; - for(intI=size;i>1; i--) the { -TMP = arr[0];Wuyiarr[0] = arr[i-1]; thearr[i-1] =tmp; -Max_heapify (arr,--size,1); Wu } - } About $ //return max key of Arr - intTopintArr[],Const intsize) - { - returnarr[0]; A } + the //return max key of arr and delete it - intPopintArr[],intsize) $ { the if(Size 1)returnERROR; the intmax = arr[0]; thearr[0] = arr[--size]; theMax_heapify (Arr,size,1); - returnMax; in } the the //increase the key of I About voidHeap_increase_key
HeapSort.cpp: Defines the entry point of the console application. #include "stdafx.h" #include Reference URL: http://www.cnblogs.com/ahalei/p/3783543.htmlHttp://www.cnblogs.com/ahalei/p/3792155.htmlSpecific code explanation look at the above two URLs on the line, and then to "Ah Halle" praise one.Look at the data structure write code (63) Heap Sort
/*recently in the C language version of the data structure, C usage is really difficult, so according to the meaning, in the C language to write a JavaScript version of the three sorting Method! For everyone to learn together and refer to the following difficult merge sort, and quick sort, later, say nonsense, direct edge code side explain! */Heap
#include using namespacestd;voidHeapadjust (intArr[],intSintM//large Top Heap, m represents the last digit position, s represents the first position, is subscript{ intCur=s; intindex; inttmp=Arr[cur]; while(cur*2+1m) {index=cur*2+1;// Left Child if(index1]) {index++;// Right Child } if(arr[cur]Arr[index]) {Arr[cur]=Arr[index]; Arr[index]=tmp; Cur=index; } Else { Break; } }}voidHeapsort (intArr[],in
The problem is not to ask for the smallest dictionary order ... Tore it up for half an hour to find something wrong t tThis question is able to make small as far as possible before, regardless of dictionary order ... For example, 1 can be in front of 2 must be in front of 2 ...It is clear that the topology is sorted first, so that the small one is converted to make the big one as far back as possible, so it is actually irrelevant to the dictionary order. Then build a reverse diagram, with the
Use heap sorting to find the small number of k in list, with a small top heapdef min_heap_k(nums, topk): def siftdown(nums, e, begin, end): i = begin j = 2*i + 1 while j Linked list reversal Today's headline intern interview common topics Heap sort topk, reverse list
Sort
Time Limit: 6000/1000 MS (Java/others) memory limit: 65536/32768 K (Java/Others)Total submission (s): 27771 accepted submission (s): 8400
Problem description gives you n integers. Output The first m in the ascending order. There are two rows of test data in each input group. The first row has two numbers n, m (0 5 33 -35 92 213 -644Sample output
213 92 3 knowledge points: heap, STL#include
array=[0,30,20,80,40,50,10,60,70,90]# to sort sequences #i=4-1 or 1#n =len (array) total=len (array) -1# resize to a large top heap, I refers to the node from which to start the adjustment, n represents the total number of elements to be sorted def adjust_heap (N,i,array): #length =len (array) # Print_tree (Array) whilei*2This article is from the "12064120" blog, please be sure to keep this source http://12
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