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Description: 试扩充深度优先搜索算法，在遍历图的过程中建立生成森林的左子女-右兄弟链表。算法的首部为 void Graph::DFS ( const int v, int visited [ ], TreeNode<int> * t ) 其中，指针t指向生成森林上具有图顶点v信息的根结点。（提示：在继续按深度方向从根v的某一未访问过的邻接顶点w向下遍历之前，建立子女结点。但需要判断是作为根的第一个子女还是作为其子女的右兄弟链入生成树。）
-try to expand the depth-first search algorithm, the traverse of the process to establish the forest generation of children left-right List brothers. The first algorithm to void Graph : : DFS (const int v, int visited [], TreeNode
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Author: dfssd |
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Description: 图的建立，遍历，生成树。图的建立，遍历，生成树。图的建立，遍历，生成树。
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Size: 44009 |
Author: yunjisuan |
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Description: 试扩充深度优先搜索算法，在遍历图的过程中建立生成森林的左子女-右兄弟链表。算法的首部为 void Graph::DFS ( const int v, int visited [ ], TreeNode<int> * t ) 其中，指针t指向生成森林上具有图顶点v信息的根结点。（提示：在继续按深度方向从根v的某一未访问过的邻接顶点w向下遍历之前，建立子女结点。但需要判断是作为根的第一个子女还是作为其子女的右兄弟链入生成树。）
-try to expand the depth-first search algorithm, the traverse of the process to establish the forest generation of children left-right List brothers. The first algorithm to void Graph : : DFS (const int v, int visited [], TreeNode
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Size: 1024 |
Author: dfssd |
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Description: 题目1：图的建立与遍历；连通网的最小生成树生成实现。
内容：
1） 用邻接表表示方法建立图1所示图的存储结构，用邻接矩阵存表示方法建立图2所示网的存储结构。
2） 在图1 存储结构（邻接表）上实现深度优先搜索遍历和广度优先搜索遍历，并给出遍历结果（序列）。
3） 按照普里姆算法，在图2所示连通网的存储结构（邻接矩阵）上实现此网的最小生成树，并输出生成树。
-Title 1: Map of the establishment and ergodicity connectivity network to achieve minimum spanning tree generated. Content: 1) that the methods used to establish the adjacent table shown in Figure 1 Figure storage structure, said depositors with adjacency matrix method as shown in Figure 2 network storage structure. 2) In Figure 1 storage structure (adjacency list) to achieve depth-first search traversal and breadth-first search traversal, and gives Ergodic results (sequence). 3) in accordance with the prim algorithm, as shown in Figure 2-connected network storage structure (adjacency matrix) to achieve this network, minimum spanning tree and spanning tree output.
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Size: 11264 |
Author: sad |
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Description: 数据结构的作业 图的建立，添加，遍历，生成最大生成树，找最短路径等-Graph data structure operations to establish, add, traversal, generating maximum spanning tree, find the shortest path, etc.
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Size: 242688 |
Author: Caitlin |
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Description: 给定N个顶点、E条边的图G，完成图的相关算法，具体要求如下：
1 完成图的创建方法，即从键盘或文件输入图的信息，建立图的邻接表或是邻接矩阵存储结构。
2 给出判定图的性质的算法，即能够判定图是否是有向图、无向图、有向无环图、连通图等。
3 根据输入的图的性质，实现以下算法（选择其中一两个）：
如果图是有向无环图，则先实现图的某种遍历算法，在此基础上实现图的拓扑排序算法。
如果图是连通图，则求出图的最大生成树（不是最小生成树，参考讲授的方法），即得到的生成树权值之和最大。
如果图是无向图，则以第一个顶点当做源点，求出单源最短路径。
-Given N vertices, E edges Figure G, complete graph related algorithms, specific requirements are as follows: a complete graph creation method, that is, from the keyboard or file input map information, to establish the adjacency table or the adjacency matrix storage structure. Figure 2 shows the determination of the nature of the algorithm, that is able to determine whether the graph is a directed graph, undirected graph, a directed acyclic graph, connectivity maps. 3 According to the nature of the input graph, to achieve the following algorithm (choose one or two): If the graph is a directed acyclic graph, the first plan is to achieve some kind of traversal algorithm, based on this map of topological sorting algorithm implementation. If the graph is a connected graph, then calculate the Maximum Spanning Tree (not a minimum spanning tree, the reference teaches a method), which obtained the right values and the maximum spanning tree. If the graph is undirected, places the f
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Size: 3968000 |
Author: kuotier |
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