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数据结构作业－停车场管理(operating data structure-the car park management)

二叉树的链式存储、先序中序遍历和层次遍历。（构造一棵树并输入数据，编写三个函数，非别是树的前序递归遍历算法、树的后序递归遍历算法、树的非递归中序遍历算法（这里的非递归以中序为例）。在主程序中调用这三个函数进行树的遍历，观察用不同的遍历方法输出的数据的顺序和验证递归与非递归输出的数据是否一样。）(Chain store binary tree, preorder traversal and hierarchy traversal.)

经典数据结构作业，黑杰克游戏。要求程序可以连续打10次，每场比赛的赢家，赢得一个点（两点一倍）。在结束的10场比赛为你和电脑打印出的总奖金。(Write a program that simulates a simplified version of the game "BlackJack". A deck of cards numbered 2 to 10, jacks, queens, kings, and aces is used, where jacks, queens and kings are counted as 10s, and aces are either 1 or 11 at your choice. )

二叉树的中序遍历，先序遍历以及后序遍历的算法(Binary tree in preorder traversal, preorder traversal and postorder traversal algorithm)

数据结构课程设计 数据结构B+树 B+ tree Library(B+ tree Library)

无环连通图G=(V, E)亦称为自由树T，其直径是树中所有顶点之间最短路径的最大值，设计一个算法求T的直径(Acyclic connected graph G = (V, E) is also known as free tree T, whose diameter is the tree of shortest paths between all vertices maximum design an algorithm for the diameter of T)

学数据结构自己总结的东西，希望对大家有所帮助。(Learn data structure sum things up, we want to help.)

图中计算最短路径，必须覆盖所有的节点，效率很高(to compute the shortest path in the graph)

校园导航问题，设计你的学校的平面图，至少包括10个以上的景点（场所），每两个景点间可以有不同的路，且路长也可能不同，找出从任意景点到达另一景点的最佳路径（最短路径）。 要求： （1）以图中顶点表示校园内各景点，存放景点名称、代号、简介等信息；以边表示路径，存放路径长度等有关信息。 （2）为来访客人提供图中任意景点相关信息的查询。 （3）为来访客人提供任意景点的问路查询，即查询任意两个景点之间的一条最短路径。 （4）修改景点信息。 (Campus navigation problem, the design of your school s plan, at least more than 10 attractions (places), between every two spots can have a different way, and the long road may be different, to find spots to reach from any other attractions best path (shortest path). Requirements: (1) graph vertices represent various campus sites, storage sites name, code, profile and other information the side that path, the path length of storage of information. (2) the figure for visiting any sites offering information about the query. (3) any attractions for visiting guests ask queries of that query any two of the shortest path between sites. (4) modify the attractions information.)

采用Kruskal算法求最小生成树主要数据结构 edgeset GE 存放图中的所有边 int n,int e 存放图中的顶点数与边数 edgeset C 存放生成树中的边 vexlist gv 图中结点的顶点值 adjmatrix s 用来处理图中结点的查找与合并 int m1,m2 一条边上两顶点所属集合的序号 int k 最小生成树中的边数 int d //图中待扫描边元素的下标(For the Minimum Spanning Tree by Kruskal main data structures edgeset GE store all edges in the figure int n, int e store graph vertices and edges edgeset C storage spanning tree edges in the vexlist gv graph node vertex values ​ ​ adjmatrix s used to process graph node to find and merge int m1, m2 an edge belongs to the set number two vertices int k minimum spanning tree edges int d // figure to be Scan edge element subscript)