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十部经典算法合集 .chm Fundamentals of Data Structures by Ellis Horowitz and Sartaj Sahni PREFACE CHAPTER 1: INTRODUCTION CHAPTER 2: ARRAYS CHAPTER 3: STACKS AND QUEUES CHAPTER 4: LINKED LISTS CHAPTER 5: TREES CHAPTER 6: GRAPHS CHAPTER 7: INTERNAL SORTING CHAPTER 8: EXTERNAL SORTING CHAPTER 9: SYMBOL TABLES CHAPTER 10: FILES APPENDIX A: SPARKS APPENDIX B: ETHICAL CODE IN INFORMATION PROCESSING APPENDIX C: ALGORITHM INDEX BY CHAPTER -10 classic algorithm correctness. Chm Fundamentals of Data Structures by Ellis Horowitz and Sartaj Sahni PREFACE CHAPTER 1 : INTRODUCTION CHAPTER 2 : ARRAYS CHAPTER 3 : STACKS AND QUEUES CHAPTER 4 : LINKED LISTS CHAPTER 5 : TREES CHAPTER 6 : Yaojun CHAPTER 7 : INTERNAL SORTING CHAPTER 8 : EXTERNAL SORTING CHAPTER 9 : Symbol TABLES CHAPTER 10 : FILES APPENDIX A : SPARKS APPENDIX B : ETHICAL CODE IN INFORMATION PROCESSING APPENDIX C : ALGORITHM INDEX BY CHAPTER
Date : 2008-10-13 Size : 19.08mb User : icc

huffman完整源代码C语言实现,有本人超级详细解释(看不懂你去跳楼吧) 算法设计: 1、对给定的n个权值{W1,W2,W3,...,Wi,...,Wn}构成n棵二叉树的初始集合F={T1,T2,T3,...,Ti,...,Tn},其中每棵二叉树Ti中只有一个权值为Wi的根结点,它的左右子树均为空。(为方便在计算机上实现算法,一般还要求以Ti的权值Wi的升序排列。) 2、在F中选取两棵根结点权值最小的树作为新构造的二叉树的左右子树,新二叉树的根结点的权值为其左右子树的根结点的权值之和。 3、从F中删除这两棵树,并把这棵新的二叉树同样以升序排列加入到集合F中。 4、重复二和三两步,直到集合F中只有一棵二叉树为止。 -Huffman complete C source code language, I have super-detailed explanation (you do not understand it jumped) algorithm design : one, the right to the right values n (W1, W2, W3 ,..., Wi ,..., Wn) n trees constitute the binary tree initial pool F = (T1, T2, T3, ... Ti ,..., Tn), which is indeed a binary tree Ti only a right to the value of Wi Root. it's about subtrees are empty. (For the convenience of the computer algorithm, the general also demanded the right to Ti Wi value of ascending.) 2. in 1984 two F Root weights smallest tree as a new structure of the binary tree around subtrees, new Binary Tree Root in the right value for their son around the tree Root and the right value. 3, F deleted from this two trees, and how the new binary tree in the same ascending into the pool F. 4, re
Date : 2008-10-13 Size : 11.62kb User : 乐乐

Perl & XML. by Erik T. Ray and Jason McIntosh ISBN 0-596-00205-X First Edition, published April 2002. (See the catalog page for this book.) Table of Contents Copyright Page Preface Chapter 1: Perl and XML Chapter 2: An XML Recap Chapter 3: XML Basics: Reading and Writing Chapter 4: Event Streams Chapter 5: SAX Chapter 6: Tree Processing Chapter 7: DOM Chapter 8: Beyond Trees: XPath, XSLT, and More Chapter 9: RSS, SOAP, and Other XML Applications Chapter 10: Coding Strategies Index Colophon --------------------------------------------------------------------------------
Date : 2008-10-13 Size : 644.44kb User : David Yin

It s a note about data structure. Tree---self balancing and rotate-It's a note about data structure. Tree --- se lf balancing and rotate
Date : 2008-10-13 Size : 78.13kb User : Benny Van

叉排序树与平衡二叉排序树基本操作的实现 用二叉链表作存储结构 (1)以回车( \\n )为输入结束标志,输入数列L,生成二叉排序树T; (2)对二叉排序树T作中序遍历,输出结果; (3)计算二叉排序树T的平均查找长度,输出结果; (4)输入元素x,查找二叉排序树T,若存在含x的结点,则删除该结 点,并作中序遍历(执行操作2);否则输出信息“无结点x”; (5)判断二叉排序树T是否为平衡二叉树,输出信息“OK!”/“NO!”;-fork trees and balanced binary tree order to achieve the basic operation of the binary tree used for the storage structure (1), carriage return ( \\ n) to mark the end of the importation, importation of L series, generate binary tree Sort T; (2) Ranking of two forks to make the tree T preorder, and the output results; (3) Calculations binary tree T ranking on the average search length, output; (4) Input elements x, find two tree fork Sort T, if x exists with the node, then remove the nodes, and make the preorder (execution 2); Otherwise output "node x"; (5) to determine the order of two trees T fork whether balanced binary tree, and the output message "OK!" / "NO!" ;
Date : 2008-10-13 Size : 1.98kb User : 胡图

輕易學好C++編程技巧 - 進楷 (香港科技大學筆記 19課) 內容包括 1) base C++ review, 2) Pointers and Dynamic Objects, 3) Recursion,Linked Lists, 4) Stacks and Queues, 5) Algorithm Analysis, 6) Insertion Sort and Mergesort, 7) Quicksort, 8) Heaps and Heapsort, 9) Lower Bound of Sorting and Radix Sort, 10) Binary Trees and Binary Search Trees 11) AVL Trees, 12) B+ Trees 13) Graphs and Breadth-First Search 14) Depth-First Search 15) Connected Components, Directed Graphs, 16) Topological Sort 17) Hashing 18) Pattern Matching 19) Additional Review
Date : 2008-10-13 Size : 3.58mb User : chan kindfish

数 据 结 构 大型 作业3.1输入一个数列L,生成一棵二叉排序树T;3.2对二叉排序树T作中序遍历,输出结果;3.3计算二叉排序树T的平均查找长度, 输出结果;3.4判断二叉排序树T是否为平衡二叉树,输出信息“OK!”/“NO!”;3.5再使用上述数列L,生成平衡的二叉排序树BT,每当插入新元素,发现当前的二叉排序树BT不是平衡的二叉排序树,则立即将它转换成新的平衡的二叉排序树BT;3.6计算平衡的二叉排序树BT的平均查找长度,输出结果。3.6分析对比未平衡化的二叉排序树和平衡的二叉排序树的查找效率(最好、最坏平均比较关键字数)-data structure large operations into a 3.1 L series, generating a binary tree Sort T; 3.2 pair of two fork-tree T for medium preorder, output results; 3.3 Ranking calculation Binary Tree Search T's average length of the output; 3. four judgment ordering two trees T fork whether balanced binary tree, the output message "OK!" / "NO!" ; again using the 3.5 series L, generate balanced binary tree sort BT, whenever insert a new element, found the current binary sort tree is not-BT Value of two binary sort tree, it will be immediately converted into the new balance of the two fork-tree BT; 3.6 Calculation balanced binary tree sort BT search length of the average output results. 3.6 Comparative Analysis of the outstanding balance of two fork-tree and balanced binary tree s
Date : 2008-10-13 Size : 3.94kb User : 洪玲叶
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