The AVL Tree is essentially a binary search tree, which features:
The first is a binary search tree.
With a balance condition: the absolute value (equilibrium factor) of the height difference between left and right subtree of each node is 1 at most.
# Include
Data Structure and algorithm problems AVL binary balancing tree
The rotation of the AVL tree. Actually 1 a ....Once you know how to rotate, the smaller data can be written as a simulation.#include #include#include#include#include#include#include#includestring>#includeusing namespacestd;Const intmaxn= -;intN,A[MAXN];structnode{intnum; intL,r; intLh,rh; intFA;} NODE[MAXN];intsz;intRoot;voidinit () {root=0; SZ=0; NODE[ROOT].FA=-1; Node[root]. L=-1, Node[root]. r=-1; Node[root].num=a[1]; Node[root]. LH=0, Node[root].
http://www.51nod.com/onlineJudge/questionCode.html#!problemId=1770This is question B of this BSG Bss Geek Challenge . Set p (i, J) to indicate the number of nodes in the number of I, the height of the AVL tree is J . Well, for 1 P[I][J] + = P[k][j-1]*p[i-1-k][j-1]%mod;P[I][J] + = P[k][j-2]*p[i-1-k][j-1]%mod;P[I][J] + = P[k][j-1]*p[i-1-k][j-2]%mod;But this simulation isn^3of complexity. Obviously it's not going to work. ButJand thekthe scope is to beI
#include using namespacestd;//the node of the AVL treeTemplateclasstreenode{ Public: TreeNode (): Lson (null), Rson (null), Freq (1), HGT (0) {} T data;//value intHgt//The height of the tree with this node as its root intFreq//the frequency of the same point I don't knowtreenode* Lson, *rson;//address of the left and right son};templateclassavltree{//class properties and method declarations for AvltreePrivate: TreeNode//root node voidInsertpr
Topic Links: Types of 51nod 1412 AVL treesWhen I started to do it, I turned the depth too small. The result has been WA, I was naïve.1#include 2#include 3#include 4#include 5 using namespacestd;6typedefLong Longll;7 Const intMoD = 1e9+7;8 Const intN =2001;9ll dp[n][ -];//Dp[i][k] I: Number of nodes, K: DepthTen voidsolve () { One intI, J, K; Adp[0][0] = dp[1][1] =1; - for(i =2; i i) { - for(k =2; K -; ++k) { the for(j
Data Structure and algorithm problems AVL binary balancing tree
The AVL Tree is essentially a binary search tree, which features:
The first is a binary search tree.
With a balance condition: the absolute value (equilibrium factor) of the height difference between left and right subtree of each node is 1 at most.# Include
Using namespace std; const int LH = 1; const int EH = 0; const int RH =-1;
Recently the data structure of the bad, but holding a little niece really review not go in ... That's the end of the tree.There was no systematic understanding of the balance tree at the time.Specific gratitude is not affixed, carefully say how to adjust the balance of the binary treeIf the insertion breaks the original balance, the "Trouble Junction" is called the RR Insert, which is on the right side of the right subtree of the discovery, requiring RR rotation (right paddle)Make the following
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Code:#include Copyright NOTICE: This article for Bo Master original article, without Bo Master permission not reproduced. Pat (A) 1066. Root of AVL Tree
AVL Tree----JavaAVL Tree is a highly balanced two-fork search tree1. Single Rotation ll rotationUnderstanding Memory:1. The left child of the left child of the unbalanced node is inserted caused by the imbalance, so called llPrivate avltreenode2. Single Rotation RRUnderstanding Memory:1. The right child of the unbalanced node has an imbalance caused by child insertion, so called RRPrivate avltreenode3. Dual rotation LRUnderstanding Memory:1. The left
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