right-most index of the subarray.
*/
template <typename Comparable, typename Comparator>
void mergeSort(vector<Comparable> & a,
	vector<Comparable> & tmpArray, int left, int right, Comparator less_than)
{
	if (left < right)
	{
		int center = (left + right) / 2;
		mergeSort(a, tmpArray, left, center, less_than);
		mergeSort(a, tmpArray, center + 1, right, less_than);
		merge(a, tmpArray, left, center + 1, right, less_than);
	}
}

/**
* Mergesort algorithm (driver).
*/
template <typename Comparable, typename Comparator>
void mergeSort(vector<Comparable> & a, Comparator less_than)
{
	vector<Comparable> tmpArray(a.size());

	mergeSort(a, tmpArray, 0, a.size() - 1, less_than);
}


/**
* Internal method that merges two sorted halves of a subarray.
* a is an array of Comparable items.
* tmpArray is an array to place the merged result.
* leftPos is the left-most index of the subarray.
* rightPos is the index of the start of the second half.
* rightEnd is the right-most index of the subarray.
*/
template <typename Comparable, typename Comparator>
void merge(vector<Comparable> & a, vector<Comparable> & tmpArray,
	int leftPos, int rightPos, int rightEnd, Comparator less_than)
{
	int leftEnd = rightPos - 1;
	int tmpPos = leftPos;
	int numElements = rightEnd - leftPos + 1;

	// Main loop
	while (leftPos <= leftEnd && rightPos <= rightEnd)
		/////////////////////////////////////////////////////////
		/////////////////////////////////////////////////////////
		if (less_than(a[leftPos], a[rightPos]))
			tmpArray[tmpPos++] = std::move(a[leftPos++]);
		else
			tmpArray[tmpPos++] = std::move(a[rightPos++]);

	while (leftPos <= leftEnd)    // Copy rest of first half
		tmpArray[tmpPos++] = std::move(a[leftPos++]);

	while (rightPos <= rightEnd)  // Copy rest of right half
		tmpArray[tmpPos++] = std::move(a[rightPos++]);

	// Copy tmpArray back
	for (int i = 0; i < numElements; ++i, --rightEnd)
		a[rightEnd] = std::move(tmpArray[rightEnd]);
}


/**
* Return median of left, center, and right.
* Order these and hide the pivot.
*/
template <typename Comparable, typename Comparator>
const Comparable & median3(vector<Comparable> & a, int left, int right, Comparator less_than)
{
	int center = (left + right) / 2;

	if (less_than(a[center], a[left]))
		std::swap(a[left], a[center]);
	if (less_than(a[right], a[left]))
		std::swap(a[left], a[right]);
	if (less_than(a[right], a[center]))
		std::swap(a[center], a[right]);

	// Place pivot at position right - 1
	std::swap(a[center], a[right - 1]);
	return a[right - 1];
}
//template <typename Comparable, typename Comparator>
// partition the array using last element as pivot
//int partition(vector<Comparable> & a, int left, int right, Comparator less_than)
//{
//	int pivot = a[right];    // pivot 
//	int i = (left - 1);
//
//	for (int j = left; j <= right - 1; j++)
//	{
//		//if current element is smaller than pivot, increment the low element
//		//swap elements at i and j
//		if (less_than(a[j], pivot))
//		{
//			i++;    // increment index of smaller element 
//			std::swap(a[i], a[j]);
//		}
//	}
//	std::swap(a[i + 1], a[right]);
//	return (i + 1);
//}

template <typename Comparable, typename Comparator>
// partition the array using first element as pivot
int partition(vector<Comparable> & a, int left, int right, Comparator less_than)
{
		int pivot = a[left];    // pivot 
		int i = left + 1;
	
		for (int j = left + 1; j <= right ; j++)
		{
			//if current element is smaller than pivot, increment the low element
			//swap elements at i and j
			if (less_than(a[j], pivot))
			{
				i++;    // increment index of smaller element 
				std::swap(a[i], a[j]);
			}
		}
		std::swap(a[i - 1], a[left]);
		return (i - 1);
}
template <typename Comparable, typename Comparator>
//quicksort algorithm
void quickSort2(vector<Comparable> & a, int left, int right, Comparator less_than)
{
	if (left < right)
	{
		//partition the array 
		int pivot = partition(a, left, right, less_than);
		//sort the sub arrays independently 
		quickSort2(a, left, pivot - 1, less_than);
		quickSort2(a, pivot + 1, right, less_than);
	}
}

template <typename Comparable, typename Comparator>
void quickSort2(vector<Comparable> & a, Comparator less_than)
{
	quickSort2(a, 0, a.size() - 1, less_than);
}
template <typename Comparable, typename Comparator>
void quicksort3(vector<Comparable> & a, Comparator less_than)
{
	quicksort3(a, 0, a.size() - 1, less_than);
}


template <typename Comparable, typename Comparator>
void quicksort3(vector<Comparable> & a, int left, int right, Comparator less_than)
{
	if (left + 10 <= right)
	{
		const Comparable & pivot = median3(a, left, right, less_than);

		// Begin partitioning
		int i = left, j = right - 1;
		for (;;)
		{
			while (less_than(a[++i], pivot)) {}
			while (less_than(pivot, a[--j])) {}
			if (i < j)
				std::swap(a[i], a[j]);
			else
				break;
		}

		std::swap(a[i], a[right - 1]);  // Restore pivot

		quicksort3(a, left, i - 1, less_than);     // Sort small elements
		quicksort3(a, i + 1, right, less_than);    // Sort large elements
	}
	else  // Do an insertion sort on the subarray
		insertionSort(a, left, right, less_than);
}

/**
* Internal quicksort method that makes recursive calls.
* Uses median-of-three partitioning and a cutoff of 10.
* a is an array of Comparable items.
* left is the left-most index of the subarray.
* right is the right-most index of the subarray.
*/
template <typename Comparable, typename Comparator>
void quicksort(vector<Comparable> & a, int left, int right, Comparator less_than)
{
	if (left + 10 <= right)
	{
		const Comparable & pivot = median3(a, left, right, less_than);

		// Begin partitioning
		int i = left, j = right - 1;
		for (;;)
		{
			while (less_than(a[++i], pivot)) {}
			while (less_than(pivot, a[--j])) {}
			if (i < j)
				std::swap(a[i], a[j]);
			else
				break;
		}

		std::swap(a[i], a[right - 1]);  // Restore pivot

		quicksort(a, left, i - 1, less_than);     // Sort small elements
		quicksort(a, i + 1, right, less_than);    // Sort large elements
	}
	else  // Do an insertion sort on the subarray
		insertionSort(a, left, right,less_than);
}
/**
* Quicksort algorithm (driver).
*/
template <typename Comparable, typename Comparator>
void quicksort2(vector<Comparable> & a, Comparator less_than)
{
	quicksort2(a, 0, a.size() - 1, less_than);
}


/**
* Quicksort algorithm (driver).
*/
template <typename Comparable, typename Comparator>
void quicksort(vector<Comparable> & a, Comparator less_than)
{
	quicksort(a, 0, a.size() - 1, less_than);
}


/**
* Internal selection method that makes recursive calls.
* Uses median-of-three partitioning and a cutoff of 10.
* Places the kth smallest item in a[k-1].
* a is an array of Comparable items.
* left is the left-most index of the subarray.
* right is the right-most index of the subarray.
* k is the desired rank (1 is minimum) in the entire array.
*/
template <typename Comparable>
void quickSelect(vector<Comparable> & a, int left, int right, int k)
{
	if (left + 10 <= right)
	{
		const Comparable & pivot = median3(a, left, right);

		// Begin partitioning
		int i = left, j = right - 1;
		for (;;)
		{
			while (a[++i] < pivot) {}
			while (pivot < a[--j]) {}
			if (i < j)
				std::swap(a[i], a[j]);
			else
				break;
		}

		std::swap(a[i], a[right - 1]);  // Restore pivot

		// Recurse; only this part changes
		if (k <= i)
			quickSelect(a, left, i - 1, k);
		else if (k > i + 1)
			quickSelect(a, i + 1, right, k);
	}
	else  // Do an insertion sort on the subarray
		insertionSort(a, left, right);
}

/**
* Quick selection algorithm.
* Places the kth smallest item in a[k-1].
* a is an array of Comparable items.
* k is the desired rank (1 is minimum) in the entire array.
*/
template <typename Comparable>
void quickSelect(vector<Comparable> & a, int k)
{
	quickSelect(a, 0, a.size() - 1, k);
}


template <typename Comparable>
void SORT(vector<Comparable> & items)
{
	if (items.size() > 1)
	{
		vector<Comparable> smaller;
		vector<Comparable> same;
		vector<Comparable> larger;

		auto chosenItem = items[items.size() / 2];

		for (auto & i : items)
		{
			if (i < chosenItem)
				smaller.push_back(std::move(i));
			else if (chosenItem < i)
				larger.push_back(std::move(i));
			else
				same.push_back(std::move(i));
		}

		SORT(smaller);     // Recursive call!
		SORT(larger);      // Recursive call!

		std::move(begin(smaller), end(smaller), begin(items));
		std::move(begin(same), end(same), begin(items) + smaller.size());
		std::move(begin(larger), end(larger), end(items) - larger.size());

		/*
		items.clear( );
		items.insert( end( items ), begin( smaller ), end( smaller ) );
		items.insert( end( items ), begin( same ), end( same ) );
		items.insert( end( items ), begin( larger ), end( larger ) );
		*/
	}
}

/*
* This is the more public version of insertion sort.
* It requires a pair of iterators and a comparison
* function object.
*/
template <typename RandomIterator, typename Comparator>
void insertionSort(const RandomIterator & begin,
	const RandomIterator & end,
	Comparator lessThan)
{
	if (begin == end)
		return;

	RandomIterator j;

	for (RandomIterator p = begin + 1; p != end; ++p)
	{
		auto tmp = std::move(*p);
		for (j = p; j != begin && lessThan(tmp, *(j - 1)); --j)
			*j = std::move(*(j - 1));
		*j = std::move(tmp);
	}
}

/*
* The two-parameter version calls the three parameter version, using C++11 decltype
*/
template <typename RandomIterator>
void insertionSort(const RandomIterator & begin,
	const RandomIterator & end)
{
	insertionSort(begin, end, less<decltype(*begin)>{ });
}



#endif

 

https://blog.csdn.net/stary_yan/article/details/51198663
可以参考一下,看看有没有帮助~